Virtuelle Bibliothek
Diese Seite ist als virtuelle Bibliothek für die Gruppe Theorie der kondensierten Materie und für Studierende und Mitarbeiterinnen und Mitarbeiter in verwandten Gebieten an der TU Dresden und anderswo gedacht. Die Auswahl und die Kommentare sind vollständig subjektiv und beruhen auf Prof. Timms Interessen und evtl. Mangel an Verständnis. Prof. Timm und die TU Dresden machen sich den Inhalt der hier verlinkten Artikel nicht zu eigen. Es würde uns freuen, wenn jemand diese Seite nützlich findet.
The collection is grouped into (a) pedagogical introductions, lecture notes etc., (b) review articles and dedicated journal issues, and (c) research papers. Each category is again divided by topic.
Pedagogical Introductions, Lecture Notes
Quantum mechanics
- C. K. Zachos, Deformation Quantization: Quantum Mechanics Lives and Works in Phase-Space, hep-th/0110114, Int. J. Mod. Phys. A 17, 297 (2002) (Groenewold-Moyal formulation of quantum mechanics based on Wigner-Weyl transform, includes historical bibliography)
- D. Cohen, Lecture Notes in Quantum Mechanics, quant-ph/0605180 (extensive, including a number of advanced topics, revised 2012)
Many-body theory
- A. Auerbach, Quantum Magnetism Approaches to Strongly Correlated Electrons, cond-mat/9801294 (renormalization group approach to the Hubbard model, spin path integrals, various useful mappings)
- D. Belitz, and T. R. Kirkpatrick, Quantum phase transitions, cond-mat/9811058, in Dynamics: Models and Kinetic Methods for Non-Equilibrium Many Body Systems, edited by J. Karkheck, (Kluwer, Dordrecht, 2000), p. 399
- J. Kroha and P. Wölfle, Fermi and Non-Fermi Liquid Behavior in Quantum Impurity Systems: Conserving Slave Boson Theory, cond-mat/9811074, Acta Phys. Pol. B 29, 3781 (1998)
- A. M. J. Schakel, Quantum Phase Transitions in 2d Quantum Liquids, cond-mat/9811393 (also discusses the functional integral method, superfluidity, superconductivity, Chern-Simons-Ginzburg-Landau theory)
- C. P. Burgess, An Ode to Effective Lagrangians, hep-ph/9812470 (explains why effective low-energy theories often work surprisingly well)
- A. E. Ruckenstein, Bose Condensation Without Broken Symmetries, cond-mat/0104010
- G. Sierra, Integrability and Conformal Symmetry in the BCS model, hep-th/0111114 (relationships between Richardson's pairing model, integrable models, CFT, and Chern-Simons theory)
- E. H. Lieb and F. Y. Wu, The one-dimensional Hubbard model: A reminiscence, cond-mat/0207529, Physica A 321, 1 (2003) (filling in the details of the well-known exact solution of 1968)
- M. Paulsson, Non Equilibrium Green's Functions for Dummies: Introduction to the One Particle NEGF equations, cond-mat/0210519 (short tutorial, aims to provide intuitive understanding, not Keldysh but single-particle resolvent; method is probably more general)
- I. V. Lerner, Nonlinear Sigma Model for Normal and Superconducting Systems: A Pedestrian Approach, cond-mat/0307471
- J. Richter, J. Schulenburg, and A. Honecker, Quantum magnetism in two dimensions: From semi-classical Neel order to magnetic disorder, Lect. Notes Phys. 645, 85 (2004); cond-mat/0412662 (Heisenberg antiferromagnet on the 11 Archimedean lattices) !
- C. Di Castro and R. Raimondi, Disordered Electron Systems, cond-mat/0402203
- M. Greiter, Is electromagnetic gauge invariance spontaneously violated in superconductors?, cond-mat/0503400
- L. Balents, L. Bartosch, A. Burkov, S. Sachdev, and K. Sengupta, Competing Orders and non-Landau-Ginzburg-Wilson Criticality in (Bose) Mott transitions, cond-mat/0504692
- F. D. M. Haldane, Luttinger's Theorem and Bosonization of the Fermi Surface, cond-mat/0505529 (hard to find set of lectures on bosonization of the Fermi liquid, in particular in higher dimensions)
- V. L. Libero and K. Capelle, Density-functional treatment of model Hamiltonians: basic concepts and application to the Heisenberg model, cond-mat/0506206
- P. Bruno, Berry phase effects in magnetism, cond-mat/0506270
- S. Forte, Spin in quantum field theory, hep-th/0507291 (spin, statistics, path integrals)
- F. Alet, A. M. Walczak, and M. P. A. Fisher, Exotic quantum phases and phase transitions in correlated matter, cond-mat/0511516 !
- S. Andergassen, T. Enss, C. Karrasch, and V. Meden, A gentle introduction to the functional renormalization group: the Kondo effect in quantum dots, cond-mat/0612229
- S. Eggert, One-dimensional quantum wires: A pedestrian approach to bosonization, arXiv:0708.0003 (with detailed discussion of transport)
- A. Stern, Anyons and the quantum Hall effect - a pedagogical review, arXiv:0711.4697
- A. J. M. Schmets and W. Montfrooij, Teaching superfluidity at the introductory level, arXiv:0804.3086 (...as part of introductory modern physics)
- G. Misguich, Quantum spin liquids, arXiv:0809.2257
- I. Affleck, Quantum Impurity Problems in Condensed Matter Physics, arXiv:0809.3474 (emphasizing boundary conformal field theory)
- A. Kamenev and A. Levchenko, Keldysh technique and nonlinear sigma-model: basic principles and applications, arXiv:0901.3586 (extensive introduction into the Keldysh formalism for fermions and bosons, application to the non-linear sigma model for disordered systems)
- B. J. Powell, An introduction to effective low-energy Hamiltonians in condensed matter physics and chemistry, arXiv:0906.1640
- L. Palova, P. Chandra, and P. Coleman, The Casimir Effect from a Condensed Matter Perspective, arXiv:0907.4976
- P. Coleman, Many Body Physics, http://www.physics.rutgers.edu/~coleman/mbody.html (an evolving textbook)
- D. Vollhardt, Dynamical Mean-Field Theory of Electronic Correlations in Models and Materials, arXiv:1004.5069, AIP Conf. Proc. 1297, 339 (2010)
- T. Kita, Introduction to Nonequilibrium Statistical Mechanics with Quantum Field, Prog. Theor. Phys. 123, 581 (2010) (interacting fermionic and bosonic systems outside of equilibrium; pedagogical introduction with large scope: Keldysh formalism, Wigner-Moyal formulation of quantum theory, Phi-derivable approximation, the Boltzmann equation...)
- V. Dotsenko, One more discussion of the replica trick: the examples of exact solutions, arXiv:1010.3913
- S. Bravyi, D. DiVincenzo, and D. Loss, Schrieffer-Wolff transformation for quantum many-body systems, arXiv:1105.0675
- N. Iqbal, H. Liu, and M. Mezei, Lectures on holographic non-Fermi liquids and quantum phase transitions, arXiv:1110.3814 (gauge-gravity duality)
- M. Potthoff, Static and dynamic variational principles for strongly correlated electron systems, arXiv:1202.4907
- J. Bünemann, The Gutzwiller Density Functional Theory, arXiv:1207.6456
- K. Schönhammer, Physics in one dimension: theoretical concepts for quantum many-body systems, arXiv:1212.1632, J. Phys.: Condens. Matter 25, 014001 (2013) (exact solutions, Luttinger liquid)
- P. Fulde, Wavefunction-based electronic-structure calculations for solids, Nature Phys. 12, 106 (2016) (using cumulants and scattering theory)
- M. Oshikawa, Jordan-Wigner Transformation in Higher Dimensions, Journal Club for Condens. Matter Phys. DOI:10.36471/JCCM_August_2021_01 (useful introduction and historical overview)
Density functional theory
- H. Eschrig, The Fundamentals of Density Functional Theory, book for download, revised version (2003)
- P. E. Blöchl, Theory and Practice of Density-Functional Theory, arXiv:1108.1104
- C. A. Ullrich and Z.-H. Yang, A brief compendium of time-dependent density-functional theory, arXiv:1305.1388
Statistical physics
- R. Savit, Duality in field theory and statistical systems, Rev. Mod. Phys. 52, 453 (1980)
- S. F. Gull, Some Misconceptions about Entropy (1989) http://www.ucl.ac.uk/~ucejph/reality/entropy/text.html
- J. P. Sethna, Order Parameters, Broken Symmetry, and Topology, cond-mat/9204009 (updated 2009), 1991 Lectures in Complex Systems, edited by L. Nadel and D. Stein (Addison Wesley, 1992), p. 243
- J. Cardy, Renormalisation group approach to reaction-diffusion problems, cond-mat/9607163 (short review, also discusses analogies of the master equation and the Schrödinger equation and the basics of the field-theoretical formulation)
- Z. Gulácsi and M. Gulácsi, Theory of phase transitions in two-dimensional systems, Adv. Phys. 47, 1 (1998)
- E. H. Lieb and J. Yngvason, A guide to entropy and the second law of thermodynamics, cond-mat/9805005
- H. Hinrichsen, Nonequilibrium Critical Phenomena and Phase Transitions into Absorbing States, Adv. Phys. 49, 815 (2000), cond-mat/0001070 (long review, discusses many specific examples, with good figures)
- K. Ghosh, K. Dill, M. M. Inamdar, E. Seitaridou, and R. Phillips, Teaching the Principles of Statistical Dynamics, cond-mat/0507388 (derivation of various dynamical laws from a maximum principle, similar to maximization of entropy in statics)
- C. Bustamante, J. Liphardt, and F. Ritort, The Nonequilibrium Thermodynamics of Small Systems, cond-mat/0511629 (long version of Physics Today 58, 43 (2005))
- W. Belzig, An introduction to Full Counting Statistics in Mesoscopic Electronics, http://www.lancs.ac.uk/users/esqn/nano2006/talks/Belzig.pdf, Lancaster School on Counting Statistics, January 2006
- G. De Chiara, M. Rizzi, D. Rossini, and S. Montangero, Density Matrix Renormalization Group for Dummies, cond-mat/0603842, J. Comput. Theor. Nanosci. 5, 1277 (2008)
- Yu. Holovatch, Introduction to renormalization, cond-mat/0606139, Condens. Matter Phys. 9, 325 (2006) (introduction and application to non-ideal, e.g., frustrated or disordered, spin models)
- K. J. Wiese and P. Le Doussal, Functional Renormalization for Disordered Systems, Basic Recipes and Gourmet Dishes, cond-mat/0611346
- M. Mobilia, T. Reichenbach, H. Hinsch, T. Franosch, and E. Frey, Generic principles of active transport, cond-mat/0612516 (discussing, among other things, the total asymmetric exclusion process [TASEP])
- W. Janke and A. M. J. Schakel, Spacetime Approach to Phase Transitions, cond-mat/0612655 (extensive lecture notes on path-integral approach to thermal phase transitions)
- J. Cardy, Conformal Field Theory and Statistical Mechanics, arXiv:0807.3472, Les Houches summer school
- J. Kurchan, Six out of equilibrium lectures, arXiv:0901.1271, Les Houches summer school 2008
- H. G. Katzgraber, Introduction to Monte Carlo Methods, arXiv:0905.1629, summer school on modern computational science, Oldenburg 2009
- M. Kastner, Monte Carlo methods in statistical physics: Mathematical foundations and strategies, arXiv:0906.0858
- L. P. Kadanoff, Theories of Matter: Infinities and Renormalization, arXiv:1002.2985 (on the theory of phase transitions)
- C. Gogolin, Pure State Quantum Statistical Mechanics, arXiv:1003.5058 (pedagogical review on how statistical physics arises from quantum mechanics, also contains new results)
- F. S. Nogueira, Introduction to the field theory of classical and quantum phase transitions, arXiv:1009.1603
- C. R. Laumann, R. Moessner, A. Scardicchio, and S. L. Sondhi, Statistical mechanics of classical and quantum computational complexity, arXiv:1009.1635, Les Houches, 2009
- H. M. Jaeger and A. J. Liu, Far-From-Equilibrium Physics: An Overview, arXiv:1009.4874
- N. Reshetikhin, Lectures on the integrability of the 6-vertex model, arXiv:1010.5031, Les Houches 2008
- A. W. Sandvik, Computational Studies of Quantum Spin Systems, AIP Conf. Proc. 1297, 135 (2010) (extensive lecture notes)
- M. Campisi, P. Hänggi, and P. Talkner, Colloquium: Quantum fluctuation relations: Foundations and applications, Rev. Mod. Phys. 83, 771 (2011)
- F. J. Sevilla and L. Olivares-Quiroz, Revisiting the concept of chemical potential in classical and quantum gases: A perspective from Equilibrium Statistical Mechanics, arXiv:1104.2611, Am. J. Phys.
- Á. Rivas and S. F. Huelga, Open Quantum Systems. An Introduction, arXiv:1104.5242 (Springer, Heidelberg, 2011)
- H. Touchette, A basic introduction to large deviations: Theory, applications, simulations, arXiv:1106.4146
- M. Bachmann, Monte Carlo Simulations, arXiv:1107.0329
- I. Peschel, Entanglement in solvable many-particle models, arXiv:1109.0159, Brazilian School on Statistical Mechanics 2011
- T. Vojta, Phases and phase transitions in disordered quantum systems, arXiv:1301.7746 (and Griffiths phases)
Field theory
- G. Sierra and M. A. Martin-Delgado, The Density Matrix Renormalization Group, Quantum Groups and Conformal Field Theory, cond-mat/9811170
- F. Gronwald, F. W. Hehl, and J. Nitsch, Axiomatics of classical electrodynamics and its relation to gauge field theory, physics/0506219
Solid state physics and applications
- Y. M. Galperin, Introduction to Modern Solid State Physics, http://folk.uio.no/yurig/fys448/Fys448.html
- C. B. Kellogg, An Introduction to Relativistic Electronic Structure Theory in Quantum Chemistry, http://zopyros.ccqc.uga.edu/~kellogg/docs/rltvt/node1.html
- T. Dietl, Lecture Notes on Semiconductor Spintronics, arXiv:0801.0145, in Modern Aspects of Spin Physics, Lecture Notes in Physics 712, ed. J. Fabian (Springer, Berlin, 2007), p. 1
- D. Xiao, M.-C. Chang, and Q. Niu, Berry Phase Effects on Electronic Properties, arXiv:0907.2021
- J. T. Devreese, Lectures on Fröhlich Polarons from 3D to 0D - including detailed theoretical derivations, arXiv:1012.4576 (extensive lecture notes)
- N. A. Spaldin, A beginner's guide to the modern theory of polarization, arXiv:1202.1831 (electric polarization)
Superconductivity
- M. Sigrist, Introduction to Unconventional Superconductivity, AIP Conf. Proc. 789, 165 (2005)
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N. R. Poniatowski, Superconductivity, broken gauge symmetry, and the Higgs mechanism, Amer. J. Phys. 87, 436 (2019) (relatively elementary and clear introducion to the theoretical understanding of superconductivity, with a focus on showing that gauge invariance does not in fact break and on the Anderson-Higgs mechanism)
Transport theory
- Y. M. Galperin, Quantum Transport, http://folk.uio.no/yurig/quTpdf.pdf
- D. A. Ryndyk, R. Gutierrez, B. Song, and G. Cuniberti, Green function techniques in the treatment of quantum transport at the molecular scale, arXiv:0805.0628
- S. Kirino and K. Ueda, Nonlinear Transport through Quantum Dots Studied by the Time-Dependent DMRG, arXiv:1105.1073
Other fields, interdisciplinary science
- A. K. Hartmann and M. Weigt, Introduction to graphs, cond-mat/0602129, in A. K. Hartmann and M. Weigt, Phase Transitions in Combinatorial Optimization Problems (Wiley-VCH, Berlin, 2005)
- G. Szabo and G. Fath, Evolutionary games on graphs, cond-mat/0607344 (tutorial on game theory for physicist, relating it to non-equilibrium statistical mechanics, with applications to three important cases discussed in detail)
- S. N. Majumdar, Random Matrices, the Ulam Problem, Directed Polymers & Growth Models, and Sequence Matching, cond-mat/0701193
- U. Krey, The Aharonov-Bohm-Effect, Non-commutative Geometry, Dislocation Theory, and Magnetism, arXiv:0711.0855 (short note sketching the connections between these topics)
- J. Preskill, Quantum Computation, http://www.theory.caltech.edu/people/preskill/ph229/ (also includes a review of quantum mechanics and quantum statistics)
- C. Gros, Complex and Adaptive Dynamical Systems: A Primer, arXiv:0807.4838, to be published by Springer (2008) (textbook on complex-system theory, mostly focusing on dynamical networks)
- S. Mertens, Random Number Generators: A Survival Guide for Large Scale Simulations, arXiv:0905.4238 (how to do it in parallel simulations)
- V. E. Kravtsov, Random matrix theory: Wigner-Dyson statistics and beyond, arXiv:0911.0639 (lecture notes, SISSA)
- A. Doikou, S. Evangelisti, G. Feverati, and N. Karaiskos, Introduction to Quantum Integrability, arXiv:0912.3350, Int. J. Mod. Phys. A 25, 3307 (2010) (in 1+1 dimension, mainly in Heisenberg-type models, algebraic Bethe ansatz)
- M. A. H. Vozmediano, M. I. Katsnelson, and F. Guinea, Gauge fields in graphene, arXiv:1003.5179 P
- R. Jackiw, Fractional and Majorana Fermions: The Physics of Zero Energy Modes, arXiv:1104.4486 (introductory)
- A. Gubin and L. F. Santos, Quantum chaos: an introduction via chains of spins-1/2, arXiv:1106.5557
- F. Wilczek, Introduction to Quantum Matter, arXiv:1109.1523, Nobel symposium 2010
- M. E. J. Newman, Complex Systems: A Survey, arXiv:1112.1440, Am. J. Phys. 79, 800 (2011)
- P. Young, Everything you wanted to know about Data Analysis and Fitting but were afraid to ask, arXiv:1210.3781
- H. Skarke, Why is the Legendre Transformation Involutive?, arXiv:1209.6193 (geometric interpretation of the Legendre transformation)
- T. J. Phillips, Exotic atoms: Antimatter may matter, Nature 529, 294 (2016) (interesting but not mean-stream comment on why repulsive gravitational interaction between matter and antimatter may solve many of today's mysteries)
- E. Witten, Symmetry and emergence, Nature Phys. 14, 116 (2018) (lucid discussion of global vs. gauge symmetries)
Reviews and Dedicated Journal Issues
General highly correlated systems
- D. Belitz and T. R. Kirkpatrick, The Anderson-Mott transition, Rev. Mod. Phys. 66, 261 (1994) (about the interplay of disorder and electronic correlations)
- S. Sachdev, Quantum phase transitions of correlated electrons in two dimensions, cond-mat/0109419, Physica A 313, 252 (2002)
- A. J. Millis, Whither Correlated Electron Theory?, cond-mat/0112508, Physica B P
- D. Belitz and T. R. Kirkpatrick, Why Quantum Phase Transitions are Interesting, J. Low Temp. Phys. 126, 1107 (2002)
- E. Dagotto, Complexity in Strongly Correlated Electronic Systems, Science 309, 257 (2005) (inhomogeneous equilibrium states)
- A. Auerbach, Computing Effective Hamiltonians of Doped and Frustrated Antiferromagnets By Contractor Renormalization, cond-mat/0510738
- P. Coleman, Theory Perspective: SCES '05 Vienna, cond-mat/0512463 (highlights from the SCES '05 conference on strongly correlated electron materials)
- P. Fulde, P. Thalmeier, and G. Zwicknagl, Strongly correlated electrons, cond-mat/0607165, Solid State Physics 60 (Elsevier, 2006) (high-resolution copy)
- T. P. Devereaux and R. Hackl, Inelastic Light Scattering From Correlated Electrons, cond-mat/0607554, Rev. Mod. Phys.
- G. A. Fiete, The spin-incoherent Luttinger liquid, cond-mat/0611597, Rev. Mod. Phys.
- I. Bloch, J. Dalibard, and W. Zwerger, Many-Body Physics with Ultracold Gases, arXiv:0704.3011
- S. Sachdev, Exotic phases and quantum phase transitions: model systems and experiments, arXiv:0901.4103
- J. K. Jain and P. W. Anderson, Beyond the Fermi Liquid Paradigm: Hidden Fermi Liquids, arXiv:0905.1105 (discussed for RVB state in HTSC and composite fermions in the fractional QHE)
- S. Sachdev, Finite temperature dissipation and transport near quantum critical points, arXiv:0910.1139
- E. C. Andrade, E. Miranda, and V. Dobrosavljevic, Quantum ripples in strongly correlated metals, arXiv:0910.1837 (Friedel oscillations are found to be suppressed by strong electronic correlations, method: slave-boson mean-field theory)
- D. J. Scalapino, E. Berg, and S. A. Kivelson, Mesoscopics and the High Tc Problem, arXiv:0911.3695 (a few example for what can be learned about the bulk systems from models in reduced dimensions)
- Q. Si and F. Steglich, Heavy Fermions and Quantum Phase Transitions, Science 329, 1161 (2010)
- P. Coleman, Quantum Criticality and Novel Phases: A panel discussion, arXiv:1001.0185, phys. stat. sol. (summary of panel discussion on quantum criticality and novel phases, Dresden 2009)
- A. A. Shashkin and S. V. Kravchenko, Quantum phase transitions in two-dimensional electron systems, arXiv:1002.2629, in Quantum Phase Transitions, ed. by L. Carr (CRC Press / Taylor & Francis)
- S. Sachdev, The landscape of the Hubbard model, arXiv:1012.0299 (phases of the Hubbard model on various lattices)
- Special issue on strongly correlated electron systems, J. Phys.: Condens. Matter 23, issue 9 (2011)
- S. Sachdev and B. Keimer, Quantum Criticality, arXiv:1102.4628, edited version: Physics Today 64, 29 (2011)
- S. Sachdev, The quantum phases of matter, arXiv:1203.4565
- I. A. Zaliznyak and J. M. Tranquada, Neutron Scattering and Its Application to Strongly Correlated Systems, arXiv:1304.4214
- W. Witczak-Krempa, G. Chen, Y. B. Kim, and L. Balents, Correlated quantum phenomena in the strong spin-orbit regime, arXiv:1305.2193, Ann. Rev. Cond. Mat. Phys. (relevant for iridates)
- J. P. Eisenstein, Exciton Condensation in Bilayer Quantum Hall Systems, arXiv:1306.0584
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B. Keimer and J. E. Moore, The physics of quantum materials, Nature Phys. 13, 1045 (2017) (entanglement and topology...)
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Y. Tokura, M. Kawasaki, and N. Nagaosa, Emergent functions of quantum materials, Nature Phys. 13, 1056 (2017)
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D. A. Abanin, E. Altman, I. Bloch, and M. Serbyn, Colloquium: Many-body localization, thermalization, and entanglement, Rev. Mod. Phys. 91, 021001 (2019)
Methods for many-body theory
- K. Hallberg, Density Matrix Renormalization, cond-mat/9910082
- W. M. C. Foulkes, L. Mitas, R. J. Needs, and G. Rajagopal, Quantum Monte Carlo simulations of solids, Rev. Mod. Phys. 73, 33 (2001)
- M. Potthoff, Dynamical variational principles for strongly correlated electron systems, cond-mat/0503715; Systematics of approximations constructed from dynamical variational principles, cond-mat/0511729
- M. A. Stephanov, J. J. M. Verbaarschot, and T. Wettig, Random Matrices, hep-ph/0509286, in Wiley Encyclopedia of Electrical and Electronics Engineering, Supp. 1 (2001) (discusses both hermitian and nonhermitian random matrices)
- M. N. Kiselev, Semi-fermionic representation for spin systems under equilibrium and non-equilibrium conditions, cond-mat/0601338 (introduction to and generalization of Popov-Fedetov representation of spins, mapping of spins onto particles with neither bosonic nor fermionic Matsubara frequencies)
- P. Kopietz, Bosonization of Interacting Fermions in Arbitrary Dimensions, cond-mat/0605402, Lecture Notes in Physics (Springer, Berlin, 1997) (long review, put on archive because currently out of print)
- U. Schollwöck and S. R. White, Methods for Time Dependence in DMRG, cond-mat/0606018, in Effective models for low-dimensional strongly correlated systems, edited by G. G. Batrouni and D. Poilblanc (AIP, Melville, New York, 2006), p. 155
- K. Hallberg, New Trends in Density Matrix Renormalization, cond-mat/0609039, Adv. Phys. 55 (2006)
- I. P. McCulloch, From density-matrix renormalization group to matrix product states, cond-mat/0701428
- K. Held, O. K. Andersen, M. Feldbacher, A. Yamasaki, and Y.-F. Yang, Bandstructure meets many-body theory: The LDA+DMFT method, arXiv:0801.2634, J. Phys.: Condensed Matter
- M. Mineev-Weinstein, M. Putinar, and R. Teodorescu, Random Matrices in 2D, Laplacian Growth and Operator Theory, arXiv:0805.0049 (2D here means 2D support of eigenvalues in the complex plane, i.e., for nonhermitian random matrices)
- D. Sénéchal, An introduction to quantum cluster methods, arXiv:0806.2690 (including cluster generalization of DMFT and M. Posthoff's self-energy functional theory)
- S. Sachdev and M. Müller, Quantum criticality and black holes, J. Phys.: Condens. Matter 21, 164216 (2009) (review consequences of a duality between anti-de Sitter cosmology and conformal field theory for quantum critical points in certain systems); S. Sachdev, Condensed matter and AdS/CFT, arXiv:1002.2947; S. Sachdev, Strange metals and the AdS/CFT correspondence, arXiv:1010.0682; L. Huijse and S. Sachdev, Fermi surfaces and gauge-gravity duality, arXiv:1104.5022; S. Sachdev, What can gauge-gravity duality teach us about condensed matter physics?, arXiv:1108.1197, Annual Reviews of Condensed Matter Physics
- A. L. Kuzemsky, Statistical mechanics and the physics of many-particle model systems, Phys. Part. Nucl. 40, 949 (2009) (extensive review on many-particle theory, with many historical remarks)
- C. W. J. Beenakker, Applications of random matrix theory to condensed matter and optical physics, arXiv:0904.1432
- R. Resta, Electrical polarization and orbital magnetization: the modern theories, J. Phys.: Condens. Matter 22, 123201 (2010)
- M. Eckstein, A. Hackl, S. Kehrein, M. Kollar, M. Moeckel, P. Werner, and F. A. Wolf, New theoretical approaches for correlated systems in nonequilibrium, arXiv:1005.5097
- U. Schollwöck, The density-matrix renormalization group in the age of matrix product states, arXiv:1008.3477
- D. W. Snoke, The Quantum Boltzmann Equation in Semiconductor Physics, arXiv:1011.3849
- E. Gull, A. J. Millis, A. I. Lichtenstein, A. N. Rubtsov, M. Troyer, and P. Werner, Continuous-time Monte Carlo methods for quantum impurity models, arXiv:1012.4474
- A. W. Sandvik, Computational Studies of Quantum Spin Systems, arXiv:1101.3281, AIP Conf. Proc. 1297, 135 (2010) (extensive lecture notes)
- U. Schollwöck, The density-matrix renormalization group: a short introduction, Philos. Transact. A Math. Phys. Eng. Sci. 369, 2643 (2011) (using language of matrix-product states)
- A. L. Kuzemsky, Statistical Mechanics and the Physics of the Many-Particle Model Systems, arXiv:1101.3423, Phys. Part. Nuclei 40, 949 (2009)
- W. Metzner, M. Salmhofer, C. Honerkamp, V. Meden, and K. Schönhammer, Functional renormalization group approach to correlated fermion systems, arXiv:1105.5289
- M. Potthoff, Self-energy-functional theory, arXiv:1108.2183, in Theoretical Methods for Strongly Correlated Systems, edited by A. Avella and F. Mancini (Springer, 2011)
- E. Z. Kuchinskii, I. A. Nekrasov, and M. V. Sadovskii, Generalized dynamical mean-field theory in physics of strongly correlated systems, arXiv:1109.2305
- D. Vollhardt, K. Byczuk, and M. Kollar, Dynamical Mean-Field Theory, arXiv:1109.4833
- I. Boettcher, J. M. Pawlowski, and S. Diehl, Ultracold atoms and the Functional Renormalization Group, arXiv:1204.4394
- J. E. Drut and A. N. Nicholson, Lattice methods for strongly interacting many-body systems, arXiv:1208.6556 (lattice field theory)
- A. Goetschy and S. E. Skipetrov, Euclidean random matrices and their applications in physics, arXiv:1303.2880 (euclidian random matrices: the components are deterministic functions of separations between random points in an euclidian space)
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K. T. Williams et al., Direct Comparison of Many-Body Methods for Realistic Electronic Hamiltonians, Phys. Rev. X 10, 011041 (2020) (with transition-metal atoms and ions; broad range of methods including HF, DFT variants, CI, MC, DMRG)
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J. I. Cirac, D. Pérez-García, N. Schuch, and F. Verstraete, Matrix product states and projected entangled pair states: Concepts, symmetries, theorems, Rev. Mod. Phys. 93, 045003 (2021) (detailed review, diagrammatics)
Density functional theory and its descendants
- P. Elliott, K. Burke, and F. Furche, Excited states from time-dependent density functional theory, cond-mat/0703590
- C. A. Ullrich and V. Turkowski, Time-dependent density-functional theory for electronic excitations in materials: basics and perspectives, arXiv:0808.2021
- R. C. Albers, N. E. Christensen, and A. Svane, Hubbard-U Band-Structure Methods, arXiv:0907.1028 (also clarifying their conceptual position compared to fully ab-initio and many-particle approaches)
- P. Koskinen and V. Mäkinen, Density-functional tight-binding for beginners, arXiv:0910.5861, Comp. Mat. Sci. 47, 237 (2009) (note that an open-source program exists, called hotbit)
- P. Gori-Giorgi and M. Seidl, Density functional theory for strongly-interacting electrons: Perspectives for Physics and Chemistry, arXiv:1008.2327, Phys. Chem. Chem. Phys.
- N. Marzari, A. A. Mostofi, J. R. Yates, I. Souza, and D. Vanderbilt, Maximally localized Wannier functions: Theory and applications, Rev. Mod. Phys. 84, 1419 (2012)
- K. Burke, Perspective on density functional theory, arXiv:1201.3679 (also discussing its limitations)
- R. O. Jones, Density functional theory: Its origins, rise to prominence, and future, Rev. Mod. Phys. 87, 897 (2015)
Magnetism
Spintronics, diluted magnetic semiconductors, and defect magnetism
- I. Zutic, J. Fabian, and S. Das Sarma, Spintronics: Fundamentals and applications, Rev. Mod. Phys. 76, 323 (2004)
- R. Janisch, P. Gopal, and N. A. Spaldin, Transition metal-doped TiO2 and ZnO - present status of the field, J. Phys.: Condens. Matter 17, R657 (2005) P
- S. Saikin, Y. V. Pershin, and V. Privman, Modeling for Semiconductor Spintronics, cond-mat/0504001 (a review on semiclassical modelling for spintronics)
- T. Fukumura, H. Toyosaki, and Y. Yamada, Magnetic oxide semiconductors, cond-mat/0504168, Semicond. Sci. Technol. 20, S103 (2005)
- E. I. Rashba, Spin-orbit coupling and spin transport, cond-mat/0507007
- J. Sinova, S. Murakami, S.-Q. Shen, and M.-S. Choi, Spin-Hall effect: Back to the Beginning on a Higher Level, cond-mat/0512054 (summary of workshop, general agreement on what is understood and what is not)
- J. Schliemann, Spin Hall Effect, cond-mat/0602330, Int. J. Mod. Phys. B 20, 1015 (2006)
- T. Jungwirth, J. Sinova, J. Masek, J. Kucera, and A. H. MacDonald, Theory of ferromagnetic (III,Mn)V semiconductors, Rev. Mod. Phys. 78, 809 (2006)
- E. I. Rashba, Semiconductor Spintronics: Progress and Challenges, cond-mat/0611194
- W. J. M. Naber, S. Faez, and W. G. van der Wiel, Organic Spintronics, cond-mat/0703455
- Spin Electronics (special issue), J. Phys.: Condens. Matter 19, issue 16 (2007), contains several papers on DMS, including
- T. Dietl, Origin of ferromagnetic response in diluted magnetic semiconductors and oxides, ibid. 165204, also in arXiv:0711.0340
- T. C. Schulthess, W. M. Temmerman, Z. Szotek, A. Svane, and L. Petit, First-principles electronic structure of Mn-doped GaAs, GaP, and GaN semiconductors, ibid. 165207, also in cond-mat/0610378 (SIC-LSDA, supporting existing "standard models" for these DMS, in particular very different behavior of GaAs vs. GaN, with GaP intermediate)
- I. Zutic, J. Fabian, and S. C. Erwin, Bipolar spintronics: From spin injection to spin-controlled logic, arXiv:0706.2190
- M. Bibes and A. Barthelemy, Oxide spintronics, arXiv:0706.3015
- T. Dietl, Origin and control of ferromagnetism in dilute magnetic semiconductors and oxides, arXiv:0711.0343, 52nd MMM Conference 2007, J. Appl. Phys.
- J. Fabian, A. Matos-Abiague, C. Ertler, P. Stano, and I. Zutic, Semiconductor Spintronics, arXiv:0711.1461, Acta Physica Slovaca 57, 565 (2007) (extensive review, mostly concerned with spin dynamics and spin transport, not with materials-science aspects)
- H. Ohno and T. Dietl, Spin-transfer physics and the model of ferromagnetism in (Ga,Mn)As, J. Magn. Magn. Mat. 320, 1293 (2008)
- Focus on Dilute Magnetic Semiconductors (focus issue), New J. Phys. 10, May issue (part) (2008) (not limited to III-V compounds, mostly concerned with applied research)
- K. S. Burch, D. D. Awschalom, and D. N. Basov, Optical Properties of III-Mn-V Ferromagnetic Semiconductors, arXiv:0810.3669
- C. Ertler, A. Matos-Abiague, M. Gmitra, M. Turek, and J. Fabian, Perspectives in spintronics: magnetic resonant tunneling, spin-orbit coupling, and GaMnAs, arXiv:0811.0500
- E. M. Hankiewicz and G. Vignale, Spin-Hall effect and spin-Coulomb drag in doped semiconductors, J. Phys.: Condens. Matter 21 253202 (2009)
- V. L. Korenev, Comment on The Rise of Semiconductor Spintronics, arXiv:0904.3034; a comment on a timeline of spin physics published in Nature, pointing out that many important breakthroughs occured earlier than stated there
- D. Culcer, Steady-state spin densities and currents, arXiv:0906.5111
- K. Potzger and S. Zhou, Non-DMS related ferromagnetism in transition metal doped zinc oxide, arXiv:0908.0645
- J.-E. Wegrowe, Spin Transfer from the point of view of the ferromagnetic degrees of freedom, arXiv:0910.2890, Solid State Commun. (focus on dissipated power)
- N. Nagaosa, J. Sinova, S. Onoda, A. H. MacDonald, and N. P. Ong, Anomalous Hall effect, Rev. Mod. Phys. 82, 1539 (2010)
- A. Zunger, S. Lany, and H. Raebiger, The quest for dilute ferromagnetism in semiconductors: Guides and misguides by theory, Physics 3, 53 (2010) (possible pitfalls in applying DFT to diluted magnetic semiconductors, relatively long "Trends" article)
- A. Bonanni and T. Dietl, A story of high-temperature ferromagnetism in semiconductors, arXiv:1101.1981, Chem. Soc. Rev. 39, 528 (2010)
- T. Dietl, Ferromagnetism in semiconductors and oxides: prospects from a ten years' perspective, arXiv:1108.2582
- F. Natali, B. J. Ruck, N. O. V. Plank, H. J. Trodahl, S. Granville, C. Meyer, and W. R. L. Lambrecht, Rare-earth mononitrides, arXiv:1208.2410 (review on recent experimental and theoretical progress from a spintronics point of view)
- M. I. Dyakonov, Spin Hall Effect, arXiv:1210.3200
- P. Esquinazi, W. Hergert, D. Spemann, A. Setzer, and A. Ernst, Defect-Induced Magnetism in Solids, arXiv:1304.0137
- T. Dietl and H. Ohno, Dilute ferromagnetic semiconductors: Physics and spintronic structures, Rev. Mod. Phys. 86, 187 (2014) (extensive review on experiment and theory, focus on structured DMS)
- T. Jungwirth, J. Wunderlich, V. Novák, K. Olejnik, B. L. Gallagher, R. P. Campion, K. W. Edmonds, A. W. Rushforth, A. J. Ferguson, and P. Nemec, Spin-dependent phenomena and device concepts explored in (Ga,Mn)As, Rev. Mod. Phys. 86, 855 (2014)
- T. Dietl, K. Sato, T. Fukushima, A. Bonanni, M. Jamet, A. Barski, S. Kuroda, M. Tanaka, P. Nam Hai, and H. Katayama-Yoshida, Spinodal nanodecomposition in semiconductors doped with transition metals, Rev. Mod. Phys. 87, 1311 (2015) (review on computational modeling and experiments, various classes of DMS, importance of morphology [formation of nanodots or nanocolumns] of transition-metal-rich material for high-temperature ferromagnetic response)
- T. Jungwirth, X. Marti, P. Wadley, and J. Wunderlich, Antiferromagnetic spintronics, Nature Nanotechnology 11, 231 (2016)
-
F. Hellman et al., Interface-induced phenomena in magnetism, Rev. Mod. Phys. 89, 025006 (2017) (very long author list, broad review)
Other magnetic systems and phenomena
- N. Andrei, K. Furuya, and J. H. Lowenstein, Solution of the Kondo problem, Rev. Mod. Phys. 55, 331 (1983) (reviews the solution via the Bethe ansatz, also generalizations to arbitrary impurity spin and to SU(N) symmetry)
- N. E. Bickers, Review of techniques in the large-N expansion for dilute magnetic alloys, Rev. Mod. Phys. 59, 845 (1987)
- D. Belitz, and T. R. Kirkpatrick, Quantum critical behavior of itinerant ferromagnets, cond-mat/9609070, J. Phys.: Cond. Matter 8, 9707 (1996) (also including disorder)
- M. Ulmke, P. J. H. Denteneer, V. Janis, R. T. Scalettar, A. Singh, D. Vollhardt, and G. T. Zimanyi, Disorder and Impurities in Hubbard-Antiferromagnets, Advances in Solid State Physics 38, 369 (Vieweg, Wiesbaden, 1999)
- M. Kiwi, Origin of the magnetic proximity effect, Mat.Res. Soc. Symp. Proc. 746, Q5.2.1 (2003) P
- O. Fruchart and A. Thiaville, Magnetism in reduced dimensions, cond-mat/0511362 (short review on selected topics)
- A. L. Kuzemsky, Physics of Complex Magnetic Materials: Quasiparticle Many-Body Dynamics, cond-mat/0512183 (short survey of author's works)
- D. I. Khomskii, Multiferroics: different ways to combine magnetism and ferroelectricity, cond-mat/0601696
- H. v. Löhneysen, A. Rosch, M. Vojta, and P. Wölfle, Fermi-liquid instabilities at magnetic quantum phase transitions, cond-mat/0606317, Rev. Mod. Phys.
- P. Fröbrich and P. J. Kuntz, Many-body Green's function theory of Heisenberg films, cond-mat/0607675, Phys. Rep.
- P. Mavropoulos and I. Galanakis, A review of the electronic and magnetic properties of tetrahedrally bonded half-metallic ferromagnets, cond-mat/0611006, J. Phys.: Condens. Matter (zinc-blende CrAs, CrTe etc.)
- D. Karevski, Ising Quantum Chains, cond-mat/0611327
- Half Metallic Ferromagnets (special issue), J. Phys.: Condens. Matter 19, issue 31 (2007)
- S. Jia, N. Ni, S. L. Bud'ko, and P. C. Canfield, Magnetic properties of GdxY1-xFe2Zn20: dilute, large, S moments in a nearly ferromagnetic Fermi liquid, arXiv:0708.1170 (magnetic moment per Gd is not enhanced, unlike in Gd-doped DMS)
- S. Sachdev, Quantum magnetism and criticality, arXiv:0711.3015 (links well-known magnetic phases with modern developments including deconfined criticality and emergent photons, also discusses superconductivity)
- N. A. Sinitsyn, Semiclassical theories of the anomalous Hall effect, J. Phys.: Condens. Matter 20, 023201 (2008)
- E. I. Rashba, Side jump contribution to spin-orbit mediated Hall effects and Berry curvature, arXiv:0804.4181
- E. B. Sonin, Spin currents and spin superfluidity, arXiv:0807.2524 (a long review, updated March 2010)
- A. Auerbach and D. P. Arovas, Schwinger Bosons Approaches to Quantum Antiferromagnetism, arXiv:0809.4836, Trieste Summer School 2007, in Highly Frustrated Magnetism, C. Lacroix, P. Mendels, and F. Mila (Eds.)
- Multiferroics (special issue), J. Phys.: Condens. Matter 20, number 43 (2008)
- J. T. Chalker, Geometrically frustrated antiferromagnets: statistical mechanics and dynamics, arXiv:0901.3492, Trieste Summer School 2007, in Highly Frustrated Magnetism, C. Lacroix, P. Mendels, and F. Mila (Eds.)
- K. H. Bennemann, Magnetic nanostructures, J. Phys.: Condens. Matter 22, 243201 (2010) (review concentrating on works from own group)
- J. R. Friedman and M. P. Sarachik, Single-molecule Nanomagnets, arXiv:1001.4194
- V. Yu. Irkhin, Ideas by S. V. Vonsovsky and Modern Model Treatment of Magnetism, arXiv:1006.0108
- A. Dutta, U. Divakaran, D. Sen, B. K. Chakrabarti, T. F. Rosenbaum, and G. Aeppli, Transverse field spin models: From Statistical Physics to Quantum Information, arXiv:1012.0653, Rev. Mod. Phys.
- Geometrically frustrated magnetism (special issue), J. Phys.: Condens. Matter 23, number 16 (2011)
- E. Abrahams and Q. Si, Quantum criticality in the iron pnictides and chalcogenides, J. Phys.: Condens. Matter 23, 223201 (2011) (short topical review)
- M. J. P. Gingras and P. Henelius, Collective Phenomena in the LiHoxY1-xF4 Quantum Ising Magnet: Recent Progress and Open Questions, arXiv:1103.1537, J. Phys.: Condensed Matter (relatively short theoretical and experimental review)
- J. Wen, G. Xu, G. Gu, J. M. Tranquada, and R. J. Birgeneau, Single crystal growth and properties of iron-chalcogenide superconductors, arXiv:1104.0695 (magnetic and superconducting properties)
- T. Thonhauser, Theory of Orbital Magnetization in Solids, arXiv:1105.5251
- C. Castelnovo, R. Moessner, and S. L. Sondhi, Spin Ice, Fractionalization and Topological Order, arXiv:1112.3793
- Domain wall dynamics in nanostructures (special issue), J. Phys.: Condens. Matter 24, issue 2 (2012)
- Virtual Issue: Quantum Molecular Magnets, Editorial: Inorg. Chem. 51, 12055 (2012)
- D. Belitz and T. R. Kirkpatrick, A compilation of metallic systems that show a quantum ferromagnetic transition, arXiv:1204.0873 (short paper with a list of such systems, suggest that a butterfly-type phase diagram with a tricritical point and two quantum critical end points is generic)
- L. Fritz and M. Vojta, The Physics of Kondo Impurities in Graphene, arXiv:1208.3113, Rep. Prog. Phys.
- P. Dai, J. Hu, and E. Dagotto, Magnetism and its microscopic origin in iron-based high-temperature superconductors, arXiv:1209.0381, Nature Phys. 8, 709 (2012)
- E. Dagotto, The Unexpected Properties of Alkali Metal Iron Selenide Superconductors, arXiv:1210.6501, Rev. Mod. Phys.
- C. Nisoli, R. Moessner, and P. Schiffer, Artificial Spin Ice: Designing and imaging magnetic frustration, Rev. Mod. Phys. 85, 1473 (2013) (giant spins of judiciously arranged single-domain particles; changed compared to original arXiv version)
- M. P. Sarachik, Magnetic Avalanches in Molecular Magnets, arXiv:1302.5100 (bulk, magnetic deflagration)
- W.-C. Lee, W. Lv, and H. Z. Arham, Elementary Excitations due to Orbital Degrees of Freedom in Iron Based Superconductors, arXiv:1303.6295 (review focusing on orbital, as opposed to spin-nematic, scenario of orthorhombic distortion)
- P. Subedi, B. Wen, Y. Yeshurun, M. P. Sarachik, A. J. Millis, and A. D. Kent, Quantum Fluctuations and Long-Range Order in Molecular Magnets, arXiv:1305.4646
- R. M. Fernandes, A. V. Chubukov, and J. Schmalian, What drives nematic order in iron-based superconductors?, Nature Physics 10, 97 (2014)
- Z. Nussinov and J. van den Brink, Compass models: Theory and physical motivations, Rev. Mod. Phys. 87, 1 (2015)
- P. Dai, Antiferromagnetic order and spin dynamics in iron-based superconductors, Rev. Mod. Phys. 87, 855 (2015) (review of neutron-scattering results)
- J. Sinova, S. O. Valenzuela, J. Wunderlich, C. H. Back, and T. Jungwirth, Spin Hall effects, Rev. Mod. Phys. 87, 1213 (2015)
- M. Brando, D. Belitz, F. M. Grosche, and T. R. Kirkpatrick, Metallic quantum ferromagnets, Rev. Mod. Phys. 88, 025006 (2016) (and their quantum phase transitions)
- M. Oshikawa, Experimental observations of the universal cascade of bound states in quantum Ising chain in a magnetic field and E8 symmetry, J. Club Condens. Matter. Phys., DOI: 10.36471/JCCM_September_2020_04 (review of theory and new experimental results on excitation mass spectrum, evidence for effective E8 field theory, appendix showing calculation of the mass spectrum)
-
L. Šmejkal, J. Sinova, and T. Jungwirth, Emerging Research Landscape of Altermagnetism, Phys. Rev. X 12, 040501 (2022) (introduction to altermagnets with discussion of symmetry and results from DFT; subclass of antiferromagnets for which the magnetic point group is dichromatic but does not contain PT and so the bands are spin split at general points); I. Mazin and The PRX Editors, Editorial: Altermagnetism—A New Punch Line of Fundamental Magnetism, Phys. Rev. X 12, 040002 (2022)
-
L. Šmejkal, J. Sinova, and T. Jungwirth, Beyond Conventional Ferromagnetism and Antiferromagnetism: A Phase with Nonrelativistic Spin and Crystal Rotation Symmetry, Phys. Rev. X 12, 031042 (2022); I. Mazin, Altermagnetism Then and Now, Physics 17, 4 (2023)
Transport, mostly in mesoscopic and nanoscopic systems, disorder and localization
- J. Rammer and H. Smith, Quantum field-theoretical methods in transport theory of metals, Rev. Mod. Phys. 58, 323 (1986)
- D. C. Mattis and M. L. Glasser, The uses of quantum field theory in diffusion-limited reactions, Rev. Mod. Phys. 70, 979 (1998)
- M. A. Ratner, Introducing molecular electronics, Materials Today 5, 20 (2002); K. S. Kwok and J. C. Ellenbogen, Moletronics: future electronics, Materials Today 5, 28 (2002)
- D. Porath, G. Cuniberti, and R. Di Felice, Charge Transport in DNA-Based Devices, cond-mat/0403640, Topics in Current Chemistry 237, edited by G. Schuster, (Springer, Berlin, 2004), p. 183 (discusses experimental and theoretical situation)
- J. König, J. Martinek, J. Barnás, and G. Schön, Quantum Dots Attached to Ferromagnetic Leads: Exchange Field, Spin Precession, and Kondo Effect, cond-mat/0404509
- Y. Xue and M. A. Ratner, Molecular Electronics: From Physics to Computing, cond-mat/0508477, in Nanotechnology: Science and Computation, edited by J. Chen, N. Jonoska, and G. Rozenberg (Springer, Berlin, 2006)
- Ya. M. Blanter, Recent Advances in Studies of Current Noise, cond-mat/0511478
- M. Pustilnik, Kondo effect in nanostructures, cond-mat/0512671
- A. P. Jauho, Modelling of inelastic effects in molecular electronics, J. Phys.: Conf. Ser. 35, 313 (2006)
- S. Sanvito and A. Reily Rocha, Molecular-Spintronics: the art of driving spin through molecules, cond-mat/0605239, J. Comput. Theor. Nanosci. 3, 624 (2006) P
- G. Stefanucci, S. Kurth, E. K. U. Gross, and A. Rubio, Time dependent transport phenomena, cond-mat/060733 (density-functional theory plus Keldysh formalism)
- F. Evers and K. Burke, Pride, Prejudice, and Penury of ab initio transport calculations for single molecules, cond-mat/0610413, in: CRC Handbook on Molecular and Nanoelectronics, edited by S. Lyshevski
- A. M. Bratkovsky, Current rectification, switching, polarons, and defects in molecular electronic devices, cond-mat/0611163, in: Polarons in Advanced Materials, edited by A. S. Alexandrov (Canopus/Springer, Bristol, 2007)
- M. Grobis, I. G. Rau, R. M. Potok, and D. Goldhaber-Gordon, Kondo Effect in Mesoscopic Quantum Dots, cond-mat/0611480, in: Handbook of Magnetism and Advanced Magnetic Materials, Vol. 5 (Wiley)
- M. Galperin, M. A. Ratner, and A. Nitzan, Molecular transport junctions: vibrational effects, J. Phys.: Condens. Matter 19, 103201 (2007)
- M. Koentopp, C. Chang, K. Burke, and R. Car, Density functional calculations of nanoscale conductance, J. Phys.: Condens. Matter 20, 083203 (2008), cond-mat/0703591, (how LDA/GGA fail for weak tunneling through molecules and how to use time-dependent current DFT instead)
- Charge transport in nanoscale junctions (special issue), J. Phys.: Condens. Matter 20, number 37 (2008)
- D. R. Ward, G. D. Scott, Z. K. Keane, N. J. Halas, and D. Natelson, Electronic and optical properties of electromigrated molecular junctions, arXiv:0802.3902
- S. Datta, Nanoelectronic Devices: A Unified View, arXiv:0809.4460, Oxford Handbook on Nanoscience and Nanotechnology: Frontiers and Advances
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K. Behnia, The Nernst effect and the boundaries of the Fermi liquid picture, J. Phys.: Condens. Matter 21, 113101 (2009)
- L. E. F. Foa Torres and G. Cuniberti, AC transport in carbon-based devices: challenges and perspectives, arXiv:0906.1664, C. R. Physique
- S. J. van der Molen and P. Liljeroth, Charge transport through molecular switches, J. Phys.: Condens. Matter 22, 133001 (2010) (discuss mostly experimental research)
- S. Andergassen, V. Meden, H. Schoeller, J. Splettstoesser, and M. R. Wegewijs, Charge transport through single molecules, quantum dots, and quantum wires, Nanotechn. 21, 272001 (2010) P
- N. M. R. Peres, Colloquium: The transport properties of graphene: An introduction, Rev. Mod. Phys. 82, 2673 (2010)
- G. D. Scott and D. Natelson, Kondo Resonances in Molecular Devices, arXiv:1003.1938
- W. Shinwari, J. Deen, E. Starikov, and G. Cuniberti, Electrical Conductance in Biological Molecules, arXiv:1003.4027
- B. Kramer, A. MacKinnon, T. Ohtsuki, and K. Slevin, Finite Size Scaling Analysis of the Anderson Transition, arXiv:1004.0285
- P. Wölfle and D. Vollhardt, Self-Consistent Theory of Anderson Localization: General Formalism and Applications, arXiv:1004.3238 (discuss weak and strong localization)
- E. R. Mucciolo and C. H. Lewenkopf, Disorder and Electronic Transport in Graphene, arXiv:1006.0255
- A. D. Mirlin, F. Evers, I. V. Gornyi, and P. M. Ostrovsky, Anderson Transitions: Criticality, Symmetries, and Topologies, arXiv:1007.0967
- D. Vuillaume, Molecular Nanoelectronics, arXiv:1009.0527, IEEE Proc.
- M. Dzero, J. Schmalian, and P. G. Wolynes, Glassiness in Uniformly Frustrated Systems, arXiv:1011.2261
- S. Karthauser, Control of molecule-based transport for future molecular devices, J. Phys.: Condens. Matter 23, 013001 (2011) (conceptually based on Landauer formula)
- S. Florens, A. Freyn, N. Roch, W. Wernsdorfer, F. Balestro, P. Roura-Bas, and A. A. Aligia, Universal transport signatures in two-electron molecular quantum dots: gate-tunable Hund's rule, underscreened Kondo effect and quantum phase transitions, J. Phys.: Condens. Matter 23, 243202 (2011)
- Yu. V. Pershin and M. Di Ventra, Memory effects in complex materials and nanoscale systems, Adv. Phys. 60, 145 (2011)
- M. Shiraishi and T. Ikoma, Molecular Spintronics, arXiv:1102.4151 (short review, surprisingly excluding magnetic molecules)
- S. Florens, A. Freyn, N. Roch, W. Wernsdorfer, F. Balestro, P. Roura-Bas, and A. A. Aligia, Universal transport signatures in two-electron molecular quantum dots: gate-tunable Hund's rule, underscreened Kondo effect and quantum phase transitions, arXiv:1103.4849
- T. Kernreiter, M. Governale, A. R. Hamilton, and U. Zülicke, Charge transport by modulating spin-orbit gauge fields for quasi-onedimensional holes, arXiv:1104.4520
- A. L. Kuzemsky, Electronic Transport in Metallic Systems and Generalized Kinetic Equations, arXiv:1109.5532
- B. K. Nikolic, K. K. Saha, T. Markussen, and K. S. Thygesen, First-principles quantum transport modeling of thermoelectricity in single-molecule nanojunctions with graphene nanoribbon electrodes, arXiv:1111.0106 (review on transport calculations based on static DFT and NEGF)
- M. P. Das and F. Green, Nonequilibrium mesoscopic transport: a genealogy, J. Phys.: Condens. Matter 24, 183201 (2012) (short historical review)
- G. Parisi, Field theory and the physics of disordered systems, arXiv:1201.5813 (proceedings paper pointing out the difficulties in treating disordered systems and a possible diagrammatic solution)
- N. Li, J. Ren, L. Wang, G. Zhang, P. Hänggi, and B. Li, Colloquium: Phononics: Manipulating heat flow with electronic analogs and beyond, Rev. Mod. Phys. 84, 1045 (2012)
- G. Allan, C. Delerue, C. Krzeminski, and M. Lannoo, Nanoelectronics, arXiv:1207.1829, also in Nanostructured Materials, Electronic Materials: Science & Technology 8, 161 (2004) (short review, note original publication year 2004)
- Molecular switches at surfaces (special section), J. Phys.: Condens. Matter 24, 390201 (2012) (experimental and theoretical papers, conformational and electronic switching)
- N. A. Zimbovskaya, Inelastic electron transport through molecular junctions, arXiv:1301.5569, in Handbook of Nanophysics (Büttiker model for inelastic transport, described as being less complicated and time consuming than NEGF)
- J.-S. Wang, B. K. Agarwalla, H. Li, and J. Thingna, Nonequilibrium Green's function method for quantum thermal transport, arXiv:1303.7317
- F. Haupt, M. Leijnse, H. L. Calvo, L. Classen, J. Splettstoesser, and M. R. Wegewijs, Heat, molecular vibrations, and adiabatic driving in non-equilibrium transport through interacting quantum dots, arXiv:1306.4343
- E. A. Laird, F. Kuemmeth, G. A. Steele, K. Grove-Rasmussen, J. Nygård, K. Flensberg, and L. P. Kouwenhoven, Quantum transport in carbon nanotubes, Rev. Mod. Phys. 87, 703 (2015)
- B. N. Narozhny and A. Levchenko, Coulomb drag, Rev. Mod. Phys. 88, 025003 (2016)
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F. Evers, R. Korytár, S. Tewari, and J. M. van Ruitenbeek, Advances and challenges in single-molecule electron transport, Rev. Mod. Phys. 92, 035001 (2020)
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B. Bertini, F. Heidrich-Meisner, C. Karrasch, T. Prosen, R. Steinigeweg, and M. Žnidarič, Finite-temperature transport in one-dimensional quantum lattice models, Rev. Mod. Phys. 93, 025003 (2021) (spin and fermionic models)
Superconductivity (including relevant normal-state properties)
General
- H. Hosono and Z.-A. Ren (editors), Iron-Based Superconductors (focus issue), New J. Phys. 11, 025003 et seq. (2009)
- P. Phillips, T.-P. Choy, and R. G. Leigh, Mottness in High-Temperature Copper-Oxide Superconductors, arXiv:0905.4637, Rep. Prog. Phys. 72, 036501 (2009); P. Phillips, Mottness: Identifying the Propagating Charge Modes in doped Mott Insulators, arXiv:1001.5270, Rev. Mod. Phys. (2010)
- F. Steglich, J. Arndt, S. Friedemann, C. Krellner, Y. Tokiwa, T. Westerkamp, M. Brando, P. Gegenwart, C. Geibel, S. Wirth, and O. Stockert, Superconductivity versus quantum criticality: what can we learn from heavy fermions?, J. Phys.: Condens. Matter 22, 164202 (2010)
- J. A. Wilson, A perspective on the Fe-based superconductors, J. Phys.: Condens. Matter 22, 203201 (2010)
- M. D. Lumsden and A. D. Christianson, Magnetism in Fe-based superconductors, J. Phys.: Condens. Matter 22, 203203 (2010)
- M. R. Norman, Fermi-surface reconstruction and the origin of high-temperature superconductivity, Physics 3, 86 (2010) (...in the underdoped regime)
- I. Mazin, Iron superconductivity weathers another storm, Physics 4, 26 (2011) (namely the discovery of superconductivity in K0.8Fe2Se2)
- J. A. Mydosh and P. M. Oppeneer, Colloquium: Hidden order, superconductivity, and magnetism: The unsolved case of URu2Si2, Rev. Mod. Phys. 83, 1301 (2011)
- H.-H. Wen and S. Li, Materials and Novel Superconductivity in Iron Pnictide Superconductors, Ann. Rev. Condens. Mat. Phys. 2, 121 (2011)
- D. N. Basov and A. V. Chubukov, Manifesto for a higher Tc - lessons from pnictides and cuprates, arXiv:1104.1949
- G. R. Stewart, Superconductivity in Iron Compounds, arXiv:1106.1618 (iron pnictides and chalcogenides)
- M. R. Norman, Cuprates - An Overview, arXiv:1108.3140 (brief, mainly theoretical)
- A. V. Chubukov, Pairing mechanism in Fe-based superconductors, arXiv:1110.0052, Annual Rev. Cond. Matter Phys. 3, 57 (2012)
- J. Hu and C. Xu, Nematic orders in Iron-based superconductors, arXiv:1112.2713
- D. J. Scalapino, A Common Thread: The pairing interaction for the unconventional superconductors, Rev. Mod. Phys. 84, 1383 (2012), (spin-fluctuation-mediated pairing)
- H. Oh, J. Moon, D. Shin, C.-Y. Moon, and H. J. Choi, Brief review on iron-based superconductors: are there clues for unconventional superconductivity?, arXiv:1201.0237, Progr. Supercond. 13, 65 (2011)
- O. Stockert, S. Kirchner, F. Steglich, and Q. Si, Superconductivity in Ce- and U-based "122" heavy-fermion compounds, arXiv:1202.4114
- H.-Y. Choi, Comments on the d-wave pairing mechanism for cuprate high Tc superconductors: Higher is different?, arXiv:1203.4652 (what is the pairing glue? how can we find out experimentally?)
- S. Kivelson, Incipient CDW Order in the Pseudo-Gap Phase of the Cuprates, JCCM_OCTOBER2012_01, commentary for Journal Club for Condensed Matter Physics
- E. Fradkin and S. A. Kivelson, High-temperature superconductivity: Ineluctable complexity, News and Views, Nature Physics 8, 864 (2012) (discussion of significance of observation of CDW correlations in YBCO, comparision to stripes in LSCO and LBCO); J. Chang, E. Blackburn, A. T. Holmes, N. B. Christensen, J. Larsen, J. Mesot, R. Liang, D. A. Bonn, W. N. Hardy, A. Watenphul, M. v. Zimmermann, E. M. Forgan, and S. M. Hayden, Direct observation of competition between superconductivity and charge density wave order in YBa2Cu3O6.67, Nature Physics 8, 871 (2012)
- M. R. Norman, Unconventional Superconductivity, arXiv:1302.3176, in Novel Superfluids, vol. 2, edited by K. H. Bennemann and J. B. Ketterson (Oxford)
- T. Shibauchi, A. Carrington, and Y. Matsuda, Quantum critical point lying beneath the superconducting dome in iron-pnictides, arXiv:1304.6387, Ann. Rev. Condens. Matter Phys.
- A. P. Mackenzie, T. Scaffidi, C. W. Hicks, and Y. Maeno, Even odder after twenty-three years: the superconducting order parameter puzzle of Sr2RuO4, npj Quantum Materials 2, 40 (2017)
- M. Smidman, M. B. Salamon, H. Q. Yuan, and D. F. Agterberg, Superconductivity and spin–orbit coupling in non-centrosymmetric materials: a review, Rep. Prog. Phys. 80, 036501 (2017) (contains discussion of pair density wave)
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L. P. Gor'kov and V. Z. Kresin, Colloquium: High pressure and road to room temperature superconductivity, Rev. Mod. Phys. 90, 011001 (2018) (H3S)
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A. Kapitulnik, S. A. Kivelson, and B. Spivak, Colloquium: Anomalous metals: Failed superconductors, Rev. Mod. Phys. 91, 011002 (2019) (in two dimensional materials with disorder, occuring between localized and superconducting phases)
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A. H. MacDonald, Trend: Bilayer Graphene’s Wicked, Twisted Road, Physics 12, 12 (2019)
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N. P. Armitage, Superconductivity mystery turns 25, Nature 576, 386 (2019) (Sr2RuO4, short News & Views)
- B. Sacépé, M. Feigel’man, and T. M. Klapwijk, Quantum breakdown of superconductivity in low-dimensional materials, Nature Phys. 16, 734 (2020) (disorder and Josephson-junction arrays)
- P. Coleman and T. Hazra, UTe2 : A new Topological Superconductor?, Journal Club for Condensed Matter Physics DOI:10.36471/JCCM June 2022 01 (short review on pairing states in UTe2, in magnetic-field-temperature space; also note cited papers)
- Y. Maeno, A. Ikeda, and G. Mattoni, Thirty years of puzzling superconductivity in Sr2RuO4, Nature Phys. 20, 1712 (2024)
Experiment
- D. R. Harshman and A. P. Mills, Jr., Concerning the nature of high-Tc superconductivity: Survey of experimental properties and implications for interlayer coupling, Phys. Rev. B 45, 10684 (1992) (contains tables of materials parameters for cuprates)
- M. A. Kastner, R. J. Birgeneau, G. Shirane, and Y. Endoh, Magnetic, transport, and optical properties of monolayer copper oxides, Rev. Mod. Phys. 70, 897 (1998) (discuss, among many other things, the doping dependence of the antiferromagnetic correlation length)
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- A. A. Kordyuk and S. V. Borisenko, ARPES on HTSC: simplicity vs. complexity, cond-mat/0510218
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- R. K. Kremer, J. S. Kim, and A. Simon, Carbon Based Superconductors, cond-mat/0701702 (carbides etc.)
- J. E. Sonier, M. Ilton, V. Pacradouni, C. V. Kaiser, S. A. Sabok-Sayr, Y. Ando, S. Komiya, W. N. Hardy, D. A. Bonn, R. Liang, and W. A. Atkinson, Inhomogeneous Magnetic-Field Response in YBa2Cu3Oy and La2-xSrxCuO4 Persisting Above the Bulk Superconducting Transition Tc, arXiv:0801.3481 (attributed to superconducting domains)
- Latest developments in Fe-oxypnictide superconductors, Supercond. Sci. Technol. 20-21, virtual collection
- M. R. Norman, High-temperature superconductivity in the iron pnictides, Physics 1, 21 (2008)
- C. Pfleiderer, Superconducting phases of f-electron compounds, arXiv:0905.2625, Rev. Mod. Phys.
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- J. A. Wilson, A perspective on pnictide superconductors, arXiv:0912.4201
- Y. Mizuguchi and Y. Takano, A review of Fe-chalcogenide superconductors: the simplest Fe-based superconductor, arXiv:1003.2696, J. Phys. Soc. Jpn.
- D. R. Garcia and A. Lanzara, Through a Lattice Darkly - Shedding Light on Electron-Phonon Coupling in the High Tc Cuprates, arXiv:1005.0970 (ARPES, role of electron-phonon coupling)
- D. C. Johnston, The Puzzle of High Temperature Superconductivity in Layered Iron Pnictides and Chalcogenides, arXiv:1005.4392
- J. Paglione and R. L. Greene, High-temperature superconductivity in iron-based materials, arXiv:1006.4618
- D. S. Inosov, J. T. Park, A. Charnukha, Y. Li, A. V. Boris, B. Keimer, and V. Hinkov, A crossover from weak to strong pairing in unconventional superconductors, arXiv:1012.4041 (overview over ratio of the gap to the transition temperature for many superconductors)
- D. Aoki and J. Flouquet, Ferromagnetism and Superconductivity in Uranium Compounds, arXiv:1108.4807
- S. E. Sebastian, G. G. Lonzarich, and N. Harrison, Towards resolution of the Fermi surface in underdoped high-Tc superconductors, arXiv:1112.1373
- N. Kimura and I. Bonalde, Non-Centrosymmetric Heavy-Fermion Superconductors, arXiv:1201.1648, Lecture Notes in Physics 847
- L. Bretheau, C. Girit, L. Tosi, M. Goffman, P. Joyez, H. Pothier, D. Esteve, and C. Urbina, Superconducting Quantum Point Contacts, arXiv:1201.4739 (Josephson effect etc.)
- S. E. Sebastian, Quantum Oscillations in Iron Pnictide Superconductors, arXiv:1208.5862 (evolution of Fermi surfaces with doping, comparison to cuprates)
- M. Hashimoto, I. M. Vishik, R.-H. He, T. P. Devereaux, and Z.-X. Shen, Energy gaps in high-transition-temperature cuprate superconductors, Nature Phys. 10, 483 (2014) (focus on ARPES)
- P. Dai, Antiferromagnetic order and spin dynamics in iron-based superconductors, Rev. Mod. Phys. 87, 855 (2015)
- Q. Si, Towards a Unified Description of the Electronic Orders in Iron-Based Superconductors: Insights from FeSe, Journal Club for Condensed Matter Physics July 2016, 2
Theory
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M. Sigrist and K. Ueda, Phenomenological theory of unconventional superconductivity, Rev. Mod. Phys. 63, 239 (1991)
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- J. Dukelsky, S. Pittel, and G. Sierra, Exactly solvable Richardson-Gaudin models for many-body quantum systems, Rev. Mod. Phys. 76, 643 (2004)
- M. R. Norman, D. Pines, and C. Kallin, The pseudogap: friend or foe of high Tc?, to be published in Adv. in Physics, cond-mat/0507031 (summary of a summer 2004 Aspen workshop)
- S. A. Kivelson and E. Fradkin, How optimal inhomogeneity produces high temperature superconductivity, cond-mat/0507459
- F. Vidal, J. A. Veira, J. Maza, J. Mosqueira, and C. Carballeira, On the interplay between Tc-inhomogeneities at long length scales and thermal fluctuations around the average superconducting transition in cuprates, cond-mat/0510467
- A. Mourachkine, Room-Temperature Superconductivity, cond-mat/0606187, book (Cambridge International Science Pub., Cambridge, 2004)
- T. H. Geballe, The never ending search for high temperature superconductivity, cond-mat/0608368
- D. J. Scalapino, Numerical Studies of the 2D Hubbard Model, cond-mat/0610710 (also note the addendum, which presents a broader overview over the field of cuprates)
- G. Baskaran, Superconductivity in optimally doped Cuprates: BZA Program works well & Superexchange is the Glue, cond-mat/0611548 (review of successes of RVB picture)
- P. Phillips, Mottness, cond-mat/0702348, Ann. Phys. 321, 1634 (2006)
- J. Spalek, t-J model then and now: A personal perspective from the pioneering times, arXiv:0706.4236
- P. A. Lee, From high temperature superconductivity to quantum spin liquid: progress in strong correlation physics, arXiv:0708.2115
- S. Chakravarty, High temperature superconductivity: from complexity to simplicity, arXiv:0802.1216, longer version of Science 319, 735 (2008) (brief discussion of new trends in underdoped cuprates: hole and electron pockets in normal state)
- S. A. Kivelson and H. Yao, Fe-based superconductors: unity or diversity?, arXiv:0811.3973, corrected version of Nature Materials 7, 927 (2008) (short comparison of oxypnictide and cuprate physics)
- K. Le Hur and T. M. Rice, Superconductivity close to the Mott state: From condensed-matter systems to superfluidity in optical lattices, arXiv:0812.1581
- J. Zaanen, Condensed-matter physics: The pnictide code, Nature 457, 546 (2009)
- I. I. Mazin and J. Schmalian, Pairing Symmetry and Pairing State in Ferropnictides: Theoretical Overview, arXiv:0901.4790
- T. Senthil and P. A. Lee, A synthesis of the phenomenology of the underdoped cuprates, arXiv:0903.0870
- J. C. Phillips, Prediction of High Transition Temperatures in Ceramic Superconductors, arXiv:0903.1306 (contains an entertaining review of the history of high-temperature superconductivity outside of the main stream, predictions based on chemical trends, using Bayesian probability theory)
- V. Barzykin and D. Pines, Universal Behavior and the Two-component Character of Magnetically Underdoped Cuprate Superconductors, arXiv:0903.1835, Adv. Phys. 58, 1 (2009)
- S. Sachdev, Where is the quantum critical point in the cuprate superconductors?, arXiv:0907.0008, phys. stat. solidi, workshop on quantum criticality and novel phases, Dresden P; Quantum criticality and the phase diagram of the cuprates, arXiv:0910.0846 (similar shorter paper); Quantum phase transitions of antiferromagnets and the cuprate superconductors, arXiv:1002.3823, Les Houches (2009)
- M. Eschrig, C. Iniotakis, and Y. Tanaka, Theoretical aspects of Andreev spectroscopy and tunneling spectroscopy in non-centrosymmetric superconductors: a topical review, arXiv:1001.2486
- S. Chakravarty, Key issues in theories of high temperature superconductors, arXiv:1006.4180 (cuprates, focus on interpreration of magnetic-oscillation experiments)
- P. W. Anderson, Personal history of my engagement with cuprate superconductivity, 1986-2010, arXiv:1011.2736
- P. Phillips, Fractionalize This, arXiv:1012.1861, Nature Phys. 6, 931 (2010) (composite vs. fractionalized excitations in cuprates)
- J. Zaanen, A modern, but way too short history of the theory of superconductivity at a high temperature, arXiv:1012.5461 (reviews various important but contradictory approaches)
- A. Martín-Rodero and A. L. Yeyati, Josephson and Andreev transport through quantum dots, Adv. Phys. 60, 899 (2011) P
- A. S. Alexandrov, High Temperature Superconductivity: the explanation, arXiv:1102.2082, Physica Scripta
- Z.-Y. Weng, Mott physics, sign structure, ground state wavefunction, and high-Tc superconductivity, arXiv:1110.0546
- E. Babaev, J. Carlstrom, J. Garaud, M. Silaev, and J. M. Speight, Type-1.5 superconductivity in multiband systems: magnetic response, broken symmetries and microscopic theory. A brief overview, arXiv:1110.2744
- O. Narikiyo, A Diagrammer's Note on Superconducting Fluctuation Transport for Beginners: I. Conductivity and Thermopower, arXiv:1112.1513; A Diagrammer's Note on Superconducting Fluctuation Transport for Beginners: II. Hall and Nernst Effects with Perturbational Treatment of Magnetic Field, arXiv:1203.0127
- M. Vojta, Stripes and electronic quasiparticles in the pseudogap state of cuprate superconductors, arXiv:1202.1913
- S. Sachdev, M. A. Metlitski, and M. Punk, Antiferromagnetism in metals: from the cuprate superconductors to the heavy fermion materials, arXiv:1202.4760
- S. Maiti and A. V. Chubukov, Superconductivity from repulsive interaction, arXiv:1305.4609 (extensive)
- E. Fradkin, S. A. Kivelson, and J. M. Tranquada, Theory of intertwined orders in high temperature superconductors, Rev. Mod. Phys. 87, 457 (2015)
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J. Linder and A. V. Balatsky, Odd-frequency superconductivity, Rev. Mod. Phys. 91, 045005 (2019) (odd pairing under permutation of time coordinates)
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C. M. Varma, Colloquium: Linear in temperature resistivity and associated mysteries including high temperature superconductivity, Rev. Mod. Phys. 92, 031001 (2020)
Topological insulators and superconductors, semimetals, spin liquids, etc.
- S. Ryu, A. Schnyder, A. Furusaki, and A. Ludwig, Topological insulators and superconductors: ten-fold way and dimensional hierarchy, New J. Phys. 12, 065010 (2010) (extensive review of the ten generic Hamiltonian symmetry classes and the possibility of non-trivial topological [surface] states)
- M. Z. Hasan and C. L. Kane, Topological Insulators, arXiv:1002.3895, Rev. Mod. Phys. 82, 3045 (2010) (overview, not very technical)
- M. Stone, C.-K. Chiu, and A. Roy, Symmetries, Dimensions, and Topological Insulators: the mechanism behind the face of the Bott clock, arXiv:1005.3213
- E. Prodan, Disordered Topological Insulators: A Non-Commutative Geometry Perspective, arXiv:1010.0595
- M. Z. Hasan and J. E. Moore, Three-Dimensional Topological Insulators, arXiv:1011.5462 (from free electrons to strongly correlated systems); M. Z. Hasan, D. Hsieh, Y. Xia, L. A. Wray, S.-Y. Xu, and C. L. Kane, A new experimental approach for the exploration of topological quantum phenomena: Topological Insulators and Superconductors, arXiv:1105.0396 (focus on ARPES)
- X.-L. Qi and S.-C. Zhang, Topological insulators and superconductors, Rev. Mod. Phys. 83, 1057 (2011)
- Y. Tanaka, M. Sato, and N. Nagaosa, Symmetry and Topology in Superconductors - Odd-frequency pairing and edge states -, arXiv:1105.4700, J. Phys. Soc. Jpn. 81, 011013 (2012)
- G. A. Fiete, V. Chua, X. Hu, M. Kargarian, R. Lundgren, A. Ruegg, J. Wen, and V. Zyuzin, Topological Insulators and Quantum Spin Liquids, arXiv:1106.0013
- G. P. Alexander, B. Gin-ge Chen, E. A. Matsumoto, and R. D. Kamien, Disclination Loops, Hedgehogs, and All That, arXiv:1107.1169
- D. Culcer, Transport in three-dimensional topological insulators: theory and experiment, arXiv:1108.3076, Physica E (transport in surface states, theoretical and experimental review)
- Y. Barlas, K. Yang, and A. H. MacDonald, Quantum Hall Effects in Graphene-Based Two-Dimensional Electron Systems, arXiv:1110.1069
- G. E. Volovik, Topology of quantum vacuum, arXiv:1111.4627, Como summer school (analogies between the vacuum of the standard model and topological insulators and superconductors, emergence of gravity and gauge fields)
- T. Kitagawa, Topological phenomena in quantum walks; elementary introduction to the physics of topological phases, arXiv:1112.1882
- C. W. J. Beenakker, Search for Majorana fermions in superconductors, arXiv:1112.1950, Ann. Rev. Condensed Matter Phys. P
- Y. Okuda and R. Nomura, Surface Andreev bound states of superfluid 3He and Majorana fermions, J. Phys.: Condens. Matter 24, 343201 (2012)
- J. Alicea, New directions in the pursuit of Majorana fermions in solid state systems, arXiv:1202.1293 (topological superconductivity due to proximity effect)
- M. Leijnse and K. Flensberg, Introduction to topological superconductivity and Majorana fermions, arXiv:1206.1736 (pedagogical review, focus on 1D)
- G. Tkachov and E. M. Hankiewicz, Spin-helical transport in normal and superconducting topological insulators, arXiv:1208.1466 (2D and 3D AII topological insulators)
- L. Müchler, F. Casper, B. Yan, S. Chadov, and C. Felser, Topological insulators and thermoelectric materials, arXiv:1209.6097
- H. Zhang and S.-C. Zhang, Topological insulators from the Perspective of first-principles calculations, arXiv:1209.6446 (class AII)
- X.-G. Wen, Topological order: from long-range entangled quantum matter to an unification of light and electrons, arXiv:1210.1281 (topological order as opposed to local symmetry breaking, light and electrons as emergent quasiparticles of a topologically ordered state) P
- J. C. Budich and B. Trauzettel, From the adiabatic theorem of quantum mechanics to topological states of matter, arXiv:1210.6672 (review on ten-fold-way classification) P
- W. Feng and Y. Yao, Three-dimensional topological insulators: A review on host materials, arXiv:1212.0602
- T. Grover, Y. Zhang, and A. Vishwanath, Entanglement entropy as a portal to the physics of quantum spin liquids, New J. Phys. 15, 025002 (2013)
- M. Hohenadler and F. F. Assaad, Correlation effects in two-dimensional topological insulators, J. Phys.: Condens. Matter 25, 143201 (2013), (Haldane, Kane-Mele, Kane-Mele-Hubbard models)
- A. M. Turner and A. Vishwanath, Beyond Band Insulators: Topology of Semi-metals and Interacting Phases, arXiv:1301.0330 (1. topological states that are gapless in the bulk: mainly discuss Weyl semimetals and their topological protection by an invariant defined on a lower-dimensional manifold, list candidate materials, also mention nodal superconductors; 2. strongly interacting topological states)
- T. D. Stanescu and S. Tewari, Majorana Fermions in Semiconductor Nanowires: Fundamentals, Modeling, and Experiment, arXiv:1302.5433
- S. A. Parameswaran, R. Roy, and S. L. Sondhi, Fractional Quantum Hall Physics in Topological Flat Bands, arXiv:1302.6606
- Y. Ando, Topological Insulator Materials, arXiv:1304.5693
- O. Vafek and A. Vishwanath, Dirac Fermions in Solids - from High Tc cuprates and Graphene to Topological Insulators and Weyl Semimetals, arXiv:1306.2272
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J. C. Budich and B. Trauzettel, From the adiabatic theorem of quantum mechanics to topological states of matter, phys. status solidi RRL 7, 109 (2013) (clear review of tenfold-way classification of gapped topological systems)
- Y. Yoshimura, K. Kobayashi, T. Ohtsuki, and K.-I. Imura, Engineering Dirac electrons emergent on the surface of a topological insulator, Sci. Technol. Adv. Mater. 16, 014403 (2015)
- A. P. Schnyder and P. M. R. Brydon, Topological surface states in nodal superconductors, J. Phys.: Condens. Matter 27, 243201 (2015)
- J. Maciejko and G. A. Fiete, Fractionalized topological insulators, Nature Phys. 11, 385 (2015) P
- J. Xiong, S. K. Kushwaha, T. Liang, J. W. Krizan, W. Wang, R. J. Cava, N. P. Ong, Signature of the chiral anomaly in a Dirac semimetal: a current plume steered by a magnetic field, arXiv:1503.08179 (write-up of invited talk, mainly experimental perspective)
- C. W. J. Beenakker, Random-matrix theory of Majorana fermions and topological superconductors, Rev. Mod. Phys. 87, 1037 (2015) (starts with an introduction to noninteracting topological systems)
- A. Bansil, H. Lin, and T. Das, Colloquium: Topological band theory, Rev. Mod. Phys. 88, 021004 (2016) (based on DFT, close to specific materials)
- Topological matter (focus issue) Nature Phys. 12 (7), 615 (2016) (mainly focuses on non-electronic systems)
- N. Goldman, J. C. Budich and P. Zoller, Topological quantum matter with ultracold gases in optical lattices, Nature Phys. 12, 639 (2016)
- E. Witten, Fermion path integrals and topological phases, Rev. Mod. Phys. 88, 035001 (2016) (symmetry-protected fermionic phases, relation to Atiyah-Singer index theorem and &theta term, focus on 2D and 3D topological insulators)
- C.-K. Chiu, J. C. Y. Teo, A. P. Schnyder, and S. Ryu, Classification of topological quantum matter with symmetries, Rev. Mod. Phys. 88, 035005 (2016) (extensive, partially pedagogical introduction; mainly on effectively noninteracting models, covers gapped and nodal systems and also gapless states at surfaces and topological defects)
- A. Vishwanath, A Dirac Spin Liquid May Fill the Gap in the Kagome Antiferromagnet
(Journal Club for Condensed Matter Physics) JCCM_December_2016_03 comments on recent experiments, also briefly reviews history) -
Y. Zhou, K. Kanoda, and T.-K. Ng, Quantum spin liquid states, Rev. Mod. Phys. 89, 025003 (2017)
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B. Yan and C. Felser, Topological Materials: Weyl Semimetals, Annu. Rev. Condens. Matter Phys. 8, 337 (2017)
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N. P. Armitage, E. J. Mele, and A. Vishwanath, Weyl and Dirac semimetals in three -dimensional solids, Rev. Mod. Phys. 90, 015001 (2018)
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X.-G. Wen, Colloquium: Zoo of quantum-topological phases of matter, Rev. Mod. Phys. 89, 041004 (2017) (focus on many-body entanglement)
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F. Guinea, Electronic bands of twisted graphene layers, Journal Club for Condensed Matter Physics, JCCM November 2018 03
- C. Broholm, R. J. Cava, S. A. Kivelson, D. G. Nocera, M. R. Norman, and T. Senthil, Quantum spin liquids, Science 367, eaay0668 (2020)
- S. M. Frolov, M. J. Manfra, and J. D. Sau, Topological superconductivity in hybrid devices, Nature Phys. 16, 718 (2020) (superconductors and semiconductors with strong spin-orbit coupling; evidence for Majorana modes)
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E. J. Bergholtz, J. C. Budich, and F. K. Kunst, Exceptional topology of non-Hermitian systems, Rev. Mod. Phys. 93, 015005 (2021)
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B. Q. Lv, T. Qian, and H. Ding, Experimental perspective on three-dimensional topological semimetals, Rev. Mod. Phys. 93, 025002 (2021)
- A. U. B. Wolter and C. Hess, Spin liquid evidence at the edge and in bulk, Nature Phys. 18, 378 (2022) (RuCl3)
- J.-X. Yin, B. Lian, and M. Z. Hasan, Topological kagome magnets and superconductors, Nature 612, 647 (2022)
Other superfluids, Bose-Einstein condensates, and ultracold gases
- A. Gezerlis and J. Carlson, Terrestrial and Astrophysical Superfluidity: Cold Atoms and Neutron Matter, arXiv:1109.4946 (applied to neutron-star crusts)
- K. Levin and R. G. Hulet, The Fermi Gases and Superfluids: Short Review of Experiment and Theory for Condensed Matter Physicists, arXiv:1202.2146
- E. Varoquaux, Anderson's considerations on the flow of superfluid helium: Some offshoots, Rev. Mod. Phys. 87, 803 (2015)
Condensed matter, other topics and general
- V. V. Brazhkin, High-Pressure Synthesized Materials: a Chest of Treasure and Hints, cond-mat/0605626
- M. I. Katsnelson, Graphene: carbon in two dimensions, cond-mat/0612534, slightly longer version in: Materials Today 10, 20 (2007)
- A. J. Masters, Virial expansions, J. Phys.: Condens. Matter 20, 283102 (2008) (applied to isotropic fluids and liquid crystals)
- A. H. Castro Neto, F. Guinea, N. M. R. Peres, K. S. Novoselov, and A. K. Geim, The electronic properties of graphene, Rev. Mod. Phys. 81, 109 (2009)
- G. Malenkov, Liquid water and ices: understanding the structure and physical properties, J. Phys.: Condens. Matter 21, 283101 (2009)
- Graphene (special section), J. Phys.: Condens. Matter 21, issue 34 (2009)
- J. Moore, Solid-state physics: An insulator's metallic side, Nature 460, 1090 (2009) and papers discussed therein (short "News and Views" with concise introduction to topological insulators)
- A. K. Geim, Graphene: Status and Prospects, arXiv:0906.3799
- A. R. Oganov and V. L. Solozhenko, Boron: a Hunt for Superhard Polymorphs, arXiv:0911.3193 (short review of the history of elementary boron up to the present)
- L. J. P. Ament, M. van Veenendaal, T. P. Devereaux, J. P. Hill, and J. van den Brink, Resonant Inelastic X-ray Scattering Studies of Elementary Excitations, arXiv:1009.3630 (experimental and theoretical review on RIXS)
- J. E. Drut, T. A. Lähde, and E. Tölö, Graphene: from materials science to particle physics, arXiv:1011.0643 (discuss, among other things, the nearby excitonic instability)
- W. A. de Heer, The Development of Epitaxial Graphene For 21st Century Electronics, arXiv:1012.1644 (... with a focus on work done by the Georgia Tech group; contains a very interesting history of graphene before Geim and Novoselov)
- R. Resta, The Insulating State of Matter: A Geometrical Theory, arXiv:1012.5776
- F. Molitor, J. Guttinger, C. Stampfer, S. Droscher, A. Jacobsen, T. Ihn, and K. Ensslin, Electronic properties of graphene nanostructures, J. Phys.: Condens. Matter 23, 243201 (2011)
- B. Uchoa, J. P. Reed, Y. Gan, Y. I. Joe, D. Casa, E. Fradkin, and P. Abbamonte, The electron many-body problem in graphene, arXiv:1109.1577
- H. Essen and M. C. N. Fiolhais, Meissner effect, diamagnetism, and classical physics - a review, arXiv:1109.1968 (review of arguments against the Bohr-von Leeuwen theorem and against Meissner's assertion that the Meissner-Ochsenfeld effect cannot be understood classically)
- N. Nagaosa and Y. Tokura, Emergent electromagnetism in solids, arXiv:1109.4720
- D. R. Cooper et al., Experimental review of graphene, arXiv:1110.6557
- R. Lifshitz, Symmetry Breaking and Order in the Age of Quasicrystals, arXiv:1111.3004
- T. Bartels-Rausch et al., Ice structures, patterns, and processes: A view across the icefields, Rev. Mod. Phys. 84, 885 (2012) (broad review of water ice, including phase diagram and structures, lattice defects, glassy ice, sea ice, ice in the Earth's atmosphere, in the solar system, and in interstellar space)
- V. N. Kotov, B. Uchoa, V. M. Pereira, F. Guinea, and A. H. Castro Neto, Electron-Electron Interactions in Graphene: Current Status and Perspectives, Rev. Mod. Phys. 84, 1067 (2012)
- K. Hyeon-Deuk and O. V. Prezhdo, Photoexcited electron and hole dynamics in semiconductor quantum dots: phonon-induced relaxation, dephasing, multiple exciton generation and recombination, J. Phys.: Condens. Matter 24, 363201 (2012)
- R. Comin and A. Damascelli, ARPES: A probe of electronic correlations, arXiv:1303.1438, in Strongly Correlated Systems: Experimental Techniques, Springer Series in Solid-State Sciences (2013)
- A. G. Green, An Introduction to Gauge Gravity Duality and Its Application in Condensed Matter, arXiv:1304.5908 (introductory review)
- V. Meunier, A. G. Souza Filho, E. B. Barros, and M. S. Dresselhaus, Physical properties of low-dimensional sp2-based carbon nanostructures, Rev. Mod. Phys. 88, 025005 (2016) (graphene, nanotubes, also with edges)
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Z. Lin et al., Flatbands and Emergent Ferromagnetic Ordering in Fe3Sn2 Kagome Lattices, Phys. Rev. Lett. 121, 096401 (2018) (ARPES, STM, compared to DFT, with Tersoff-Hamann approximation for STM modeling)
Molecular physics and chemistry
- W. R. Browne and B. L. Feringa, Light Switching of Molecules on Surfaces, Annu. Rev. Phys. Chem. 60, 407 (2009)
Field theory
- Z. Nussinov, C. D. Batista, and E. Fradkin, Intermediate Symmetries In Electronic Systems: Dimensional Reduction, Order Out Of Disorder, Dualities, And Fractionalization, cond-mat/0602569 (also contains introduction to local gauge symmetry)
- B. Schroer, String theory deconstructed (a detailed critique of the content of ST from an advanced QFT viewpoint), hep-th/0611132, dedicated to Philip Anderson on the occasion of his 83rd birthday
- S. A. Hartnoll, Lectures on holographic methods for condensed matter physics, arXiv:0903.3246 (starting with an introduction to the anti-de-Sitter space/conformal field theory (AdS/CFT) correspondence; compare following reference)
- J. McGreevy, Holographic duality with a view toward many-body physics, arXiv:0909.0518 (lectures introducing the AdS/CFT correspondence; compare previous reference)
- N. Turok, Particle physics: Beyond Feynman's diagrams, Nature 469, 165 (2011) (short News & Views article on recent trends)
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A. Blais, A. L. Grimsmo, S. M. Girvin, and A. Wallraff, Circuit quantum electrodynamics, Rev. Mod. Phys. 93, 025005 (2021)
Quantum mechanics and quantum information
- D. Aharonov, Quantum Computation, quant-ph/9812037, Annual Reviews of Computational Physics, vol. VI (World Scientific, 1998) (extensive review, includes clear discussions of the underlying concepts in theoretical computer science and of quantum algorithms)
- J. Tao, X. Gao, G. Vignale, and I. V. Tokatly, Linear Continuum Mechanics for Quantum Many-Body Systems, Phys. Rev. Lett. 103, 086401 (2009); S. Pittalis, G. Vignale, and I. V. Tokatly, Quantum continuum mechanics in a strong magnetic field, arXiv:1109.3644
- S. M. Girvin, M. H. Devoret, and R. J. Schoelkopf, Circuit QED and engineering charge based superconducting qubits, arXiv:0912.3902, Phys. Scr. T 137, 014012 (2009)
- A. A. Clerk, M. H. Devoret, S. M. Girvin, F. Marquardt, and R. J. Schoelkopf, Introduction to quantum noise, measurement and amplification, Rev. Mod. Phys. 82, 1155 (2010), arXiv version with additional appendices: arXiv:0810.4729 (extensive, partly pedagogical review)
- J.-S. Caux and J. Mossel, Remarks on the notion of quantum integrability, arXiv:1012.3587 (very useful review and discussion of various formulations of integrability, including failing ones)
- M.-H. Yung, J. D. Whitfield, S. Boixo, D. G. Tempel, A. Aspuru-Guzik, Introduction to Quantum Algorithms for Physics and Chemistry, arXiv:1203.1331
- C. Kloeffel and D. Loss, Prospects for Spin-Based Quantum Computing, arXiv:1204.5917
- N. Brunner, D. Cavalcanti, S. Pironio, V. Scarani, and S. Wehner, Bell nonlocality, Rev. Mod. Phys. 86, 419 (2014)
- X.-s. Ma, J. Kofler, and A. Zeilinger, Delayed-choice gedanken experiments and their realizations, Rev. Mod. Phys. 88, 015005 (2016) (includes historical review)
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F. Fröwis, P. Sekatski, W. Dür, N. Gisin, and N. Sangouard, Macroscopic quantum states: Measures, fragility, and implementations, Rev. Mod. Phys. 90, 025004 (2018) (defining macroscopic quantumness)
-
E. Chitambar and G. Gour, Quantum resource theories, Rev. Mod. Phys. 91, 025001 (2019)
-
R. Uola, A. C. S. Costa, H. C. Nguyen, and O. Gühne, Quantum steering, Rev. Mod. Phys. 92, 015001 (2020) (from Schrödinger's original article to recent work)
-
S. Parameswaran, Taking the measure of quantum dynamics, Journal Club for Condensed Matter Physics, March 30, 2021 (lucid summary on evolution of random unitary circuits with measurements)
-
C. Budroni, A. Cabello, O. Gühne, M. Kleinmann, and J.-Å. Larsson, Kochen-Specker contextuality, Rev. Mod. Phys. 94, 045007 (2022)
Statistical physics
- S. R. Finch, Several Constants Arising in Statistical Mechanics, math.CO/9810155 !
- B. M. McCoy, The 1999 Heineman Prize Address, Integrable models in statistical mechanics: The hidden field with unsolved problems, math-ph/9904003
- T. Senthil, A. Vishwanath, L. Balents, S. Sachdev, M. P. A. Fisher, 'Deconfined' quantum critical points, cond-mat/0311326; T. Senthil, L. Balents, S. Sachdev, A. Vishwanath, M. P. A. Fisher, Deconfined criticality critically defined, cond-mat/0404718
- R. J. Baxter, The challenge of the chiral Potts model, cond-mat/0510683
- K. J. Wiese, Why one needs a functional renormalization group to survive in a disordered world, cond-mat/0511529, Pramana 64, 817 (2005) (dimensional-reduction theorem and its failure, relation to replica-symmetry breaking)
- R. Kenna, The XY Model and the Berezinskii-Kosterlitz-Thouless Phase Transition, cond-mat/0512356 (review on recent progress, subtleties due to logarithmic corrections)
- V. N. Plechko, Fermions and Correlations in the Two-Dimensional Ising Model, hep-th/0512263 (mapping onto Majorana fermions etc.)
- G. E. Volovik, Quantum phase transitions from topology in momentum space, cond-mat/0601372 (Classification of QPT's according to codimension of set of zeroes of fermionic spectrum, many insightful remarks)
- T. Vojta, Rare region effects at classical, quantum, and non-equilibrium phase transitions, cond-mat/0602312 (Griffiths singularities etc.)
- R. Kenna, Homotopy in statistical physics, cond-mat/0602459, Cond. Matt. Phys. (includes an introduction to the relevant mathematics)
- M. Gell-Mann and J. Hartle, Quasiclassical Coarse Graining and Thermodynamic Entropy, quant-ph/0609190
- Chemical Kinetics beyond the Textbook: Flucutations, Many-Particle Effects and Anomalous Dynamics, J. Phys.: Condens. Matter 19 (6) (special issue with many articles highlighting different aspects)
- S. N. Dorogovtsev, A. V. Goltsev, and J. F. F. Mendes, Critical phenomena in complex networks, arXiv:0705.0010
- R. A. Blythe and M. R. Evans, Nonequilibrium Steady States of Matrix Product Form: A Solver's Guide, arXiv:0706.1678
- K. Huang, Protein Folding as a Physical Stochastic Process, arXiv:0707.2388
- L. M. Martyushev, Do Nonequilibrium Processes Have Features in Common?, arXiv:0709.0152 (short note)
- C. Vega, E. Sanz, J. L. F. Abascal, and E. G. Noya, Determination of phase diagrams via computer simulation: methodology and applications to water, electrolytes and proteins, J. Phys.: Condens. Matter 20, 153101 (2008)
- R. Frigg, A Field Guide to Recent Work on the Foundations of Statistical Mechanics, arXiv:0804.0399
- D. Mukamel, Statistical Mechanics of systems with long range interactions, arXiv:0811.3120
- A. L. Kuzemsky, Bogoliubov's vision: quasiaverages and broken symmetry to quantum protectorate and emergence, Int. J. Mod. Phys. B 24, 835 (2010)
- S. Ramaswamy, The Mechanics and Statistics of Active Matter, arXiv:1004.1933, Ann. Rev. Condens. Matter Phys. (2010)
- Z. Burda, J. Duda, J. M. Luck, and B. Waclaw, The various facets of random walk entropy, arXiv:1004.3667 (random walks on graphs)
- T. Vojta, Quantum Griffiths effects and smeared phase transitions in metals: theory and experiment, arXiv:1005.2707
- R. J. Baxter, Some comments on developments in exact solutions in statistical mechanics since 1944, arXiv:1010.0710
- L. P. Kadanoff, Relating Theories via Renormalization, arXiv:1102.3705 (historical overview)
- N. Singh, How and why does statistical mechanics work, arXiv:1103.4003 (concise critical review; ergodicity, chaos, statistial independence)
- B. Vanderheyden and A. D. Jackson, Random matrix models for phase diagrams, arXiv:1105.1291 (illustrated for QCD and high-Tc materials)
- T. Chou, K. Mallick, and R. K. P. Zia, Non-equilibrium statistical mechanics: From a paradigmatic model to biological transport, arXiv:1110.1783, Rep. Prog. Phys. (long review on Markov processes and the Pauli master equation, contains detailed analysis of the totally asymmetric exclusion process including Bethe-ansatz approach, also discusses biomolecular applications)
- R. E. Spinney and I. J. Ford, Fluctuation relations: a pedagogical overview, arXiv:1201.6381
- C. Xu, Unconventional Quantum Critical Points, arXiv:1202.6065 (topological transitions and direct second-order transitions between competing orders)
- H.-P. Breuer, Foundations and Measures of Quantum Non-Markovianity, arXiv:1206.5346
- N. Gray, D. Minic, and M. Pleimling, On non-equilibrium physics and string theory, arXiv:1301.6368
- Z. Nussinov and J. van den Brink, Compass and Kitaev models - Theory and Physical Motivations, arXiv:1303.5922
- E. Efrati, Z. Wang, A. Kolan, and L. P. Kadanoff, Real-space renormalization in statistical mechanics , Rev. Mod. Phys. 86, 647 (2014)
- C. Jarzynski, Diverse phenomena, common themes, Nature Phys. 11, 105 (2015) and references therein, published in the same issue, on nonequilibrium statistical physics; P. Hänggi and P. Talkner, The other QFT, Nature Phys. 11, 108 (2015) (review on fluctuation theorems for nonequilibrium systems); J. Eisert, M. Friesdorf, and C. Gogolin, Quantum many-body systems out of equilibrium, Nature Phys. 11, 124 (2015) (review on self-thermalization of closed systems)
- L. Bertini, A. De Sole, D. Gabrielli, G. Jona-Lasinio, and C. Landim, Macroscopic fluctuation theory, Rev. Mod. Phys. 87, 593 (2015) (review of this proposed theory of stationary nonequilibrium states)
- H.-P. Breuer, E.-M. Laine, J. Piilo, and B. Vacchini, Colloquium: Non-Markovian dynamics in open quantum systems, Rev. Mod. Phys. 88, 021002 (2016) (master equation)
-
I. de Vega and D. Alonso, Dynamics of non-Markovian open quantum systems, Rev. Mod. Phys. 89, 015001 (2017) (detailed review of theoretical methods)
-
R. Moessner and S. L. Sondhi, Equilibration and order in quantum Floquet matter, Nature Phys. 13, 424 (2017)
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H. Weimer, A. Kshetrimayum, and R. Orús, Simulation methods for open quantum many-body systems, Rev. Mod. Phys. 93, 015008 (2021) (broad overview of numerical methods)
Other fields, general and interdisciplinary physics
- P. Carruthers and F. Zachariasen, Quantum collision theory with phase-space distributions, Rev. Mod. Phys. 55, 245 (1983) (Wigner-function approach)
- A. M. J. Schakel, Time-Dependent Ginzburg-Landau Theory and Duality, cond-mat/9904092 (discussing BCS and BEC limits and duality)
- B. Mashhoon, F. Gronwald, and H. I. M. Lichtenegger, Gravitomagnetism and the Clock Effect, gr-qc/9912027 (gravitoelectromagnetic field, approximate derivation from GTR)
- A. Unzicker, What can Physics learn from Continuum Mechanics?, gr-qc/0011064 (topological defects, continuum mechanics, spacetime, and Einstein's teleparallel theory)
- G. E. Volovik, The Universe in a Helium Droplet (Clarendon Press, Oxford, 2003), http://ltl.tkk.fi/personnel/THEORY/volovik/book.pdf (book, common concepts in cosmology and condensed-matter theory); G. E. Volovik, Emergent physics on vacuum energy and cosmological constant, cond-mat/0507454 (ideas common to cosmology and condensed-matter theory), see also below (2010)
- C. M. Bender, Making Sense of Non-Hermitian Hamiltonians, hep-th/0703096, Rep. Prog. Phys. (extensive review with lots of interesting details) !
- B. Duplantier, Brownian Motion, "Diverse and Undulating", arXiv:0705.1951, expanded version of article in Einstein, 1905-2005, Poincaré Seminar 2005, edited by T. Damour, O. Darrigol, B. Duplantier, and V. Rivasseau, p. 201 (Birkhäuser, Basel, 2006) (extended historical review, also discussing mathematical aspects)
- D. Chowdhury, Resource Letter: Bio-molecular Nano-machines: where Physics, Chemistry, Biology and Technology meet, arXiv:0807.2731 (extensive review)
- D. V. Shirkov, 60 years of Broken Symmetries in Quantum Physics (From the Bogoliubov Theory of Superfluidity to the Standard Model), arXiv:0903.3194
- D. Sherrington, Physics and Complexity, arXiv:0903.3572, Phil. Mag. A (macroscopic complexity arising from simple microscopic properties)
- S. Fortunato, Community detection in graphs, arXiv:0906.0612
- H. J. Haubold, A. M. Mathai, and R. K. Saxena, Mittag-Leffler Functions and Their Applications, arXiv:0909.0230
- G. E. Volovik, The Superfluid Universe, arXiv:1004.0597 (the quantum vacuum, cosmology, and liquid Helium-3, based on considerations of thermodynamics, topology and symmetry) P
- F. Wilczek, BCS as Foundation and Inspiration: The Transmutation of Symmetry, arXiv:1008.1741 (developments in general physics inspired by BCS theory)
- N. Goldenfeld and C. Woese, Life is physics: evolution as a collective phenomenon far from equilibrium, arXiv:1011.4125
- D. Schumayer and D. A. W. Hutchinson, Colloquium: Physics of the Riemann hypothesis, Rev. Mod. Phys. 83, 307 (2011) (review on the Riemann zeta function from the perspective of physics)
- N. Auerbach and V. Zelevinsky, Super-Radiant Dynamics, Doorways, and Resonances in Nuclei and Other Open Mesoscopic Systems, arXiv:1104.5462
- D. Blume, Few-body physics with ultracold atomic and molecular systems in traps, arXiv:1111.0941
- R. Chiao, Superluminal phase and group velocities: A tutorial on Sommerfeld's phase, group, and front velocities for wave motion in a medium, with applications to the "instantaneous superluminality" of electrons, arXiv:1111.2402
- D. J. Rowe, M. J. Carvalho, and J. Repka, Dual pairing of symmetry and dynamical groups in physics, Rev. Mod. Phys. 84, 711 (2012) (as applied to quantum many-body theory)
- Physics in one dimension (special section), J. Phys.: Condens. Matter 25, 010301 (2013)
- R. E. Allen, The London-Anderson-Englert-Brout-Higgs-Guralnik-Hagen-Kibble-Weinberg mechanism and Higgs boson reveal the unity and future excitement of physics, arXiv:1306.4061 (history of the the named mechanism and implications for future research)
- M. Cariglia, Hidden symmetries of dynamics in classical and quantum physics, Rev. Mod. Phys. 86, 1283 (2014) (rather mathematical presentation with many examples, including tops and the Runge-Lenz vector)
- S. R. Elliott and M. Franz, Colloquium: Majorana fermions in nuclear, particle, and solid-state physics, Rev. Mod. Phys. 87, 137 (2015) (theoretical and experimental overview)
Mathematics
- S. Torquato and F. H. Stillinger, Jammed Hard-Particle Packings: From Kepler to Bernal and Beyond, arXiv:1008.2982, Rev. Mod. Phys. (2010)
History of physics and of science in general
- J. Schmalian, Failed theories of superconductivity, arXiv:1008.0447
Research Papers
Methods
Many-body theory
- W. Kohn and J. M. Luttinger, Quantum Theory of Electrical Transport Phenomena, Phys. Rev. 108, 590 (1957) (Boltzmann equation with collision integral derived from master equation)
- B. Velický, S. Kirkpatrick, and H. Ehrenreich, Single-Site Approximations in the Electronic Theory of Simple Binary Alloys, Phys. Rev. 175, 747 (1968) (detailed, partly pedagogical discussion of the CPA)
- A. H. MacDonald, S. M. Girvin, and D. Yoshioka, t/U expansion for the Hubbard model, Phys. Rev. B 37, 9753 (1988) (unitary transformation that removes terms that change the number of doubly occupied sites to any order) P; A. M. Oles, Comment, Phys. Rev. B 41, 2562 (1990); A. H. MacDonald, S. M. Girvin, and D. Yoshioka, Reply, Phys. Rev. B 41, 2565 (1990)
- D. N. Aristov, Indirect RKKY interaction in any dimensionality, Phys. Rev. B 55, 8064 (1997)
- D. Belitz and T. R. Kirkpatrick, Theory of many-fermion systems, Phys. Rev. B 56, 6513 (1997) (continuum many-fermion theory including potential disorder and interactions, uses bosonization, the replica trick, and saddle-point expansion, long paper)
- Y. B. Ivanov, J. Knoll, and D. N. Voskresensky, Self-Consistent Approximations to Non-Equilibrium Many-Body Theory, cond-mat/9807351 (generalization of Kadanoff-Baym approach with non-equilibrium Green functions)
- E. Lange, Renormalized vs. unrenormalized perturbation-theoretical approaches to the Mott transition, cond-mat/9810208, Mod. Phys. Lett. B 12, 915 (1998) (why unrenormalized perturbation theory often works better)
- A. Hübsch, M. Vojta, and K. W. Becker, Construction of size-consistent effective Hamiltonians for systems with arbitrary Hilbert space, J. Phys.: Condens. Matter 11, 8523 (1999), cond-mat/9909317
- D. Foerster, A planar diagram approach to the correlation problem, cond-mat/9912350 (large-N functional integral method for the Hubbard model based on an idea from QCD, nicely written, relation to FLEX)
- R. Renan, M. H. Pacheco, and C. A. S. Almeida, Treating some solid state problems with the Dirac equation, J. Phys. A: Math. Gen. 33, L509 (2000) (effective mass treatment of semiconductor heterostructures, how to use Dirac equation to derive it correctly)
- C. D. Batista and G. Ortiz, Generalized Jordan-Wigner Transformations, Phys. Rev. Lett. 86, 1082 (2001)
- R. Frésard and T. Kopp, Slave Bosons in Radial Gauge: the Correct Functional Integral Representation and Inclusion of Non-Local Interactions, Nucl. Phys. B 594, 769 (2001), cond-mat/0011296 (how to gauge away all phase fluctuations of slave bosons by making the Lagrange-multiplier fields dynamic); R. Frésard, H. Ouerdane, and T. Kopp, Slave bosons in radial gauge: A bridge between path integral and Hamiltonian language, Nucl. Phys. B 785, 286 (2007) (also illustrating this path-integral/Hamiltonian correspondence for simple model systems); Barnes slave-boson approach to the two-site single-impurity Anderson model with non-local interaction, EPL 82, 31001 (2008)
- N. Dupuis, A new approach to strongly correlated fermion systems: the spin-particle-hole coherent-state path integral, cond-mat/0105062
- Y. Kakehashi, Many-body coherent potential approximation, dynamical coherent potential approximation, and dynamical mean-field theory, Phys. Rev. B 66, 104428 (2002) (shows that many-body CPA, dynamical CPA, and DMFT are equivalent, gives results for disordered Hubbard model)
- V. Gurarie and J. T. Chalker, Some Generic Aspects of Bosonic Excitations in Disordered Systems, Phys. Rev. Lett. 89, 136801 (2002)
- S. Sharma and C. Ambrosch-Draxl, Linear and Second-order Optical Response from First Principles, cond-mat/0305016 (in the independent particle approximation)
- M. Potthoff, Self-energy-functional approach: Analytical results and the Mott-Hubbard transition, cond-mat/0306278
- E. Langmann, Exactly solvable models for 2D interacting fermions, J. Phys. A: Math. Gen. 37, 407 (2004) cond-mat/0206045
- M. Potthoff, Non-perturbative construction of the Luttinger-Ward functional, cond-mat/0406671
- M. S. Laad and L. Craco, Cluster coherent potential approximation for the electronic structure of disordered alloys, J. Phys.: Condens. Matter 17, 4765 (2005) (generalization of CPA to include non-local correlations)
- F. Verstraete and J. I. Cirac, Mapping local Hamiltonians of fermions to local Hamiltonians of spins, cond-mat/0508353
- A. Rüegg, M. Indergand, S. Pilgram, and M. Sigrist, Slave-boson theory of the Mott transition in the two-band Hubbard model, cond-mat/0508691
- K. R. Patton and M. R. Geller, Infrared catastrophe and tunneling into strongly correlated electron systems: Beyond the x-ray edge limit, cond-mat/0509617
- V. Cvetkovic and J. Zaanen, Vortex duality: watching the dual side with order propagators, cond-mat/0511586
- U. Birkenheuer, P. Fulde, and H. Stoll, A simplified method for the computation of correlation effects on the band structure of semiconductors, cond-mat/0511626
- G. Vidal, Entanglement renormalization, cond-mat/0512165 (improved real-space RG procedure that includes an additional transformation reducing the entanglement between blocks)
- M. Berciu, Green's function of a dressed particle, cond-mat/0602195 (obtains an approximate full Green function by summing over all diagrams but averaging over the momenta of internal propagators, i.e., neglecting momentum conservation; shown to give good results for the Holstein model); G. L. Goodvin, M. Berciu, and G. A. Sawatzky, The Green's Function of the Holstein Polaron, cond-mat/0609597
- A. Toschi, A. A. Katanin, and K. Held, Dynamical vertex approximation - a step beyond dynamical mean field theory, cond-mat/0603100
- D. A. Rowlands, Investigation of the nonlocal coherent-potential approximation, cond-mat/0603370, J. Phys.: Condens. Matter 18, 3179 (2006)
- P. Gosselin, A. Bérard, and H. Mohrbach, Semiclassical Diagonalization of Quantum Hamiltonian and Equations of Motion with Berry Phase Corrections, hep-th/0603192
- P. Werner and A. J. Millis, Strong Coupling Continuous Time Impurity Solver: General Formulation and Application to Kondo Lattice and Two-Orbital Models, cond-mat/0607136
- E. Langmann and M. Wallin, Mean Field Magnetic Phase Diagrams for the Two Dimensional t-t'-U Hubbard Model, J. Stat. Phys. 127, 825 (2007) (also of methodological interest: mean-field approximation at fixed chemical potential, i.e., minimizing the grand-canonical potential, forbidden ranges of particle number indicate mixed phases [the study of which requires additional treatment of boundaries]; application is in agreement with more advanced methods; finds incompressible antiferromagnetic state [particle number constant as function of chemical potential] only at zero doping)
- S. Ostlund, The strong coupling Kondo lattice model as a Fermi gas, cond-mat/0703768 (exact mapping)
- M. Greiter and D. Schuricht, Many-spinon states and the secret significance of Young tableaux, arXiv:0705.1467
- M. B. Hastings, Quantum Belief Propagation, arXiv:0706.4094
- F. Mancini, A class of solvable models in Condensed Matter Physics, arXiv:0707.3839, Condens. Matter Phys. 9, 393 (2006) (model with general multi-particle density interactions, but without kinetic energy)
- B. Sutherland, The Structure of Integrable One-Dimensional Systems, arXiv:0708.0334 (relation of classical notion of integrable systems to the Bethe ansatz for the corresponding quantum system)
- M. Balzer, W. Hanke, and M. Potthoff, Mott transition in one dimension: Benchmarking dynamical cluster approaches, arXiv:0709.4620 (comparison with various other methods)
- V. A. Apinyan and T. K. Kopec, Effective pairing interaction in the two-dimensional Hubbard model within a spin rotationally invariant approach, Phys. Rev. B 78, 184511 (2008)
- J. Zaanen, F. Krüger, J.-H. She, D. Sadri, and S. I. Mukhin, Pacifying the Fermi-liquid: battling the devious fermion signs, arXiv:0802.2455 (fermionic path integral, includes review)
- J. Brinckmann and P. Wölfle, Diagrammatic approximations for the 2d quantum antiferromagnet: exact projection of auxiliary fermions, arXiv:0803.3312 (projection to implement local constraint on auxiliary-fermion number, exact projection compared to projection of average)
- J. P. Coe, K. Capelle, and I. D'Amico, Reverse engineering in many-body quantum physics: What many-body system corresponds to an effective single-particle equation?, arXiv:0809.0586
- A. Hackl and S. Kehrein, Unitary perturbation theory approach to real-time evolution problems, arXiv:0809.3524
- H. Mukaida and Y. Sakamoto, Exactness of the replica method in perturbation, arXiv:0809.4071
- A. N. Rubtsov, M. I. Katsnelson, A. I. Lichtenstein, and A. Georges, Dual fermion approach to the two-dimensional Hubbard model: Antiferromagnetic fluctuations and Fermi arcs, arXiv:0810.3819
- D. Belitz and T. R. Kirkpatrick, Electronic Transport at Low Temperatures: Diagrammatic Approach, arXiv:0812.0024 (conserving ladder approximation for the Kubo formula is consistent with result from Boltzmann equation)
- Z. Nussinov and G. Ortiz, Bond Algebras and Exact Solvability of Hamiltonians: Spin S=1/2 Multilayer Systems and Other Curiosities, arXiv:0812.4309 (how to construct models with exactly known spectra)
- S. N. Datta and A. Panda, All-temperature magnon theory of ferromagnetism, J. Phys.: Condens. Matter 21, 336003 (2009)
- Z.-C. Gu and X.-G. Wen, Tensor-entanglement-filtering renormalization approach and symmetry-protected topological order, Phys. Rev. B 80, 155131 (2009); see also Viewpoint: S. Sachdev, Tensor networks - a new tool for old problems, Physics 2, 90 (2009)
- S. G. Jakobs, M. Pletyukhov, and H. Schoeller, Properties of multi-particle Green and vertex functions within Keldysh formalism, arXiv:0902.2350
- A. Benlagra, K.-S. Kim, and C. Péepin, Luttinger-Ward functional approach in the Eliashberg framework: A systematic derivation of scaling for thermodynamics near a quantum critical point, arXiv:0902.3630
- M. Dunn, W. Blake Laing, D. Toth, and D. K. Watson, A Test of a New Interacting N-Body Wave Function, arXiv:0903.0875
- A. Croy and U. Saalmann, A partial fraction decomposition of the Fermi function, arXiv:0903.4824 (which converges much more rapidly than the Matsubara sum)
- K. B. Efetov, C. Pepin, and H. Meier, Exact bosonization for an interacting Fermi gas in arbitrary dimensions, arXiv:0907.3243 (said to avoid the sign problem)
- M. Berciu and A. M. Cook, Efficient computation of lattice Green's functions for models with nearest-neighbour hopping, EPL 92 40003 (2010) (algebraic, starting from equation of motion for Green function in real space [on lattice])
- P. Werner and A. J. Millis, Dynamical Screening in Correlated Electron Materials, arXiv:1001.1377 (screening of the Hubbard-U interaction)
- J. Eckel, F. Heidrich-Meisner, S. G. Jakobs, M. Thorwart, M. Pletyukhov, and R. Egger, Comparative study of theoretical methods for nonequilibrium quantum transport, arXiv:1001.3773 (compare FRG, time-dependent DMRG, and iterative summation of real-time path integrals)
- J. Bünemann, A slave-boson mean-field theory for general multi-band Hubbard models, arXiv:1002.3228
- F. Fröwis, V. Nebendahl, and W. Dür, Tensor operators - constructions and applications for long-range interaction systems, arXiv:1003.1047
- P. Kopietz, L. Bartosch, L. Costa, A. Isidori, and A. Ferraz, Ward identities for the Anderson impurity model: derivation via functional methods and the exact renormalization group, arXiv:1003.1867
- J. E. Moussa, Approximate diagonalization method for many-fermion Hamiltonians, arXiv:1003.2596
- V. Galitski, Fermionization Transform for Certain Higher-Dimensional Quantum Spin Models, arXiv:1003.3874
- Y.-F. Yang, N. J. Curro, Z. Fisk, D. Pines, and J. D. Thompson, A predictive standard model for heavy electron systems, arXiv:1005.5184
- J. Jedrak, J. Kaczmarczyk, and J. Spalek, Statistically-consistent Gutzwiller approach and its equivalence with the mean-field slave-boson method for correlated systems, arXiv:1008.0021
- C. Jung, A. Lieder, S. Brener, H. Hafermann, B. Baxevanis, A. Chudnovskiy, A. N. Rubtsov, M. I. Katsnelson, and A. I. Lichtenstein, Dual-Fermion approach to Non-equilibrium strongly correlated problems, arXiv:1011.3264 (dual perturbation theory on the Keldysh time contour)
- T. Tay and O. I. Motrunich, Failure of Gutzwiller-type wave function to capture gauge fluctuations: Case study in the Exciton Bose Liquid context, arXiv:1012.3783 (solution using a Gutzwiller-projected wave function is compared to a full slave-particle approach)
- K. Edwards and A. C. Hewson, A new renormalization group approach for systems with strong electron correlation, J. Phys.: Condens. Matter 23, 045601 (2011) (RG as function of magnetic field, starting at high field, which suppresses spin fluctuations, and reducing the field to zero)
- J. H. Wilson and V. Galitski, Breakdown of the Coherent State Path Integral: Two Simple Examples, Phys. Rev. Lett. 106, 110401 (2011)
- S. M. Giampaolo, G. Gualdi, A. Monras, and F. Illuminati, Characterizing and Quantifying Frustration in Quantum Many-Body Systems, Phys. Rev. Lett. 107, 260602 (2011)
- M. Balzer and M. Potthoff, Non-equilibrium cluster-perturbation theory, arXiv:1102.3344 (on Keldysh contour)
- R. van Leeuwen and G. Stefanucci, Wick Theorem for General Initial States, arXiv:1102.4814
- P. Anders, E. Gull, L. Pollet, M. Troyer, and P. Werner, Dynamical mean-field theory for bosons, arXiv:1103.0017
- A. Toschi, G. Rohringer, A. A. Katanin, and K. Held, Ab initio calculations with the dynamical vertex approximation, arXiv:1104.2188
- H. Kleinert, Hubbard-Stratonovich Transformation: Successes, Failure, and Cure, arXiv:1104.5161 (how to avoid the problem of the HS transformation that one has to select one specific decoupling channel)
- M. Weinstein, A. Auerbach, and V. R. Chandra, Reducing Memory Cost of Exact Diagonalization using Singular Value Decomposition, arXiv:1105.0007
- R. Hübener and T. Barthel, Approaching condensed matter ground states from below, arXiv:1106.4966 (method giving rigorous lower bound for ground-state energy)
- E. von Oelsen, G. Seibold, and J. Bünemann, Time-Dependent Gutzwiller Theory for Multiband Hubbard Models, arXiv:1107.1354; The time-dependent Gutzwiller theory for multi-band Hubbard models, arXiv:1107.1631
- V. Alba, M. Haque, and A. M. Laeuchli, Boundary-locality and perturbative structure of entanglement spectra in gapped systems, arXiv:1107.1726
- V. V. Cheianov, I. L. Aleiner, and V. I. Fal'ko, Tunable Strongly Correlated Band Insulator, arXiv:1107.4750 (... a new concept)
- S. Chandrasekharan and U.-J. Wiese, Partition Functions of Strongly Correlated Electron Systems as "Fermionants", arXiv:1108.2461 (a new approach to the partition function of interacting systems)
- J. Zaanen and A. J. Beekman, The emergence of gauge invariance: the stay-at-home gauge versus local-global duality, arXiv:1108.2791 (starts with a review of relevant concepts)
- B. Swingle and T. Senthil, A geometric proof of the equality between entanglement and edge spectra, arXiv:1109.1283
- A. Ferraz and E. A. Kochetov, Effective action for strongly correlated electron systems, arXiv:1109.5103 (path integral)
- Z. Nussinov, G. Ortiz, and E. Cobanera, Effective and exact holographies from symmetries and dualities, arXiv:1110.2179 (very long paper)
- A. Dutta, C. Trefzger, and K. Sengupta, A projection operator approach to the Bose-Hubbard model, arXiv:1111.5085 (for equilibrium and non-equilibrium cases)
- M. Berciu, Few-particle Green's functions for strongly correlated systems on infinite lattices, arXiv:1112.1928
- J. Rodriguez-Laguna, P. Migdal, M. Ibánez Berganza, M. Lewenstein, and G. Sierra, Qubism: self-similar visualization of many-body wavefunctions, arXiv:1112.3560 !
- C. Honerkamp, Effective interactions in multi-band systems from constrained summations, arXiv:1112.5143 (constrained RPA and beyond)
- D. Belitz and T. R. Kirkpatrick, Effective Soft-Mode Theory for Clean Fermions, arXiv:1112.5916
- M. Balzer, N. Gdaniec, and M. Potthoff, Krylov-space approach to the equilibrium and nonequilibrium single-particle Green's function, J. Phys.: Condens. Matter 24, 035603 (2012)
- T. R. Kirkpatrick and D. Belitz, Theory of a Fermi-Liquid to Non-Fermi-Liquid Quantum Phase Transition in Dimensions d>1, Phys. Rev. Lett. 108, 086404 (2012) (transition toward a Luttinger-liquid-like phase in higher dimensions; density of states at the Fermi energy is considered as order parameter)
- K. Byczuk, J. Kunes, W. Hofstetter, and D. Vollhardt, Quantification of Correlations in Quantum Many-Particle Systems, Phys. Rev. Lett. 108, 087004 (2012) (measure of correlations based on density operator)
- A. Akbari, M. J. Hashemi, R. M. Nieminen, R. van Leeuwen, and A. Rubio, Challenges in Truncating the Hierarchy of Time-Dependent Reduced Density Matrices Equations: Open Problems, arXiv:1204.4395 (comprehensive paper on Born-Bogoliubov-Green-Kirkwood-Yvon hierarchy of one-, two-, three-, etc. body reduced density matrices, in particular discuss truncated at third order)
- G. Knizia and G. K.-L. Chan, Density matrix embedding: A simple alternative to dynamical mean-field theory, arXiv:1204.5783
- S. N. Dinh, D. A. Bagrets, and A. D. Mirlin, Nonequilibrium functional bosonization of quantum wire networks, arXiv:1205.3464
- P. Jacquod, R. S. Whitney, J. Meair, and M. Büttiker, Onsager Relations in Coupled Electric, Thermoelectric and Spin Transport: The Ten-Fold Way, arXiv:1207.1629 (Onsager relations between uniform linear-response coefficients, for all 10 classes; also contains a nice discussion of physical examples for all Altland-Zirnbauer "ten-fold way" classes)
- S. A. Maier and C. Honerkamp, Renormalization group flow for fermions into antiferromagnetically ordered phases: Method and mean-field models, arXiv:1207.2314
- J. S. M. Anderson, M. Nakata, R. Igarashi, K. Fujisawa, and M. Yamashita, The second-order reduced density matrix method and the two-dimensional Hubbard model, arXiv:1207.4847
- M. L. Leek, Mathematical Details in the application of Non-equilibrium Green's Functions (NEGF) and Quantum Kinetic Equations (QKE) to Thermal Transport, arXiv:1207.6204 (very long thesis, including disussion of how Landauer theory, kinetic theory, and Kubo linear-response theory are derived in the general NEGF formalism)
- B. Sriram Shastry, Extremely Correlated Fermi Liquids: The Formalism, arXiv:1207.6826
- P. Wang, The excitation operator approach to non-Markovian dynamics of quantum impurity models in the Kondo regime, arXiv:1209.3881 (dynamics of Kondo spin coupled to a single non-Markovian reservoir)
- C. Aron, C. Weber, and G. Kotliar, Impurity model for non-equilibrium steady states, arXiv:1210.4926 (non-equilibrium DMFT for Hubbard model with lateral electric field)
- E. M. Stoudenmire and S. R. White, Real-Space Parallel Density Matrix Renormalization Group, arXiv:1301.3494
- J. Büunemann, M. Capone, J. Lorenzana, and G. Seibold, Linear-Response Dynamics from the Time-Dependent Gutzwiller Approximation, arXiv:1303.1665
- B. Verstichel, W. Poelmans, S. De Baerdmacker, S. Wouters, and D. Van Neck, v2DM study of the 2D Hubbard model: Benchmark results with three-index conditions and extended cluster constraints, arXiv:1307.1002
- M. Kinza and C. Honerkamp, Two-particle-correlations in DMFT(fRG), arXiv:1307.1298
- S. A. Maier, C. Honerkamp, and Q.-H. Wang, Interplay between Point-Group Symmetries and the Choice of the Bloch Basis in Multiband Models, arXiv:1310.0278 (how to best construct Bloch states and transformation matrices for orbitally nontrivial models, also address the non-trivial transformations of interaction terms)
- G. Evenbly and G. Vidal, Real-Space Decoupling Transformation for Quantum Many-Body Systems, Phys. Rev. Lett. 112, 220502 (2014) (RG)
- A. J. Ferris, Fourier Transform for Fermionic Systems and the Spectral Tensor Network, Phys. Rev. Lett. 113, 010401 (2014)
- A. P. Itin and M. I. Katsnelson, Effective Hamiltonians for Rapidly Driven Many-Body Lattice Systems: Induced Exchange Interactions and Density-Dependent Hoppings, Phys. Rev. Lett. 115, 075301 (2015) (effective time-independent Hamiltonians obtained by canonical transformations; applied to 1D fermionic and bosonic Hubbard models)
- M. Bukov, M. Kolodrubetz, and A. Polkovnikov, Schrieffer-Wolff Transformation for Periodically Driven Systems: Strongly Correlated Systems with Artificial Gauge Fields, Phys. Rev. Lett. 116, 125301 (2016) (use Floquet theory)
- C. Krumnow, L. Veis, Ö. Legeza, and J. Eisert, Fermionic Orbital Optimization in Tensor Network States, Phys. Rev. Lett. 117, 210402 (2016)
- M. Ochi, R. Arita, and S. Tsuneyuki, Correlated Band Structure of a Transition Metal Oxide ZnO Obtained from a Many-Body Wave Function Theory, Phys. Rev. Lett. 118, 026402 (2017) (application of novel biorthogonal transcorrelated method)
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N. Lanatà, Y. Yao, X. Deng, V. Dobrosavljević, and G. Kotliar, Slave Boson Theory of Orbital Differentiation with Crystal Field Effects: Application to UO2, Phys. Rev. Lett. 118, 126401 (2017)
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O. Gunnarsson, G. Rohringer, T. Schäfer, G. Sangiovanni, and A. Toschi, Breakdown of Traditional Many-Body Theories for Correlated Electrons, Phys. Rev. Lett. 119, 056402 (2017) (progress in understanding how and why they break down for strong interactions)
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Z. Bi and T. Senthil, Adventure in Topological Phase Transitions in 3+1-D: Non-Abelian Deconfined Quantum Criticalities and a Possible Duality, Phys. Rev. X 9, 021034 (2019) ("unnecessary quantum critical points")
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Y.-H. Wu, L. Wang, and H.-H. Tu, Tensor Network Representations of Parton Wave Functions, Phys. Rev. Lett. 124, 246401 (2020)
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J. Fei, C.-N. Yeh, and E. Gull, Nevanlinna Analytical Continuation, Phys. Rev. Lett. 126, 056402 (2021) (strongly improved analytic continuation in frequency)
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A. J. Kim, N. V. Prokof'ev, B. V. Svistunov, and E. Kozik, Homotopic Action: A Pathway to Convergent Diagrammatic Theories, Phys. Rev. Lett. 126, 257001 (2021)
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F. B. Kugler, S.-S. B. Lee, and J. von Delft, Multipoint Correlation Functions: Spectral Representation and Numerical Evaluation, Phys. Rev. X 11, 041006 (2021) (connects approaches based on functional integral and on operators); S.-S. B. Lee, F. B. Kugler, and J. von Delft, Computing Local Multipoint Correlators Using the Numerical Renormalization Group, Phys. Rev. X 11, 041007 (2021) (application thereof to impurity problems)
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N. Bashan and A. Auerbach, Degeneracy-Projected Polarization Formulas for Hall-Type Conductivities, Phys. Rev. Lett. 128, 036601 (2022) (Hall, Nerst, thermal Hall effect; on-shell formulas)
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T. Micklitz, A. Morningstar, A. Altland, and D. A. Huse, Emergence of Fermi's Golden Rule, Phys. Rev. Lett. 129, 140402 (2022) (time-dependent perturbation theory for discrete, not continuum, final states)
See also: Statistical physics
Semiclassical theory and hydrodynamics
- M.-C. Chang and Q. Niu, Berry curvature, orbital moment, and effective quantum theory of electrons in electromagnetic fields, J. Phys.: Condens. Matter 20, 193202 (2008) (how to construct semiclassical theories for transport of electrons in crystals)
- A. Polkovnikov, Representation of quantum dynamics of interacting systems through classical trajectories, arXiv:0905.3384 (long paper, related to Wigner-Weyl formulation of quantum mechanics)
- R. L. Frank, M. Lewin, E. H. Lieb, and R. Seiringer, Energy Cost to Make a Hole in the Fermi Sea, Phys. Rev. Lett. 106, 150402 (2011) (non-interacting Fermi gas, give a rigorous lower bound of energy cost based on semiclassical theory)
- P. A. Andreev, Quantum kinetics derivation as generalization of the quantum hydrodynamics method, arXiv:1212.0099
- O. A. Castro-Alvaredo, B. Doyon, and T. Yoshimura, Emergent Hydrodynamics in Integrable Quantum Systems Out of Equilibrium, Phys. Rev. X 6, 041065 (2016); B. Bertini, M. Collura, J. De Nardis, and M. Fagotti, Transport in Out-of-Equilibrium XXZ Chains: Exact Profiles of Charges and Currents, Phys. Rev. Lett. 117, 207201 (2016) (hydrodynamical description of one-dimensional integrable systems)
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T. Stedman and L. M. Woods, Transport theory within a generalized Boltzmann equation for multiband wave packets, Phys. Rev. Research 2, 033086 (2020) (novel semiclassical theory with explicit wave packets)
Field theory
- M. Bachmann, H. Kleinert, and A. Pelster, Recursive graphical construction of Feynman diagrams in quantum electrodynamics, Phys. Rev. D 61, 085017 (2000); H. Kleinert, A. Pelster, B. Kastening, and M. Bachmann, Recursive graphical construction of Feynman diagrams and their multiplicities in phi4 and phi2A theory, Phys. Rev. E 62, 1537 (2000)
- A. Pelster, H. Kleinert, and M. Bachmann, Functional Closure of Schwinger-Dyson Equations in Quantum Electrodynamics, Part 1: Generation of Connected and One-Particle Irreducible Feynman Diagrams, hep-th/0109014
- D. A. Ivanov and M. A. Skvortsov, Dyson-Maleev representation of nonlinear sigma-models, arXiv:0801.2180
- V. Cvetkovic, Z. Nussinov, and J. Zaanen, Ballistic properties of crystalline defects, arXiv:0905.2996
- H. D. Zeh, Quantum discreteness is an illusion, arXiv:0809.2904 (quantum mechanics derived from QFT and what we learn and unlearn from it)
- A. Karch and S. L. Sondhi, Non-linear, Finite Frequency Quantum Critical Transport from AdS/CFT, arXiv:1008.4134
- C. P. Hofmann, A. Raya, and S. S. Madrigal, Confinement in Maxwell-Chern-Simons Planar Quantum Electrodynamics and the 1/N approximation, arXiv:1010.3466
- R. Cheng and Q. Niu, Equivalence of O(3) nonlinear sigma model and the CP1 model: A path integral approach, arXiv:1010.4590 (proof of the equivalence stated in the title)
- G. Chen, A. Essin, and M. Hermele, Majorana spin liquids and projective realization of SU(2) spin symmetry, arXiv:1112.0586
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A. Coates and F. M. Ramazanoğlu, Intrinsic Pathology of Self-Interacting Vector Fields, Phys. Rev. Lett. 129, 151103 (2022) (time evolution can run into singularity)
Random matrix theory
- P. J. Forrester and E. M. Rains, Inter-relationships between orthogonal, unitary and symplectic matrix ensembles, arXiv:solv-int/9907008 (containing a review on random matrix ensembles, including non-standard ones)
- I. E. Smolyarenko and B. D. Simons, Parametric statistics of individual energy levels in random Hamiltonians, Phys. Rev. E 67, 025202(R) (2003)
- A. T. Görlich and A. Jarosz, Addition of Free Unitary Random Matrices, math-ph/0408019
- M. M. Duras, Simulations of fluctuations of quantum statistical systems of electrons, cond-mat/0506062 (definition and basic properties of random-matrix ensembles); Quantum fluctuations of systems of interacting electrons in two spatial dimensions, cond-mat/0510409
- G. M. Cicuta and H. Orland, Real symmetric random matrices and replicas, cond-mat/0607517 (contains a detailed introduction/review on random matrices and the replica formalism)
- E. Gudowska-Nowak, R. J. Janik, J. Jurkiewicz, M. A. Nowak, and W. Wieczorek, Random walkers versus random crowds: diffusion of large matrices, cond-mat/0612438 (study dynamics of independent random walk of all matrix components)
- U. Magnea, Random matrices beyond the Cartan classification, arXiv:0707.0418 (focusing on non-hermitian matrices)
- T. Rogers and I. P. Castillo, Cavity approach to the spectral density of non-Hermitian sparse matrices, arXiv:0810.0991
- K. E. Bassler, P. J. Forrester, and N. E. Frankel, Eigenvalue Separation in Some Random Matrix Models, arXiv:0810.1554 (mainly for shifted Gaussian distribution of components)
- X. Barillier-Pertuisel, O. Bohigas, and H. A. Weidenmüller, Random-Matrix Approach to RPA equations. I, arXiv:0807.3155 (concerning non-hermitian random matrices appearing in the context of the RPA)
- B. Vanderheyden and A. D. Jackson, Random matrix model for antiferromagnetism and superconductivity on a two-dimensional lattice, arXiv:0811.3571
- F. Franchini and V. E. Kravtsov, Horizon in Random Matrix Theory, Hawking Radiation and Flow of Cold Atoms, arXiv:0905.3533 (non-trivial equivalence of low-energy behavior of a certain RM ensemble and a field theory in curved space-time)
- E. Kanzieper, Replica Approach in Random Matrix Theory, arXiv:0909.3198, Oxford Handbook of Random Matrix Theory
- Z. Burda, R. A. Janik, and B. Waclaw, Spectrum of the Product of Independent Random Gaussian Matrices, arXiv:0912.3422
- A. Amir, Y. Oreg, and Y. Imry, Localization, anomalous diffusion and slow relaxations: a random distance matrix approach, arXiv:1002.2123 (matrix elements depend exponentially on the separations between randomly distributed points in real space)
- N. Saito, Y. Iba, and K. Hukushima, Multicanonical sampling of rare events in random matrices, arXiv:1002.4499
- E. Kanzieper and N. Singh, Non-Hermitean Wishart random matrices (I), arXiv:1006.3096
- T. Aspelmeier and A. Zippelius, The integrated density of states of the random graph Laplacian, arXiv:1008.1087
- B. A. Khoruzhenko, H.-J. Sommers, and K. Zyczkowski, Truncations of Random Orthogonal Matrices, arXiv:1008.2075
- T. S. Grigera, V. Martin-Mayor, G. Parisi, P. Urbani, and P. Verrocchio, On the high-density expansion for Euclidean Random Matrices, arXiv:1011.2798
- Y. N. Joglekar and W. A. Karr, Eigenvalue and level-spacing statistics of random, self-adjoint, non-Hermitian matrices, arXiv:1012.1202
- C. Nadal and S. N. Majumdar, A simple derivation of the Tracy-Widom distribution of the maximal eigenvalue of a Gaussian unitary random matrix, arXiv:1102.0738
- A. Goetschy and S. E. Skipetrov, Non-Hermitian Euclidean random matrix theory, arXiv:1102.1850 (on matrices of the form HTH+, H random, T given)
- G. Livan and P. Vivo, Moments of Wishart-Laguerre and Jacobi ensembles of random matrices: application to the quantum transport problem in chaotic cavities, arXiv:1103.2638
- Z. Burda, A. Jarosz, G. Livan, M. A. Nowak, and A. Swiech, Eigenvalues and Singular Values of Products of Rectangular Gaussian Random Matrices, arXiv:1103.3964 (long paper)
- G. Akemann and P. Vivo, Compact smallest eigenvalue expressions in Wishart-Laguerre ensembles with or without fixed-trace, arXiv:1103.5617
- F. Mezzadri and N. J. Simm, Moments of the transmission eigenvalues, proper delay times and random matrix theory I, arXiv:1103.6203 (for several ensembles, also non-Gaussian ones)
- G. Akemann, Non-Hermitian extensions of Wishart random matrix ensembles, arXiv:1104.5203
- M. Masuku and J. P. Rodrigues, How universal is the Wigner distribution?, arXiv:1107.3681
- G. Shchedrin and V. Zelevinsky, Resonance width distribution for open quantum systems, arXiv:1112.4919 (non-hermitian Hamiltonian)
- I. Neri and F. L. Metz, Spectra of Sparse Non-Hermitian Random Matrices: An Analytical Solution, Phys. Rev. Lett. 109, 030602 (2012)
- S. Kumar, Random matrix ensembles: Wang-Landau algorithm for spectral densities, arXiv:1301.5179
- A. Lakshminarayan, On the number of real eigenvalues of products of random matrices and an application to quantum entanglement, arXiv:1301.7601 (products of matrices from GinOE)
- D. A. Ivanov and A. G. Abanov, Fisher-Hartwig expansion for Toeplitz determinants and the spectrum of a single-particle reduced density matrix for one-dimensional free fermions, arXiv:1306.5017
- U. Mordovina and C. Emary, Full counting statistics of random transition-rate matrices, arXiv:1310.4070
- F. D. Cunden and P. Vivo, Universal Covariance Formula for Linear Statistics on Random Matrices, Phys. Rev. Lett. 113, 070202 (2014)
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P. Kos, M. Ljubotina, and T. Prosen, Many-Body Quantum Chaos: Analytic Connection to Random Matrix Theory, Phys. Rev. X 8, 021062 (2018)
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W. Buijsman, V. Cheianov, and V. Gritsev, Random Matrix Ensemble for the Level Statistics of Many-Body Localization, Phys. Rev. Lett. 122, 180601 (2019) (continuous exponent β, extending the Wigner-Dyson ensembles)
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A.-G. Penner, F. von Oppen, G. Zaránd, and M. R. Zirnbauer, Hilbert Space Geometry of Random Matrix Eigenstates, Phys. Rev. Lett. 126, 200604 (2021) (properties of quantum geometric tensor, describing the metric of the dependence of eigenstates on multiple parameters; GUE)
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J. Li, T. Prosen, and A. Chan, Spectral Statistics of Non-Hermitian Matrices and Dissipative Quantum Chaos, Phys. Rev. Lett. 127, 170602 (2021) (discussion of spectral statistics and introduction of a new measure to characterize it for complex spectra, not discussion of models for open systems, the non-Hermitian matrices are most easily interpreted as effective Hamiltonians, though) P
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G. Cipolloni and J. Kudler-Flam, Entanglement Entropy of Non-Hermitian Eigenstates and the Ginibre Ensemble, Phys. Rev. Lett. 130, 010401 (2023) (using biorthogonal formulation of quantum mechanics; also application to the non-Hermitian Sachdev-Ye-Kitaev model)
Density functional theory and its descendents
- N. A. Lima, M. F. Silva, L. N. Oliveira, and K. Capelle, Density-Functionals Not Based on the Electron Gas: Local-Density Approximation for a Luttinger Liquid, Phys. Rev. Lett. 90, 146402 (2003)
- J. Schirmer and A. Dreuw, Critique of the foundations of time-dependent density-functional theory, Phys. Rev. A 75, 022513 (2007) (claims that the Runge-Gross TDDFT is invalid); N. T. Maitra, K. Burke, and R. van Leeuwen, Comment on "Critique of the foundations of time-dependent density functional theory", arXiv:0710.0018
- C. A. Ullrich and I. V. Tokatly, Non-adiabatic electron dynamics in time-dependent density-functional theory, cond-mat/0602324 (comparison of two different approximations employed in TDDFT)
- C. A. Ullrich, Time-dependent density-functional theory beyond the adiabatic approximation: insights from a two-electron model system, cond-mat/0610341
- M. Di Ventra and R. D'Agosta, Stochastic Time-Dependent Current-Density-Functional Theory, Phys. Rev. Lett. 98, 226403 (2007)
- F. C. Alcaraz and K. Capelle, Density-functional formulations for quantum chains, cond-mat/0702080 (applied to quantum spin chains)
- Q.-M. Hu, K. Reuter, and M. Scheffler, Towards an exact treatment of exchange and correlation in materials: Application to the "CO adsorption puzzle" and other systems, cond-mat/0703354 (correction of exchange-correlation potential using quantum chemistry for clusters)
- K. M. Ho, J. Schmalian, and C. Z. Wang, Gutzwiller density functional theory for correlated electron systems, arXiv:0707.3459 (DFT for highly correlated systems)
- D. Rocca, R. Gebauer, Y. Saad, and S. Baroni, Turbo charging time-dependent density-functional theory with Lanczos chains, arXiv:0801.1393 (superoperator formulation of TDDFT, claims to obtain the entire spectrum with numerical effort comparable to finding the ground state in static DFT)
- S. Sharma, J. K. Dewhurst, N. N. Lathiotakis, and E. K. U. Gross, Reduced Density Matrix Functional for Many-Electron Systems, arXiv:0801.3787
- S. Schenk, M. Dzierzawa, P. Schwab, and U. Eckern, Successes and failures of Bethe Ansatz Density Functional Theory, arXiv:0802.2490 (compares DFT/LDA with exact Bethe ansatz for one-dimensional systems)
- G. Vignale, On the "Causality Paradox" of Time-Dependent Density Functional Theory, arXiv:0803.2727 (resolves the paradox)
- R. D'Agosta and M. Di Ventra, Stochastic time-dependent current-density functional theory: a functional theory of open quantum systems, arXiv:0805.3734
- D. Vieira and K. Capelle, Comparison of three different self-interaction corrections for an exactly solvable model system, arXiv:0807.2816 (overall, prefering Perdew-Zunger SIC)
- P. Mori-Sanchez, A. J. Cohen, and W. Yang, The discontinuous nature of the exchange-correlation functional - critical for strongly correlated systems, arXiv:0809.5108
- I. Dabo, M. Cococcioni, and N. Marzari, Non-Koopmans Corrections in Density-functional Theory: Self-interaction Revisited, arXiv:0901.2637
- Z. Liu and K. Burke, Adiabatic Connection for Strictly-Correlated Electrons, arXiv:0907.2736 (DFT using a strongly correlated but immobile instead of a non-interacting electron gas as the reference; see also the following entry)
- P. Gori-Giorgi, M. Seidl, and G. Vignale, Density functional theory for strongly interacting electrons, arXiv:0908.0669, Phys. Rev. Lett. (similar motivation to previous entry)
- Y.-K. Yu, Derivation of the Density Functional via Effective Action, arXiv:0910.0670 (long paper)
- D. R. Bowler and T. Miyazaki, Calculations on millions of atoms with DFT: Linear scaling shows its potential, arXiv:0911.3584
- H. Eschrig, T>0 ensemble-state density functional theory via Legendre transform, Phys. Rev. B 82, 205120 (2010), see also Viewpoint: E. Prodan, Raising the temperature on density-functional theory, Physics 3, 99 (2010)
- X. Gao, J. Tao, G. Vignale, and I. V. Tokatly, Continuum Mechanics for Quantum Many-Body Systems: The Linear Response Regime, arXiv:1001.0616 (a closed equation for the current density, relies on the assumption of linear response)
- E. Luppi, H. Hübener, and V. Véniard, Second-Order Nonlinear Optics from First Principles, arXiv:1001.2472 (using TDDFT)
- V. U. Nazarov, G. Vignale, and Y.-C. Chang, On the relation between the scalar and tensor exchange-correlation kernels of the time-dependent density-functional theory, arXiv:1001.2795 (important for the connection between TDDFT and TDCDFT)
- A. Cangi, D. Lee, P. Elliott, and K. Burke, Leading Corrections to the Local Density Approximation, arXiv:1002.1351 (based on semiclassical approach, lead to substantial improvements over the LDA)
- H. Eschrig, T>0 ensemble state density functional theory revisited, arXiv:1002.4267
- K. Karlsson, F. Aryasetiawan, and O. Jepsen, Method for calculating the electronic structure of correlated materials from a truly first-principles LDA+U scheme, arXiv:1004.1321 (idea is to calculate U selfconsistently)
- D. Karlsson, A. Privitera, and C. Verdozzi, Time Dependent Density Functional Theory meets Dynamical Mean Field Theory: Real-Time Dynamics for the 3D Hubbard Model, arXiv:1004.2264
- J. Schirmer, Modifying the variational principle in the action integral functional derivation of time-dependent density functional theory, arXiv:1010.4223
- I. V. Tokatly, Time-dependent current density functional theory on a lattice, arXiv:1011.2715
- M. Ruggenthaler, F. Mackenroth, and D. Bauer, Time-dependent Kohn-Sham approach to quantum electrodynamics, arXiv:1011.4162
- M. Gatti, Design of effective kernels for spectroscopy and molecular transport: time-dependent current-density-functional theory, arXiv:1012.4502
- S. Pittalis, C. R. Proetto, A. Floris, A. Sanna, C. Bersier, K. Burke, and E. K. U. Gross, Exact Conditions in Finite-Temperature Density-Functional Theory, Phys. Rev. Lett. 107, 163001 (2011)
- E. M. Stoudenmire, L. O. Wagner, S. R. White, and K. Burke, Exact density functional theory with the density matrix renormalization group, arXiv:1107.2394
- P. E. Bloechl, C. F. J. Walther, and T. Pruschke, Is reduced-density-matrix functional theory a suitable vehicle to import explicit correlations into density-functional calculations?, arXiv:1107.4780
- J. D. Ramsden and R. W. Godby, Exact Density-Functional Potentials for Time-Dependent Quasiparticles, Phys. Rev. Lett. 109, 036402 (2012)
- F. Malet and P. Gori-Giorgi, Strong Correlation in Kohn-Sham Density Functional Theory, Phys. Rev. Lett. 109, 246402 (2012) (based on the strong-coupling limit of the exchange-correlation functional)
- J. Schirmer, Runge-Gross action-integral functional re-examined, arXiv:1203.5052 (states that TDDFT cannot be based on an action principle and presents a straightforward argument for this)
- I. A. Nekrasov, N. S. Pavlov, and M. V. Sadovskii, Consistent LDA'+DMFT - an unambiguous way to avoid double counting problem: NiO test, arXiv:1204.2361
- G. Buttazzo, L. De Pascale, and P. Gori-Giorgi, Optimal-transport formulation of electronic density-functional theory, arXiv:1205.4514 (link between DFT in the strong-interaction limit and the optimal-transport problem established in math and economics)
- P. Schmitteckert, M. Dzierzawa, and P. Schwab, Exact time-dependent density functional theory for impurity models, arXiv:1205.4854 (based on DMRG, nonequilibrium situation of impurity coupled to one-dimensional leads under a bias voltage, long-range exchange-correlation functional is switched on instantaneously with the voltage, leading to difficulties in pratical application of TDDFT)
- F. Malet and P. Gori-Giorgi, Strong correlation in Kohn-Sham density functional theory, arXiv:1207.2775
- R. D'Agosta and M. Di Ventra, Some remarks on the foundations of stochastic time-dependent current-density functional theory for open quantum systems, arXiv:1209.5529
- E. I. Tellgren, S. Kvaal, E. Sagvolden, U. Ekström, A. M. Teale, and T. Helgaker, The choice of basic variables in current-density functional theory, arXiv:1210.2291
- V. U. Nazarov, G. Vignale, and Y.-C. Chang, Non-adiabatic time-dependent density functional theory of the impurity resistivity of metals, arXiv:1302.1660 (resistivity of metals with impurities from viscosity of electron liquid)
- P. Schmitteckert, The dark side of DFT based transport calculations, arXiv:1302.3170 (for a six-site ring: standard DFG approach gives zero conductance even using the exact exchange-correlation functional)
- A. Cangi, E. K. U. Gross, and K. Burke, Potential functionals versus density functionals, arXiv:1307.4235
- I. Leonov, V. I. Anisimov, and D. Vollhardt, First-Principles Calculation of Atomic Forces and Structural Distortions in Strongly Correlated Materials, Phys. Rev. Lett. 112, 146401 (2014) (DFT+DMFT, linear response)
- F. G. Eich, M. Di Ventra, and G. Vignale, Density Functional Theory of Thermoelectric Phenomena, Phys. Rev. Lett. 112, 196401 (2014) (employing a local temperature density coupled to the energy-density operator) P
- M. Mendoza, S. Succi, and H. J. Herrmann, Kinetic Formulation of the Kohn-Sham Equations for ab initio Electronic Structure Calculations, Phys. Rev. Lett. 113, 096402 (2014) (Boltzmann-type reformulation of Kohn-Sham equations)
- C. Pellegrini, J. Flick, I. V. Tokatly, H. Appel, and A. Rubio, Optimized Effective Potential for Quantum Electrodynamical Time-Dependent Density Functional Theory, Phys. Rev. Lett. 115, 093001 (2015)
- C. Verdi and F. Giustino, Fröhlich Electron-Phonon Vertex from First Principles, Phys. Rev. Lett. 115, 176401 (2015)
- J. Erhard, P. Bleiziffer, and A. Görling, Power Series Approximation for the Correlation Kernel Leading to Kohn-Sham Methods Combining Accuracy, Computational Efficiency, and General Applicability, Phys. Rev. Lett. 117, 143002 (2016) (see viewpoint)
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W. H. Sio, C. Verdi, S. Poncé, and F. Giustino, Ab initio theory of polarons: Formalism and applications, Phys. Rev. B 99, 235139 (2019); Polarons from First Principles, without Supercells, Phys. Rev. Lett. 122, 246403 (2019) (hybrid DFT + model approach, see viewpoint)
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V. U. Nazarov, Many-Body Quantum Dynamics by the Reduced Density Matrix Based on Time-Dependent Density-Functional Theory, Phys. Rev. Lett. 123, 095302 (2019)
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A. Sanna, C. Pellegrini, and E. K. U. Gross, Combining Eliashberg Theory with Density Functional Theory for the Accurate Prediction of Superconducting Transition Temperatures and Gap Functions, Phys. Rev. Lett. 125, 057001 (2020)
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D. Jacob, G. Stefanucci, and S. Kurth, Mott Metal-Insulator Transition from Steady-State Density Functional Theory, Phys. Rev. Lett. 125, 216401 (2020) (spectral function operationally defined through an STM setup, Mott-Hubbard transition captured by method)
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T. Müller, S. Sharma, E. K. U. Gross, and J. K. Dewhurst, Extending Solid-State Calculations to Ultra-Long-Range Length Scales, Phys. Rev. Lett. 125, 256402 (2020)
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J. Sun, C.-W. Lee, A. Kononov, A. Schleife, and C. A. Ullrich, Real-Time Exciton Dynamics with Time-Dependent Density-Functional Theory, Phys. Rev. Lett. 127, 077401 (2021)
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E. Perfetto, Y. Pavlyukh, and G. Stefanucci, Real-Time GW: Toward an Ab Initio Description of the Ultrafast Carrier and Exciton Dynamics in Two-Dimensional Materials, Phys. Rev. Lett. 128, 016801 (2022)
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T. Gould, D. P. Kooi, P. Gori-Giorgi, and S. Pittalis, Electronic Excited States in Extreme Limits via Ensemble Density Functionals, Phys. Rev. Lett. 130, 106401 (2023) (ensemble DFT method that can describe excited states, gets high-density limit right, at low density show that standard DFT can be used, applied to H2)
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J. P. F. LeBlanc, K. Chen, K. Haule, N. V. Prokof'ev, and I. S. Tupitsyn, Dynamic Response of an Electron Gas: Towards the Exact Exchange-Correlation Kernel, Phys. Rev. Lett. 129, 246401 (2022) (important for TDDFT)
Methods for quantum mechanics and atomic and molecular physics
- R. Schnalle and J. Schnack, Calculating the energy spectra of magnetic molecules: application of real- and spin-space symmetries, arXiv:1003.1909 (the progress is in making use of both real-space and spin-space symmetries); J. Schnack and J. Ummethum, Advanced quantum methods for the largest magnetic molecules, arXiv:1212.0414
- V. Galitski, Quantum-to-Classical Correspondence and Hubbard-Stratonovich Dynamical Systems, a Lie-Algebraic Approach, arXiv:1012.2873
- W. A. Harrison, Matching Conditions in Effective-Mass Theory, arXiv:1108.1224 (how not to match wavefunctions between regions with different effective mass)
- S. Ganeshan, E. Barnes, and S. Das Sarma, Exact Classification of Landau-Majorana-Stückelberg-Zener Resonances by Floquet Determinants, Phys. Rev. Lett. 111, 130405 (2013) (periodically driven two-level system)
Monte Carlo simulations
- R. H. Swendsen and J.-S. Wang, Nonuniversal critical dynamics in Monte Carlo simulations, Phys. Rev. Lett. 58, 86 (1987) (introducing cluster updates for the Potts model)
- A. M. Ferrenberg and R. H. Swendsen, New Monte Carlo technique for studying phase transitions, Phys. Rev. Lett. 61, 2635 (1988) (how to obtain information on the entire scaling regime close to a second order phase transition from a single simulation, for classical models)
- U. Wolff, Collective Monte Carlo Updating for Spin Systems, Phys. Rev. Lett. 62, 361 (1989) (including XY and Heisenberg models); Collective Monte Carlo updating in a high precision study of the x-y model, Nucl. Phys. B 322, 759 (1989)
- B. A. Berg and T. Neuhaus, Multicanonical ensemble: A new approach to simulate first-order phase transitions , Phys. Rev. Lett. 68, 9 (1992) (the seminal paper on multicanonical simulations, has a few typos)
- J. F. Corney and P. D. Drummond, Gaussian Quantum Monte Carlo Methods for Fermions and Bosons, Phys. Rev. Lett. 93, 260401 (2004), quant-ph/0404052; P. D. Drummond and J. F. Corney, Quantum phase-space simulations of fermions and bosons, Computer Phys. Commun. 169, 412 (2005), cond-mat/0506040 (QMC for fermions apparently avoiding the sign problem)
- M. Troyer and U.-J. Wiese, Computational Complexity and Fundamental Limitations to Fermionic Quantum Monte Carlo Simulations, Phys. Rev. Lett. 94, 170201 (2005) (shows that the sign problem is NP hard)
- A. W. Sandvik, Ground state projection of quantum spin systems in the valence bond basis, cond-mat/0509558 (QMC in a basis of valence bonds)
- B. Kyung, G. Kotliar, and A.-M. S. Tremblay, Quantum Monte Carlo Study of Strongly Correlated Electrons: Cellular Dynamical Mean-Field Theory, cond-mat/0601271 (a dynamical cluster/Monte Carlo hybrid method)
- W. Nadler and U. H. E. Hansmann, On Dynamics and Optimal Number of Replicas in Parallel Tempering Simulations, arXiv:0709.3289
- Y. Meurice, How to control nonlinear effects in Binder cumulants, arXiv:0712.1190
- E. Bittner, A. Nussbaumer, and W. Janke, Make life simple: unleash the full power of the parallel tempering algorithm, arXiv:0809.0571
- U. Wolff, Simulating the All-Order Strong Coupling Expansion I: Ising Model Demo, arXiv:0808.3934
- E. Farhi, J. Goldstone, D. Gosset, and H. B. Meyer, A Quantum Monte Carlo Method at Fixed Energy, arXiv:0912.4271
- M. Weigel and W. Janke, Error estimation and reduction with cross correlations, arXiv:1002.4517
- E. Gull, D. R. Reichman, and A. J. Millis, Bold Line Diagrammatic Monte Carlo Method: General formulation and application to expansion around the Non-Crossing Approximation, arXiv:1004.0724
- B. M. Rubenstein, J. E. Gubernatis, and J. D. Doll, Comparative Monte Carlo Efficiency by Monte Carlo Analysis, arXiv:1004.0931 (for finding the first subdominant eigenvalue of a [e.g., transition-rate] matrix)
- J. Machta, Population Annealing: An Effective Monte Carlo Method for Rough Free Energy Landscapes, arXiv:1006.0252
- J. P. Nilmeier, G. E. Crooks, D. D. L. Minh, and J. D. Chodera, Nonequilibrium candidate Monte Carlo: A new tool for efficient equilibrium simulation, arXiv:1105.2278
- H. Shinaoka, Extended loop algorithm for pyrochlore Heisenberg spin models with spin-ice type degeneracy: application to spin-glass transition in antiferromagnets coupled to local lattice distortions, arXiv:1107.5103
- E. Bittner and W. Janke, Parallel-tempering cluster algorithm for computer simulations of critical phenomena, arXiv:1107.5640; W. Janke and E. Bittner, Replica-Exchange Cluster Algorithm, arXiv:1108.0354
- N. Parragh, A. Toschi, K. Held, and G. Sangiovanni, Conserved quantities of SU(2)-invariant interactions for correlated fermions and the advantages for quantum Monte Carlo simulations, arXiv:1209.0915
- D. Frenkel, Simulations: the dark side, arXiv:1211.4440, International School of Physics "Enrico Fermi" Course CLXXXIV (possible pitfalls in Monte Carlo and molecular dynamics simulations)
- I. Mandre and J. Kalda, Efficient method of finding scaling exponents from finite-size Monte-Carlo simulations, arXiv:1303.0294
- N. S. Blunt, T. W. Rogers, J. S. Spencer, and W. M. C. Foulkes, Density matrix quantum Monte Carlo, arXiv:1303.5007
- W. Witczak-Krempa, E. S. Sørensen, and S. Sachdev, The dynamics of quantum criticality revealed by quantum Monte Carlo and holography, Nature Phys. doi:10.1038/nphys2913 (2014) (focus on dynamics and continuation of imaginary-time results to real time, using new ideas from gauge/gravity duality)
- L. Wang, Y.-H. Liu, M. Iazzi, M. Troyer, and G. Harcos, Split Orthogonal Group: A Guiding Principle for Sign-Problem-Free Fermionic Simulations, Phys. Rev. Lett. 115, 250601 (2015)
- G. Cohen, E. Gull, D. R. Reichman, and A. J. Millis, Taming the Dynamical Sign Problem in Real-Time Evolution of Quantum Many-Body Problems, Phys. Rev. Lett. 115, 266802 (2015) (by reusing previously obtained information)
- Z. C. Wei, C. Wu, Y. Li, S. Zhang, and T. Xiang, Majorana Positivity and the Fermion Sign Problem of Quantum Monte Carlo Simulations, Phys. Rev. Lett. 116, 250601 (2016) (unified understanding of all lattice-fermion models free of the sign problem)
- F. Alet, K. Damle, and S. Pujari, Sign-Problem-Free Monte Carlo Simulation of Certain Frustrated Quantum Magnets, Phys. Rev. Lett. 117, 197203 (2016) (employing cluster eigenstates)
- Z.-X. Li, Y.-F. Jiang, and H. Yao, Majorana-Time-Reversal Symmetries: A Fundamental Principle for Sign-Problem-Free Quantum Monte Carlo Simulations, Phys. Rev. Lett. 117, 267002 (2016) (could be applied to interacting topological superconductors)
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D. Lentrodt and J. Evers, Ab Initio Few-Mode Theory for Quantum Potential Scattering Problems, Phys. Rev. X 10, 011008 (2020) (includes decomposition of space into a system with few effective modes and a bath with the help of projection operators; bosonic/photonic model)
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C. Lenihan, A. J. Kim, F. Šimkovic, IV, and E. Kozik, Evaluating Second-Order Phase Transitions with Diagrammatic Monte Carlo: Néel Transition in the Doped Three-Dimensional Hubbard Model, Phys. Rev. Lett. 129, 107202 (2022)
Other analytical methods
- P. B. Allen, T. Berlijn, D. A. Casavant, and J. M. Soler, Recovering hidden Bloch character: Unfolding Electrons, Phonons, and Slabs, arXiv:1212.5702 (unfolding)
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R. Rossi, T. Ohgoe, K. Van Houcke, and F. Werner, Resummation of Diagrammatic Series with Zero Convergence Radius for Strongly Correlated Fermions, Phys. Rev. Lett. 121, 130405 (2018) (Borel summation)
Other numerical methods
- M. Capone, L. dé Medici, and A. Georges, Solving Dynamical Mean-Field Theory at very low temperature using Lanczos Exact Diagonalization, cond-mat/0512484
- J. Lou and A. W. Sandvik, Variational ground states of 2D antiferromagnets in the valence bond basis, cond-mat/0605034
- A. I. Toth, C. P. Moca, O. Legeza, and G. Zarand, Density matrix numerical renormalization group for non-Abelian symmetries, arXiv:0802.4332
- T. Barthel, U. Schollwöck, and S. R. White, Spectral functions in one-dimensional quantum systems at T>0, arXiv:0901.2342 (employing time-dependent DMRG and time-series prediction)
- S. Cauley, M. Luisier, V. Balakrishnan, G. Klimeck, and C.-K. Koh, Distributed NEGF Algorithms for the Simulation of Nanoelectronic Devices with Scattering, arXiv:1103.5782 (mainly interesting in efficient implementation)
- R. Ng, P. Deuar, and E. Sorensen, Simulation of the Dynamics of Many-Body Quantum Spin Systems Using Phase-Space Techniques, arXiv:1307.3786
- Z. Landau, U. Vazirani, and T. Vidick, A polynomial time algorithm for the ground state of one-dimensional gapped local Hamiltonians, Nature Phys. 11, 566 (2015) (show that the algorithm always finds the true ground state)
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I. Glasser, N. Pancotti, M. August, I. D. Rodriguez, and J. I. Cirac, Neural-Network Quantum States, String-Bond States, and Chiral Topological States, Phys. Rev. X 8, 011006 (2018) (bridging tensor-product states and neural networks)
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E. Chertkov and B. K. Clark, Computational Inverse Method for Constructing Spaces of Quantum Models from Wave Functions, Phys. Rev. X 8, 031029 (2018) (inverse method for constructing Hamiltonians with given eigenstates and, in particular, ground states; only allow Hamiltonians from a target space, not all possible ones, so that the method may fail; contains several examples and makes contact to important known models)
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S. Rychkov, Conformal bootstrap and the λ-point specific heat experimental anomaly, DOI: 10.36471/JCCM_January_2020_02 (journal club article, contains short intro to bookstrap method applied to calculating critical exponents)
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M. P. Zaletel and F. Pollmann, Isometric Tensor Network States in Two Dimensions, Phys. Rev. Lett. 124, 037201 (2020) (idea to improve efficiency of tensor network calculations, demonstrated for 2D transverse-field Ising model)
Quantum phase transitions
- F. Fazileh, R. J. Gooding, W. A. Atkinson, and D. C. Johnston, The role of strong electronic correlations in the metal-to-insulator transition in disordered LiAlyTi2-yO4, Phys. Rev. Lett. 96, 046410 (2006)
- K.-S. Kim, Role of disorder in the Mott-Hubbard transition, cond-mat/0601326
- S. Sachdev and X. Yin, Deconfined criticality and supersymmetry, arXiv:0808.0191 (exhibit parallels between deconfined criticality in antiferromagnets and supersymmetric gauge theories)
- T. Vojta, C. Kotabage, and J. A. Hoyos, Infinite-randomness quantum critical points induced by dissipation, Phys. Rev. B 79, 024401 (2009) (quantum phase transition in a spin chain with disorder and dissipation, find universality in the sense that details of the disorder do not matter for the low-energy effective theory); see also: G. Rafael, The universal behavior of a disordered system, Physics 2, 1 (2009) (Viewpoint)
- S. Kirchner, Spin Path Integrals, Berry phase, and the Quantum Phase Transition in the sub-Ohmic Spin-boson Model, arXiv:1007.4558 (contains an extended pedagogical introduction)
- J.-H. She, J. Zaanen, A. R. Bishop, and A. V. Balatsky, Stability of Quantum Critical Points in the Presence of Competing Orders, arXiv:1009.1888 (long paper, for example discussion how competing orders drive a transition to first order)
- P. Wölfle and E. Abrahams, Quasiparticles beyond the Fermi liquid and heavy fermion criticality, arXiv:1102.3391
- S. Rachel, N. Laflorencie, H. F. Song, and K. Le Hur, Detecting Quantum Critical Points using Bipartite Fluctuations, arXiv:1110.0743
- S. V. Syzranov and J. Schmalian, Conductivity close to antiferromagnetic criticality, arXiv:1207.3444 (temperature and frequency dependence of conductivity in the vicinity of an antiferromagnetic quantum critical point, diagrammatic method, might be applicable to the pnictides)
- C. Karrasch and D. Schuricht, Dynamical phase transitions after quenches in non-integrable models, arXiv:1302.3893
- H. Pfau, S. Hartmann, U. Stockert, P. Sun, S. Lausberg, M. Brando, S. Friedemann, C. Krellner, C. Geibel, S. Wirth, S. Kirchner, E. Abrahams, Q. Si, and F. Steglich, Thermal and Electrical Transport across a Magnetic Quantum Critical Point, arXiv:1307.1066
- R. Vosk and E. Altman, Dynamical quantum phase transitions in random spin chains, arXiv:1307.3256
- Y. Huh, P. Strack, and S. Sachdev, Vector boson excitations near deconfined quantum critical points, arXiv:1307.6860
- T. Furukawa, K. Miyagawa, H. Taniguchi, R. Kato, and K. Kanoda, Quantum criticality of Mott transition in organic materials, Nature Phys. (2015), doi:10.1038/nphys3235 (experiment, universal scaling in three different organic crystals)
Highly correlated systems
- P. B. Wiegmann, Exact solution of the s-d exchange model (Kondo problem), J. Phys. C 14, 1463 (1981) (a relatively detailed paper using the Bethe ansatz)
- W. Metzner, Linked-cluster expansion around the atomic limit of the Hubbard model, Phys. Rev. B 43, 8549 (1990)
- M. Freedman, C. Nayak, K. Shtengel, K. Walker, and Z. Wang, A class of P,T-invariant topological phases of interacting electrons, Annals of Physics 310, 428 (2004) (contains review on relation between quantum field theory and topology)
- M. Garst, P. Wölfle, L. Borda, J. von Delft, and L. I. Glazman, Energy-resolved inelastic electron scattering off a magnetic impurity, Phys. Rev. B 72, 205125 (2005)
- A. H. Castro Neto, P. Pujol, and E. Fradkin, Ice: a strongly correlated proton system, cond-mat/0511092
- S. Furukawa, G. Misguich, and M. Oshikawa, Systematic Derivation of Order Parameters through Reduced Density Matrices, Phys. Rev. Lett. 96, 047211 (2006)
- T. D. Stanescu, P. W. Phillips, and T.-P. Choy, Much Ado about Zeros: The Luttinger Surface and Mottness, cond-mat/0602280 (provide a straightforward proof that the single-particle Green function at the Fermi energy has a surface of zeroes at the non-interaction Fermi surface for a Mott insulator and draw interesting conclusions)
- D. Roosen, M. R. Wegewijs, and W. Hofstetter, Non-equilibrium dynamics of anisotropic large spins in the Kondo regime: Time-dependent numerical renormalization group analysis, arXiv:0705.3654 (one reservoir, not transport, time-dependent NRG)
- S. Glocke, A. Klümper, and J. Sirker, The Half-Filled One-Dimensional Extended Hubbard Model: Phase diagram and Thermodynamics, arXiv:0707.1015 (DMRG)
- G. Bergmann and L. Zhang, A Compact Approximate Solution to the Kondo Problem, arXiv:0707.1363
- K. A. Matveev, A. Furusaki, and L. I. Glazman, Bosonization of strongly interacting electrons, arXiv:0708.0212 (in one dimension)
- T. Barthel and U. Schollwöck, Dephasing and the steady state in quantum many-particle systems, arXiv:0711.4896
- T.-P. Choy, R. G. Leigh, P. Phillips, and P. D. Powell, Exact Integration of the High Energy Scale in Doped Mott Insulators, Phys. Rev. B 77, 014512 (2008)
- P. Strack, R. Gersch, and W. Metzner, Renormalization group flow for fermionic superfluids at zero temperature, arXiv:0804.3994
- F. Mancini and F. P. Mancini, One-dimensional extended Hubbard model in the atomic limit, arXiv:0804.4419 ("extended" here means with non-local interactions; extensive work containing many exact results obtained in the Hubbard-operator approach, also contains review of previous work and other approaches)
- D. Baeriswyl, D. Eichenberger, and M. Menteshashvili, Variational ground states of the two-dimensional Hubbard model, arXiv:0907.1593 (also compared to results from other approaches)
- G. S. Uhrig, Interaction Quenches of Fermi Gases, arXiv:0909.1553 (the jump in the momentum distribution vanishes smoothly and stays at the same place after interactions are switched on)
- F. G. Eich, S. Kurth, C. R. Proetto, S. Sharma, and E. K. U. Gross, Non-collinear spin-spiral phase for the uniform electron gas within Reduced-Density-Matrix-Functional Theory, arXiv:0910.0534 (going beyond Overhauser's seminal work, which was at the Hartree-Fock level)
- J. F. Sherson, C. Weitenberg, M. Endres, M. Cheneau, I. Bloch, and S. Kuhr, Single-atom-resolved fluorescence imaging of an atomic Mott insulator, Nature 467, 68 (2010)
- J. Figgins and D. K. Morr, Differential Conductance and Quantum Interference in Kondo Systems, arXiv:1001.4530
- R. Wortis and W. A. Atkinson, Origin of the Zero Bias Anomaly in the Anderson-Hubbard Model, arXiv:1004.3309 (namely the hybridization between the lower Hubbard orbital at one site and the upper Hubbard orbital at a neighboring site)
- D. F. Mross and T. Senthil, Charge Friedel oscillations in a Mott insulator, arXiv:1007.2413 (due to a ghost Fermi surface of emergent neutral fermions)
- A. Taraphder, S. Koley, N. S. Vidhyadhiraja, and M. S. Laad, Does Charge Density Wave Order Arise From A Preformed Excitonic Liquid in 2H-TaSe2, arXiv:1008.0942 (claim: yes) P
- H. Yao and S. A. Kivelson, Weak Mott Insulators, arXiv:1008.1065 (a new class of interaction-induced insulators)
- S. Okamoto, D. Sénéchal, M. Civelli, and A.-M. S. Tremblay, Dynamical Nematicity from Mott physics, arXiv:1008.5118 (why very little structural anisotropy can lead to large transport anisotropy)
- M. Berciu and H. Fehske, Momentum average approximation for models with boson-modulated hopping: Role of closed loops in the dynamical generation of a finite quasiparticle mass, arXiv:1010.4250
- A. Robertson, V. M. Galitski, and G. Refael, Dynamic Stimulation of Quantum Coherence in Lattice Bosons, arXiv:1011.2208 (periodic driving, or more generally a non-equilibrium situation, at finite temperature can lead to a phase diagram like found at zero temperature)
- A. V. Andreev, S. A. Kivelson, and B. Spivak, Hydrodynamic description of transport in strongly correlated electron systems, arXiv:1011.3068
- L. de' Medici, Hund's coupling and its key role in tuning multiorbital correlations, Phys. Rev. B 83, 205112 (2011) (Hund coupling can reduce the effect of strong electronic correlations and can also partially decouple the bands, paving the way for orbital-selective Mott transitions)
- P. W. Anderson, The ground state of the Bose-Hubbard model is a supersolid, arXiv:1102.4797 (... but cannot be a perfect Mott insulator)
- S. M. Giampaolo, G. Gualdi, A. Monras, F. Illuminati, Theory of classical and quantum frustration in quantum many-body systems, arXiv:1103.0022 (introduce a general measure of frustration in quantum systems; their definition of frustration in quantum spin systems is non-standard, though) P
- G. Rohringer, A. Toschi, A. A. Katanin, and K. Held, Phase diagram and criticality of the three dimensional Hubbard model, arXiv:1104.1919 (dynamical vertex approximation)
- C. Aron, G. Kotliar, and C. Weber, Dimensional Crossover Driven by Electric Field, arXiv:1105.5387 (at strong field, the non-equilibrium Hubbard model behaves like a lower-dimensional Hubbard model in equilibrium)
- L. de' Medici, J. Mravlje, and A. Georges, Janus-faced influence of the Hund's rule coupling in strongly correlated materials, arXiv:1106.0815 (Hund's rule coupling in multi-band systems)
- A. Amaricci, C. Weber, M. Capone, and G. Kotliar, Non-equilibrium dynamics of the driven Hubbard model, arXiv:1106.3483 (approach to stationary state in a constant and uniform electric field)
- M. Eckstein and P. Werner, Damping of Bloch oscillations in the Hubbard model, arXiv:1107.3830 (Hubbard model in uniform electric field, non-equilibrium DMFT for not too large interaction)
- E. Assmann, S. Chiesa, G. G. Batrouni, H. G. Evertz, and R. T. Scalettar, Superconductivity and charge order of confined Fermi systems, arXiv:1108.6303 (2D attractive Hubbard model, interplay of superconductivity and CDW; QMC)
- U. Schneider, L. Hackermüller, J. P. Ronzheimer, S. Will, S. Braun, T. Best, I. Bloch, E. Demler, S. Mandt, D. Rasch, and A. Rosch, Fermionic transport and out-of-equilibrium dynamics in a homogeneous Hubbard model with ultracold atoms, Nature Physics (2012), doi:10.1038/nphys2205
- S. Kettemann, E. R. Mucciolo, I. Varga, and K. Slevin, Kondo-Anderson transitions, Phys. Rev. B 85, 115112 (2012) (diluted impurities in a disordered Fermi liquid close to the metal-insulator transition)
- J. Schlappa, K. Wohlfeld, K. J. Zhou, M. Mourigal, M. W. Haverkort, V. N. Strocov, L. Hozoi, C. Monney, S. Nishimoto, S. Singh, A. Revcolevschi, J.-S. Caux, L. Patthey, H. M. Rønnow, J. van den Brink, and T. Schmitt, Spin-orbital separation in the quasi-one-dimensional Mott insulator Sr2CuO3, Nature doi:10.1038/nature10974 (2012) (RIXS experiment and theory), see also News and Views
- R. Comin, G. Levy, B. Ludbrook, Z.-H. Zhu, C. N. Veenstra, J. A. Rosen, Y. Singh, P. Gegenwart, D. Stricker, J. N. Hancock, D. van der Marel, I. S. Elfimov, and A. Damascelli, Na2IrO3 as a Novel Relativistic Mott Insulator with a 340-meV Gap, Phys. Rev. Lett. 109, 266406 (2012) (an iridate)
- V. Zlatic and J. K. Freericks, Strongly Enhanced Thermal Transport in a Lightly Doped Mott Insulator at Low Temperature, Phys. Rev. Lett. 109, 266601 (2012)
- E. Abrahams and P. Wölfle, Critical quasiparticle theory: Scaling, thermodynamic and transport properties, arXiv:1201.0573
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- P. W. Phillips, B. W. Langley, and J. A. Hutasoit, Un-Fermi Liquids: Unparticles in Strongly Correlated Electron Matter, arXiv:1305.0006 (exploring the unparticle concept introduced by Georgi; an unparticle field is a scale-invariant matter field, use QFT-AdS mapping, application to cuprates)
- S. Bulut, W. A. Atkinson, and A. P. Kampf, Spatially Modulated Electronic Nematicity in the Three-Band Model of Cuprate Superconductors, arXiv:1305.3301
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- Y. You, X.-X. Zhang, T. C. Berkelbach, M. S. Hybertsen, D. R. Reichman, and T. F. Heinz, Observation of biexcitons in monolayer WSe2, Nature Phys. 11, 477 (2015) (two-electron-two-hole "molecular" state)
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- M. Naka, H. Seo, and Y. Motome, Theory of Valence Transition in BiNiO3, Phys. Rev. Lett. 116, 056402 (2016) (theoretical work explaining huge negative thermal expansion coefficient in terms of charge transfer between Bi and Ni)
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- Y. Ding et al., Pressure-Induced Confined Metal from the Mott Insulator Sr3Ir2O7, Phys. Rev. Lett. 116, 216402 (2016) (becomes a 2D metal at high pressure)
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A. Altland and T. Micklitz, Field Theory Approach to Many-Body Localization, Phys. Rev. Lett. 118, 127202 (2017)
- S. Gazit, M. Randeria, and A. Vishwanath, Emergent Dirac fermions and broken symmetries in confined and deconfined phases of Z2 gauge theories, Nature Phys. 13, 484 (2017)
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A. Smith, J. Knolle, D. L. Kovrizhin, and R. Moessner, Disorder-Free Localization, Phys. Rev. Lett. 118, 266601 (2017) (simple but slightly unusual spin-fermion chain; extensive number of conserved quantities; simple and not disordered initial states are superpositions of many sectors with these quantities being disordered)
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N. D. Patel, A. Mukherjee, N. Kaushal, A. Moreo, and E. Dagotto, Non-Fermi Liquid Behavior and Continuously Tunable Resistivity Exponents in the Anderson-Hubbard Model at Finite Temperature, Phys. Rev. Lett. 119, 086601 (2017) (mean-field Monte Carlo method, developed by this group, applied to model with strong and varying local interaction and disorder)
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R. M. Nandkishore and S. L. Sondhi, Many-Body Localization with Long-Range Interactions, Phys. Rev. X 7, 041021 (2017)
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A. Auerbach, Hall Number of Strongly Correlated Metals, Phys. Rev. Lett. 121, 066601 (2018) (exact series formula)
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Y. Hu, J. W. F. Venderbos, and C. L. Kane, Fractional Excitonic Insulator, Phys. Rev. Lett. 121, 126601 (2018) (in the absence of magnetic field; for 1/3 state propose (px+ipy)3 excitonic pairing); also Journal Club: A. Vishwanath, Fractional Quantum Hall from Overlap of Electron-Hole Bands, JCCM_February_2019_02
- R. Verresen, R. Moessner, and F. Pollmann, Avoided quasiparticle decay from strong quantum interactions, Nature Physics 15, 750 (2019) (illustrated by an exactly solvable model and, using numerics, by the antiferromagnetic Heisenberg model on the triangular lattice)
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F. B. Kugler, M. Zingl, H. U. R. Strand, S.-S. B. Lee, J. von Delft, and A. Georges, Strongly Correlated Materials from a Numerical Renormalization Group Perspective: How the Fermi-Liquid State of Sr2RuO4 Emerges, Phys. Rev. Lett. 124, 016401 (2020)
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A. J. Kim, F. Simkovic, IV, and E. Kozik, Spin and Charge Correlations across the Metal-to-Insulator Crossover in the Half-Filled 2D Hubbard Model, Phys. Rev. Lett. 124, 117602 (2020)
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C. Murthy and C. Nayak, Almost Perfect Metals in One Dimension, Phys. Rev. Lett. 124, 136801 (2020) (RG)
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Y. Michishita and R. Peters, Equivalence of Effective Non-Hermitian Hamiltonians in the Context of Open Quantum Systems and Strongly Correlated Electron Systems, Phys. Rev. Lett. 124, 196401 (2020) (emergence of effective non-hermitian Hamiltonians from strong correlations in closed systems, compared to the same Hamiltonians emerging for open systems)
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M. Qin, C.-M. Chung, H. Shi, E. Vitali, C. Hubig, U. Schollwöck, S. R. White, and S. Zhang, Absence of Superconductivity in the Pure Two-Dimensional Hubbard Model, Phys. Rev. X 10, 031016 (2020) (DMRG and advanced QMC; the ground state of the doped Hubbard model is not superconducting for intermediate to strong repulsive interaction, parameters expected to be reasonable for cuprates); see also A. V. Chubukov, Superconductivity in the 2D Hubbard model: yes, no, or maybe?, Journal Club for Condensed Matter Physics 10.36471/JCCM_February_2021_01
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Z. Han, S. A. Kivelson, and H. Yao, Strong Coupling Limit of the Holstein-Hubbard Model, Phys. Rev. Lett. 125, 167001 (2020) (generic for arbitrary dimensionality, illustrated for 2D models; Lang-Firsov-type transformation and strong-coupling perturbation theory)
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T. Shi, E. Demler, and J. I. Cirac, Variational Approach for Many-Body Systems at Finite Temperature, Phys. Rev. Lett. 125, 180602 (2020) (density-matrix approach, application to 2D Holstein model, predict phase separation)
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D. V. Else, R. Thorngren, and T. Senthil, Non-Fermi Liquids as Ersatz Fermi Liquids: General Constraints on Compressible Metals, Phys. Rev. X 11, 021005 (2021) (very general results for correlated systems with translation symmetry and tunable fractitional filling, generalization of Luttinger's theorem) P
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I. V. Protopopov, R. Samanta, A. D. Mirlin, and D. B. Gutman, Anomalous Hydrodynamics in a One-Dimensional Electronic Fluid, Phys. Rev. Lett. 126, 256801 (2021)
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H. Liu, E. Huffman, S. Chandrasekharan, and R. K. Kaul, Quantum Criticality of Antiferromagnetism and Superconductivity with Relativity, Phys. Rev. Lett. 128, 117202 (2022) (designed interacting Hamiltonian with spin-charge-flip symmetry, which gets spontaneously broken)
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J. Šuntajs, J. Bonča, T. Prosen, and L. Vidmar, Quantum chaos challenges many-body localization, Phys. Rev. E 102, 062144 (2020) (many-body localization may not exist or rather only as a transient phenomenon); D. Sels and A. Polkovnikov, Whither many-body localization?, journal club DOI: 10.36471/JCCM_January_2023_01
Exact results on many-particle systems
- J. de Woul and E. Langmann, Fermions in two dimensions, bosonization, and exactly solvable models, arXiv:1207.6783
- T. S. Cubitt, D. Perez-Garcia, and M. M. Wolf, Undecidability of the spectral gap, Nature 528, 207 (2015) (2D Hamiltonians with constructed short-range interactions, mapping to halting problem for Turing machines); see also longer version arXiv:1502.04573
Magnetism
Diluted magnetic semiconductors - experiments on the (Ga,In,Mn)As system
- E. J. Singley, R. Kawakami, D. D. Awschalom, and D. N. Basov, Infrared Probe of Itinerant Ferromagnetism in Ga1-xMnxAs, Phys. Rev. B 89, 097203 (2002)
- E. J. Singley, K. S. Burch, R. Kawakami, J. Stephens, D. D. Awschalom, and D. N. Basov, Electronic structure and carrier dynamics of the ferromagnetic semiconductor Ga1-xMnxAs, Phys. Rev. B 68, 165204 (2003) P
- K. S. Burch, J. Stephens, R. K. Kawakami, D. D. Awschalom, and D. N. Basov, Ellipsometric study of the electronic structure of Ga1-xMnxAs and low-temperature GaAs, Phys. Rev. B 70, 205208 (2004) (E1 critical point blue-shifts with Mn concentration, fundamental gap not resolved)
- K. Hamaya, T. Koike, T. Taniyama, T. Fujii, Y. Kitamoto, and Y. Yamazaki, Dynamic relaxation of magnetic clusters in a ferromagnetic (Ga,Mn)As epilayer, cond-mat/0511392 (the Curie temperature may actually be a blocking temperature of clusters with high hole concentration)
- X. Liu and J. K. Furdyna, Ferromagnetic resonance in Ga1-xMnxAs dilute magnetic semiconductors, J. Phys.: Condens. Matter 18, R245 (2006)
- B. J. Kirby, J. A. Borchers, J. J. Rhyne, K. V. O'Donovan, S. G. E. te Velthuis, S. Roy, C. Sanchez-Hanke, T. Wojtowicz, X. Liu, W. L. Lim, M. Dobrowolska, and J. K. Furdyna, Magnetic and chemical non-uniformity in Ga1-xMnxAs as probed by neutron and x-ray reflectometry, Phys. Rev. B 74, 245304 (2006)
- D. Chiba, M. Yamanouchi, F. Matsukura, T. Dietl, and H. Ohno, Domain-wall resistance in ferromagnetic (Ga,Mn)As, cond-mat/0601464
- M. Yamanouchi, D. Chiba, F. Matsukura, T. Dietl, and H. Ohno, Velocity of domain-wall motion induced by electrical current in a ferromagnetic semiconductor (Ga,Mn)As, cond-mat/0601515
- K. Hamaya, T. Watanabe, T. Taniyama, A. Oiwa, Y. Kitamoto, and Y. Yamazaki, Magnetic anisotropy switching caused by highly hole-concentrated phase in (Ga,Mn)As, cond-mat/0601603
- C. Gould, K. Pappert, C. Rüster, R. Giraud, T. Borzenko, G. M. Schott, K. Brunner, G. Schmidt, and L. W. Molenkamp, Current Assisted Magnetization Switching in (Ga,Mn)As Nanodevices, cond-mat/0602135
- H. K. Choi et al., Evidence of metallic clustering in annealed Ga1-xMnxAs from atypical scaling behavior of the anomalous Hall coefficient, cond-mat/0603468 (support for metallic inclusions for material annealed at too high temperatures)
- S. H. Chun, Y. S. Kim, H. K. Choi, I. T. Jeong, W. O. Lee, K. S. Suh, Y. S. Oh, K. H. Kim, Z. G. Khim, J. C. Woo, and Y. D. Park, Interplay between carrier and impurity concentrations in annealed Ga1-xMnxAs intrinsic anomalous Hall Effect, cond-mat/0603808 (crossover between intrinsic and extrensic AHE)
- K. S. Burch, D. B. Shrekenhamer, E. J. Singley, J. Stephens, B. L. Sheu, R. K. Kawakami, P. Schiffer, N. Samarth, D. D. Awschalom, and D. N. Basov, Impurity Band Conduction in a High Temperature Ferromagnetic Semiconductor, cond-mat/0603851 (optical conductivity, analysis of shift of peak maximum with impurity concentration and of weight of the Drude peak) P
- N. P. Stern, R.C. Myers, M. Poggio, A. C. Gossard, and D. D. Awschalom, Confinement engineering of s-d exchange interactions in GaMnAs quantum wells, cond-mat/0604576
- S. Russo, T. M. Klapwijk, W. Schoch, and W. Limmer, Correlation effects in the density of states of annealed GaMnAs, cond-mat/0605753 (tunneling in NbTiN/GaMnAs [Mn concentration 4.4%] structure, exhibits a correlation gap of initially 278 meV, which shrinks to 50 meV with annealing) P
- R. C. Myers, B. L. Sheu, A. W. Jackson, A. C. Gossard, P. Schiffer, N. Samarth, and D. D. Awschalom, Antisite effect on ferromagnetism in (Ga,Mn)As, cond-mat/0606488
- G. Xiang, M. Zhu, B. L. Sheu, P. Schiffer, and N. Samarth, Non-collinear Spin Valve Effect in Ferromagnetic Semiconductor Trilayers, cond-mat/0607580
- D. Kitchen, A. Richardella, J.-M. Tang, M. E. Flatté, and A. Yazdani, Atom-by-Atom Substitution of Mn in GaAs and Visualization of their Hole-Mediated Interactions, cond-mat/0607765 (experiment and theory)
- S. Lee, A. Trionfi, T. Schallenberg, H. Munekata, and D. Natelson, Quantum coherence in ferromagnetic semiconductors: time-dependent universal conductance fluctuations and magnetofingerprint, cond-mat/0608036 P
- K. Pappert, M. J. Schmidt, S. Hümpfner, C. Rüster, G. M. Schott, K. Brunner, C. Gould, G. Schmidt, and L. W. Molenkamp, Magnetization-Switched Metal-Insulator Transition in a (Ga,Mn)As Tunnel Device, cond-mat/0608683
- V. Holy, Z. Matej, O. Pacherova, V. Novak, M. Cukr, K. Olejnik, and T. Jungwirth, Mn incorporation in as-grown and annealed (Ga,Mn)As layers studied by x-ray diffraction and standing-wave fluorescence, cond-mat/0609163 (substitutional Mn is rather immobile)
- T. Figielski, T. Wosinski, A. Morawski, A. Makosa, J. Wrobel, and J. Sadowski, Magneto-resistive memory in ferromagnetic (Ga,Mn)As nanostructures, cond-mat/0610535
- A. W. Rushforth, A. D. Giddings, K. W. Edmonds, R. P. Campion, C. T. Foxon and B. L. Gallagher, AMR and magnetometry studies of ultra thin GaMnAs films, cond-mat/0610692, physica status solidi (c)
- K. Pappert, S. Hümpfner, J. Wenisch, K. Brunner, C. Gould, G. Schmidt, and L. W. Molenkamp, Transport Characterization of the Magnetic Anisotropy of (Ga,Mn)As, cond-mat/0611156
- J.M. Kivioja, M. Prunnila, S. Novikov, P. Kuivalainen, and J. Ahopelto, Energy Transport between Hole Gas and Crystal Lattice in Diluted Magnetic Semiconductor, cond-mat/0611704
- S. Ohya, K. Ohno, and M. Tanaka, Magneto-optical and magnetotransport properties of heavily Mn-doped GaMnAs, cond-mat/0612055 (10 nm thin films with up to 21.3% Mn, claimed to be homogeneous)
- S. Hümpfner, M. Sawicki, K. Pappert, J. Wenisch, K. Brunner, C. Gould, G. Schmidt, T. Dietl, and L. W. Molenkamp, Lithographic engineering of anisotropies in (Ga,Mn)As, cond-mat/0612439
- V. V. Rylkov, A. S. Lagutin, B. A. Aronzon, V. V. Podolskii, V. P. Lesnikov, M. Goiran, J. Galibert, B. Raquet, and J. Leotin, Peculiarities of the transport properties of InMnAs layers, produced by the laser deposition, in strong magnetic fields, cond-mat/0612641
- G. S. Chang, E. Z. Kurmaev, L. D. Finkelstein, H. K. Choi, W. O. Lee, Y. D. Park, T. M. Pedersen, and A. Moewes, Post-annealing effect on the electronic structure of Mn atoms in Ga1-xMnxAs probed by resonant inelastic x-ray scattering, J. Phys.: Condens. Matter 19, 076215 (2007) (interstitial Mn diffuses to surface and is passivated by oxydation)
- L. P. Rokhinson, Y. Lyanda-Geller, Z. Ge, S. Shen, X. Liu, M. Dobrowolska, and J. K. Furdyna, Weak localization in Ga1-xMnxAs: evidence of impurity band transport, Phys. Rev. B 76, 161201(R) (2007) (5% and 6.5% Mn); N. V. Agrinskaya and V. I. Kozub, Comment, arXiv:0912.0642 (suggest that low-temperature features are due to a superconducting transition in the indium leads)
- K. Pappert, S. Hümpfner, C. Gould, J. Wenisch, K. Brunner, G. Schmidt, and L. W. Molenkamp, Exploiting Locally Imposed Anisotropies in (Ga,Mn)As: a Non-volatile Memory Device, cond-mat/0701478; J. Wenisch, C. Gould, L. Ebel, J. Storz, K. Pappert, M. J. Schmidt, C. Kumpf, G. Schmidt, K. Brunner, and L. W. Molenkamp, Control of magnetic anisotropy in (Ga,Mn)As by lithography-induced strain relaxation, cond-mat/0701479
- A. W. Rushforth, K. Vyborny, C. S. King, K. W. Edmonds, R. P. Campion, C. T. Foxon, J. Wunderlich, A. C. Irvine, P. Vasek, V. Novák, K. Olejník, T. Jungwirth, and B. L. Gallagher, The Origin and Control of the Sources of Anisotropic Magnetoresistance in (Ga,Mn)As Devices, cond-mat/0702357
- J. Wang, I. Cotoros, K. M. Dani, D. S. Chemla, X. Liu, and J. K. Furdyna, Ultrafast Enhancement of Ferromagnetism via Photoexcited Holes in GaMnAs, cond-mat/0702439
- L. Thevenard, L. Largeau, O. Mauguin, A. Lemaitre, K. Khazen, and J. von Bardeleben, Evolution of the magnetic anisotropy with carrier density in hydrogenated (Ga,Mn)As, cond-mat/0702548
- D. Neumaier, K. Wagner, S. Geissler, U. Wurstbauer, J. Sadowski, W. Wegscheider, and D. Weiss, Weak localization in ferromagnetic (Ga,Mn)As nanostructures, cond-mat/0703053
- V. Novak, K. Olejnik, M. Cukr, L. Smrcka, Z. Remes, and J. Oswald, Substrate temperature changes during MBE growth of GaMnAs, arXiv:0704.2485
- J. Honolka, S. Masmanidis, H. X. Tang, D. D. Awschalom, and M. L. Roukes, Magnetotransport properties of strained (Ga0.95, Mn0.05)As epilayers close to the metal-insulator transition: Description using Aronov-Altshuler three-dimensional scaling theory, arXiv:0705.0121 (experiment and theory, finding good agreement)
- J. Qi, Y. Xu, N. Tolk, X. Liu, J. K. Furdyna, and I. E. Perakis, Coherent Magnetization Precession in GaMnAs induced by Ultrafast Optical Excitation, arXiv:0706.4270 (local heating by laser pulse leads to reorientation of easy axis)
- T. Slupinski, J. Caban, and K. Moskalik, Hole Transport in Impurity Band and Valence Bands Studied in Moderately Doped GaAs:Mn Single Crystals, arXiv:0707.0968 (up to 0.3% Mn)
- J. Wunderlich, A. C. Irvine, J. Zemen, V. Holy, A. W. Rushforth, E. De Ranieri, U. Rana, K. Vyborny, J. Sinova, C. T. Foxon, R. P. Campion, D. A. Williams, B. L. Gallagher, and T. Jungwirth, Magnetocrystalline anisotropy controlled local magnetic configurations in (Ga,Mn)As spin-transfer-torque microdevices, arXiv:0707.3329 (includes theory)
- R. Farshchi, P. D. Ashby, D. J. Hwang, C. P. Grigoropoulos, R.V. Chopdekar, Y. Suzuki, and O. D. Dubon, Hydrogen patterning of Ga1-xMnxAs for planar spintronics, arXiv:0708.0389
- M. Zhu, X. Li, G. Xiang, and N. Samarth, Random telegraph noise from magnetic nanoclusters in the ferromagnetic semiconductor (Ga,Mn)As, arXiv:0708.1895
- B. J. Kirby, J. A. Borchers, X. Liu, Y. J. Cho, M. Dobrowolska, and J. K. Furdyna, Definitive Evidence of Interlayer Coupling Between (Ga,Mn)As, arXiv:0708.2289 (show that magnetic coupling in (Al,Be,Ga)As/(Ga,Mn)As/GaAs/(Ga,Mn)As depends on spacer thickness)
- G. V. Astakhov, R. I. Dzhioev, K. V. Kavokin, V. L. Korenev, M. V. Lazarev, M. N. Tkachuk, Yu. G. Kusrayev, T. Kiessling, W. Ossau, and L. W. Molenkamp, Suppression of electron spin relaxation in Mn-doped GaAs, arXiv:0710.0246
- A. Kudelski, A. Lemaitre, A. Miard, P. Voisin, T. C. M. Graham, R. J. Warburton, and O. Krebs, Optically probing the fine structure of a single Mn atom in an InAs quantum dot, arXiv:0710.5389
- D. Neumaier, M. Schlapps, U. Wurstbauer, J. Sadowski, M. Reinwald, W. Wegscheider, and D. Weiss, Electron-electron interaction in 2D and 1D ferromagnetic (Ga,Mn)As, arXiv:0711.3278 (also with theoretical interpretation)
- Y. Pu, D. Chiba, F. Matsukura, H. Ohno, and J. Shi, Mott Relation for Anomalous Hall and Nernst Effects in Ga1-xMnxAs Ferromagnetic Semiconductors, Phys. Rev. Lett. 101, 117208 (2008) (measure large Seebeck coefficient among other quantities) P
- A. A. Freeman, K. W. Edmonds, G. van der Laan, R. P. Campion, N. R. S. Farley, A. W. Rushforth, T. K. Johal, C. T. Foxon, B. L. Gallagher, A. Rogalev, and F. Wilhelm, Valence band orbital polarization in III-V ferromagnetic semiconductors, arXiv:0801.0673
- Y. Takeda, M. Kobayashi, T. Okane, T. Ohkochi, J. Okamoto, Y. Saitoh, K. Kobayashi, H. Yamagami, A. Fujimori, A. Tanaka, J. Okabayashi, M. Oshima, S. Ohya, P. N. Hai, and M. Tanaka, Nature of magnetic coupling between Mn ions in as-grown Ga1-xMnxAs studied by x-ray magnetic circular dichroism, arXiv:0801.1155 (ferromagnetic correlations seen above TC, role of interstitials)
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- M. W. Gutowski, W. Stefanowicz, O. Proselkov, J. Sadowski, M. Sawicki, and R. Zuberek, Interval identification of FMR parameters for spin reorientation transition in (Ga,Mn)As, arXiv:1201.2836 (experiments analyzed with the help of a novel prescription, which does not become fully clear)
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- I. Di Marco, P. Thunström, M. I. Katsnelson, J. Sadowski, K. Karlsson, S. Lebègue, J. Kanski, and O. Eriksson, Electron correlations in MnxGa1-xAs as seen by resonant electron spectroscopy and dynamical mean field theory, Nature Commun. 4, 2645 (2013) (photoemission experiments and LDA+DMFT calculations, showing strong correlations, no splitt-off impurity band, but doped holes predominantly located in the vicinity of Mn ions)
- M. Kobayashi, I. Muneta, Y. Takeda, Y. Harada, A. Fujimori, J. Krempasky, T. Schmitt, S. Ohya, M. Tanaka, M. Oshima, and V. N. Strocov, Unveiling the impurity band inducing ferromagnetism in magnetic semiconductor (Ga,Mn)As, arXiv:1302.0063 (2.5% Mn doping; resonant soft x-ray ARPES; Fermi energy is in gap, for judiciously chosen photon energy stated to be sensitive to intrinsic Mn observe a flat band below the Fermi energy, interpreted as an impurity band, support bound-magnetic-polaron picture of Kaminski and Das Sarma)
- O. Yastrubchak, J. Sadowski, H. Krzyzanowska, L. Gluba, J. Zuk, J. Z. Domagala, T. Andrearczyk, and T. Wosinski, Electronic- and band-structure evolution in low-doped (Ga,Mn)As, arXiv:1305.4056 (various spectroscopic methods and SQUID magnetometry; Mn doping up to 1.2%; for very weakly doped, n-type material find evidence for merging of Mn impurity band with valence band, for more strongly doped, p-type material support Fermi energy in valence-type band); O. Yastrubchak, T. Andrearczyk, J. Z. Domagala, J. Sadowski, L. Gluba, J. Zuk, and T Wosinski, Effect of low-temperature annealing on the electronic- and band-structure of (Ga,Mn)As epitaxial layers, arXiv:1305.4175
- M. Kobayashi, H. Niwa, Y. Takeda, A. Fujimori, Y. Senba, H. Ohashi, A. Tanaka, S. Ohya, P. N. Hai, M. Tanaka, Y. Harada, and M. Oshima, Electronic excitations of magnetic impurity state in diluted magnetic semiconductor (Ga,Mn)As, arXiv:1306.1474
- M. Kobayashi, H. Niwa, Y. Takeda, A. Fujimori, Y. Senba, H. Ohashi, A. Tanaka, S. Ohya, P. N. Hai, M. Tanaka, Y. Harada, and M. Oshima, Electronic Excitations of a Magnetic Impurity State in the Diluted Magnetic Semiconductor (Ga,Mn)As, Phys. Rev. Lett. 112, 107203 (2014) (RIXS)
- L. Chen, F. Matsukura, and H. Ohno, Electric-Field Modulation of Damping Constant in a Ferromagnetic Semiconductor (Ga,Mn)As, Phys. Rev. Lett. 115, 057204 (2015)
For transport through magnetic systems see also Mesoscopic and nanoscopic transport
Diluted magnetic semiconductors - experiments on oxides, including d0 systems
- P. Sharma, A. Gupta, K. V. Rao, F. J. Owens, R. Sharma, R. Ahuja, J. M. O. Guillen, B. Johansson, and G. A. Gehring, Ferromagnetism above room temperature in bulk and transparent thin films of Mn-doped ZnO, Nature Materials 2, 673 (2003) (grown by laser ablation, also contains ab-initio calculations)
- M. S. R. Rao, S. Dhar, S. J. Welz, S. B. Ogale, D. C. Kundaliya, S. R. Shinde, S. E. Lofland, C. J. Metting, R. Erni, N. D. Browning, and T. Venkatesan, A New Ferromagnetic Insulator with Giant Magnetic Moment - Co:HfO2, cond-mat/0405378 (a vacancy-driven mechanism for magnetic ordering is suggested)
- T. C. Kaspar, S. M. Heald, C. M.Wang, J. D. Bryan, T. Droubay, V. Shutthanandan, S. Thevuthasan, D. E. McCready, A. J. Kellock, D. R. Gamelin, and S. A. Chambers, Negligible magnetism in excellent structural quality CrxTi1-xO2 anatase: Contrast with high-TC ferromagnetism in structurally defective CrxTi1-xO2,, Phys. Rev. Lett. 95, 217203 (2005) (defects are important for ferromagnetism)
- S. R. Shinde, S. B. Ogale, A. S. Ogale, S. J. Welz, A. Lussier, Darshan C. Kundaliya, H. Zheng, S. Dhar, M. S. R. Rao, R. Ramesh, Y. U. Idzerda, N. D. Browning, and T. Venkatesan, Percolative Ferromagnetism in Anatase Co:TiO2, cond-mat/0505265
- S. Duhalde, M. F. Vignolo, C. Chiliotte, C. E. Rodríguez Torres, L. A. Errico, A. F. Cabrera, M. Rentería, F.H. Sánchez, and M. Weissmann, Appearance of room temperature ferromagnetism in Cu-doped TiO2-delta films, cond-mat/0505602
- K. R. Kittilstved, W. K. Liu, and D. R. Gamelin, Charge Transfer Excited State Contributions to Polarity Dependent Ferromagnetism in ZnO Diluted Magnetic Semiconductors, cond-mat/0510644 (analysis of impurity levels in ZnO:Mn and ZnO:Co, roughly agrees with Dietl for Co, but not for Mn, analysis confusing but probably correct, conclusions for ferromagnetism open for discussion)
- G. Herranz, M. Basletic, M. Bibes, R. Ranchal, A. Hamzic, E. Tafra, K. Bouzehouane, E. Jacquet, J.-P. Contour, A. Barthelemy, and A. Fert, Full oxide heterostructure combining a high-Tc diluted ferromagnet with a high-mobility conductor, cond-mat/0512533, Phys. Rev. B
- M. Naeem, S. K. Hasanain, M. Kobayashi, Y. Ishida, A. Fujimori, S. Buzby, and S. Ismat Shah, Effect of Reducing Atmosphere on the Magnetism of Zn1-xCoxO Nanoparticles, cond-mat/0512597, Nanotechnology 17, 2675 (2006) (oxygen vacancies necessary for room-temperature ferromagnetism)
- S. Thota, T. Dutta, and J. Kumar, On the sol-gel synthesis and thermal, structural, and magnetic studies of transition metal (Ni, Co, Mn) containing ZnO powders, J. Phys.: Condens. Matter 18, 2473 (2006) (find ferromagnetism only in Ni-doped ZnO, not in Co- or Mn-doped)
- S. D. Yoon, Y. Chen, A. Yang, T. L. Goodrich, X. Zuo, D. A. Arena, K. Ziemer, C. Vittoria, and V. G. Harris, Oxygen-defect-induced magnetism to 880 K in semiconducting anatase TiO2-δ films, J. Phys.: Condens. Matter 18, L355 (2006) (ferromagnetism in absence of magnetic ions) P
- L. Sangaletti, M. C. Mozzati, P. Galinetto, C. B. Azzoni, A. Speghini, M. Bettinelli, and G. Calestani, Ferromagnetism on a paramagnetic host background: the case of rutile TM:TiO2 single crystals (TM = Cr, Mn, Fe, Co, Ni, Cu), J. Phys.: Condens. Matter 18, 7643 (2006)
- S. X. Zhang, S. B. Ogale, L. F. Fu, S. Dhar, D. C. Kundaliya, W. Ramadan, N. D. Browning, and T. Venkatesan, Consequences of niobium doping for the ferromagnetism and microstructure of anatase Co:TiO2 films, Appl. Phys. Lett. 88, 012513 (2006), cond-mat/0601528
- S.-S. Yan, J. P. Liu, L. M. Mei, Y. F. Tian, H. Q. Song, Y. X. Chen, and G. L. Liu, Spin-dependent variable range hopping and magnetoresistance in Ti1-xCoxO2 and Zn1-xCoxO magnetic semiconductor films, J. Phys.: Condens. Matter 18, 10469 (2006) (nanocrystaline and amorphous material prepared by sputtering, also contains model theory)
- G. S. Chang, E. Z. Kurmaev, D. W. Boukhvalov, L. D. Finkelstein, D. H. Kim, T.-W. Noh, A. Moewes, and T. A. Callcott, Clustering of impurity atoms in Co-doped anatase TiO2 thin films probed with soft x-ray fluorescence, J. Phys.: Condens. Matter 18, 4243 (2006)
- A. Fouchet, W. Prellier, and B. Mercey, Influence of the microstructure on the magnetism of Co-doped ZnO thin films, cond-mat/0604468, J. Appl. Phys. (2006) (pulsed laser deposition, resistivity and magnetization measurements)
- D. Rubi, A. Calleja, J. Arbiol, X. G. Capdevila, M. Segarra, L. Aragones, and J. Fontcuberta, Structural and magnetic properties of ZnO:TM (TM: Co,Mn) nanopowders, cond-mat/0608014 (stress importance of defects)
- O. D. Jayakumar, I. K. Gopalakrishnan, K. Shasikala, and S. K. Kulshreshtha, Magnetic properties of Hydrogenated Li and Co doped ZnO nanoparticles, cond-mat/0610145
- O. D. Jayakumar, I. K. Gopalakrishnan, C. Sudakar, R. M. Kadam, and S. K. Kulshreshtha, Significant enhancement of room temperature ferromagnetism in surfactant coated polycrystalline Mn doped ZnO particles, cond-mat/0610170
- H. Pan, J. B. Yi, J. Y. Lin, Y. P. Feng, J. Ding, L. H. Van, and J. H. Yin, Carbon-doped ZnO: A New Class of Room Temperature Dilute Magnetic Semiconductor, cond-mat/0610870 (n-type and intrinsic; shows anomalous Hall effect)
- S. Zhou, K. Potzger, G. Zhang, F. Eichhorn, W. Skorupa, M. Helm, and J. Fassbender, Crystalline Ni nanoparticles as the origin of ferromagnetism in Ni implanted ZnO crystals, cond-mat/0611770
- A. Barla, G. Schmerber, E. Beaurepaire, A. Dinia, H. Bieber, S. Colis, F. Scheurer, J.-P. Kappler, P. Imperia, F. Nolting, F. Wilhelm, A. Rogalev, D. Muller, and J. J. Grob, Paramagnetism of the Co sublattice in ferromagnetic Zn1-xCoxO films, cond-mat/0612181
- S. Zhou, K. Potzger, H. Reuther, K. Kuepper, W. Skorupa, M. Helm, and J. Fassbender, Absence of ferromagnetism in V-implanted ZnO single crystals, cond-mat/0612356, J. Appl. Phys.
- S. Zhou, K. Potzger, H. Reuther, G. Talut, F. Eichhorn, J. von Borany, W. Skorupa, M. Helm, and J. Fassbender, Crystallographically oriented magnetic ZnFe2O4 nanoparticles synthesized by Fe implantation into ZnO, cond-mat/0612444, J. Phys. D: Appl. Phys.
- C. Sudakar, P. Kharel, G. Lawes, R. Suryanarayanan, R. Naik, and V. M. Naik, Raman spectroscopic studies of oxygen defects in Co-doped ZnO films exhibiting room-temperature ferromagnetism, J. Phys.: Condens. Matter 19, 026212 (2007)
- J. Zhang, X. Z. Li, J. Shi, Y. F. Lu, and D. J. Sellmyer, Structure and magnetic properties of Mn-doped ZnO thin films, J. Phys.: Condens. Matter 19, 036210 (2007) (grown by PLD, characterized by x-ray diffraction etc., conclude that ferromagnetism is intrinsic)
- R. P. Borges, R. C. da Silva, S. Magalhaes, M. M. Cruz, and M. Godinho, Magnetism in Ar-implanted ZnO, J. Phys.: Condens. Matter 19, 476207 (2007), see also minor erratum
- S. Riyadi, Muafif, A. A. Nugroho, A. Rusydi, and M. O. Tjia, Mn-dopant-induced effects in Zn1-xMnxO compounds, J. Phys.: Condens. Matter 19, 476214 (2007)
- K. Potzger, S. Zhou, H. Reuther, K. Kuepper, G. Talut, M. Helm, and J. Fassbender, J. D. Denlinger, Suppression of secondary phase formation in Fe implanted ZnO single crystals, Appl. Phys. Lett. 91, 062107 (2007)
- V. Sridharan, S. Banerjee, M. Sardar, S. Dhara, N. Gayathri, and V. S. Sastry, Bulk ferromagnetism and large changes in photoluminescence intensity by magnetic field in beta-Ga2O3, cond-mat/0701232 (ferromagnetism is attributed to dilute oxygen vacancies)
- K. Ueno, T. Fukumura, H. Toyosaki, M. Nakano, and M. Kawasaki, Anomalous Hall effect in anatase Ti1-xCoxO2 at low temperature regime, cond-mat/0701395
- D. Rubi, J. Fontcuberta, A. Calleja, Ll. Aragones, X.G. Capdevila, and M. Segarra, Reversible Ferromagnetic Switching in ZnO:(Co,Mn) Powders, cond-mat/0701473 (clearly showing the importance of defects for ferromagnetism)
- P. Sati, C. Deparis, C. Morhain, S. Schafer, and A. Stepanov, Antiferromagnetic interactions in single crystalline Zn1-xCoxO thin films, cond-mat/0702402; P. Sati, R. Hayn, R. Kuzian, S. Regnier, S. Schafer, A. Stepanov, C. Morhain, C. Deparis, M. Laugt, M. Goiran, and Z. Golacki, Magnetic Anisotropy of Co2+ as Signature of Intrinsic Ferromagnetism in ZnO:Co, cond-mat/0702410
- S. Banerjee, M. Mandal, N. Gayathri, and M. Sardar, Ferromagnetic Curie point above room temperature in bulk ZnO, cond-mat/0702486 (another example of "d0" ferromagnetism) P
- C. E. Rodríguez Torres, F. Golmar, A. F. Cabrera, L. A. Errico, A. M. Mudarra Navarro, M. Rentería, F. H. Sánchez, and S. Duhalde, Magnetic and structural study of Cu-doped TiO2 thin films, cond-mat/0702515 (...is ferromagnetic)
- D. Karmakar, S. K. Mandal, R. M. Kadam, P. L. Paulose, A. K. Rajarajan, T. K. Nath, A. K. Das, I. Dasgupta, and G. P. Das, Ferromagnetism in Fe-doped ZnO Nanocrystals: Experimental and Theoretical investigations, cond-mat/0702525 (experiment and LSDA calculations, suggesting importance of vacancies)
- S. D. Yoon, V. G. Harris, C. Vittoria, and A. Widom, Electronic Transport in the Oxygen Deficient Ferromagnetic Semiconducting TiO2-delta, arXiv:0704.2211 (magnetically active Ti2+ and Ti3+ ions also play a role in transport, carrier density explained by exchange-split valence band and thermal activation)
- A. K Rumaiz, B. Ali, A. Ceylan, M. Boggs, T. Beebe, and S. Ismat Shah, Experimental studies on vacancy induced ferromagnetism in undoped TiO2, arXiv:0704.2621 (suggest Stoner splitting of Ti d-band, which resides close to Fermi energy due to presence of oxygen vacancies)
- S. Banerjee, K. Rajendran, N. Gayathri, M. Sardar, S. Senthilkumar, and V. Sengodan, Quenching of ferromagnetism in bulk ZnO upon Mn doping, arXiv:0704.3541
- D.-Y. Cho, J.-M. Lee, S.-J. Oh, H. Jang, J.-Y. Kim, J.-H. Park, and A. Tanaka, Influence of oxygen vacancy on the electronic structure of HfO2 film, arXiv:0707.2127 (vacancies induce partial occupation of Hf d-shell, but no long-range order)
- T. Dietl, T. Andrearczyk, A. Lipinska, M. Kiecana, M. Tay, and Y. Wu, Origin of ferromagnetism in (Zn,Co)O from magnetization and spin-dependent magnetoresistance, arXiv:0708.2476 (experiment and theory, importance of uncompensated spins at surfaces of clusters)
- T. Matsumura, D. Okuyama, S. Niioka, H. Ishida, T. Satoh, Y. Murakami, H. Toyosaki, Y. Yamada, T. Fukumura, and M. Kawasaki, X-ray Anomalous Scattering of Diluted Magnetic Oxide Semiconductors: Possible Evidence of Lattice Deformation for High Temperature Ferromagnetism, arXiv:0708.3876
- C.-F. Yu, T.-J. Lin, S.-J. Sun, and H. Chou, Origin of Ferromagnetism in nitrogen embedded ZnO:N thin films, arXiv:0708.4053 (discussion in terms of BMP model)
- S. Ghoshal and P. S. Anil Kumar, Suppression of the magnetic moment upon Co doping in ZnO thin film with an intrinsic magnetic moment, J. Phys.: Condens. Matter 20, 192201 (2008)
- Y.-Q. Song, H.-W. Zhang, Q.-Y. Wen, L. Peng, and J. Q. Xiao, Direct evidence of oxygen vacancy mediated ferromagnetism of Co doped CeO2 thin films on Al2O3(0001) substrates, J. Phys.: Condens. Matter 20, 255210 (2008)
- M. Naeem, S. K. Hasanain, S. S. Afgan, and A. Rumaiz, Competing effects of Cu ionic charge and oxygen vacancies on the ferromagnetism of (Zn,Co)O nanoparticles, J. Phys.: Condens. Matter 20, 255223 (2008)
- G.-H. Ji, Z.-B. Gu, M.-H. Lu, D. Wu, S.-T. Zhang, Y.-Y. Zhu, S.-N. Zhu, and Y.-F. Chen, Ferromagnetism in Mn and Sb co-doped ZnO films, J. Phys.: Condens. Matter 20, 425207 (2008)
- F. Zhao, H. M. Qiu, L. Q. Pan, H. Zhu, Y. P. Zhang, Z. G. Guo, J. H. Yin, X. D. Zhao, and J. Q. Xiao, Ferromagnetism analysis of Mn-doped CuO thin films, J. Phys.: Condens. Matter 20, 425208 (2008)
- N. Akdogan, A. Nefedov, K. Westerholt, H. Zabel, H. W. Becker, C. Somsen, R. Khaibullin, and L. Tagirov, Intrinsic room temperature ferromagnetism in Co-implanted ZnO, arXiv:0805.0361
- N. Akdogan, A. Nefedov, H. Zabel, K. Westerholt, H.-W. Becker, C. Somsen, S. Goek, A. Bashir, R. Khaibullin, and L. Tagirov, High temperature ferromagnetism in Co-implanted TiO2 rutile, arXiv:0807.1555 (observe two phases, one ferro- and one superparamagnetic [from clusters])
- N. Akdogan, H. Zabel, A. Nefedov, K. Westerholt, H.-W. Becker, S. Goek, R. Khaibullin, and L. Tagirov, Dose dependence of ferromagnetism in Co-implanted ZnO, arXiv:0807.4711
- S. Zhou, Q. Xu, K. Potzger, G. Talut, R. Grötzschel, J. Fassbender, M. Vinnichenko, J. Grenzer, M. Helm, H. Hochmuth, M. Lorenz, M. Grundmann, and H. Schmidt, Room temperature ferromagnetism in carbon-implanted ZnO, arXiv:0811.3487
- G. S. Chang, E. Z. Kurmaev, D. W. Boukhvalov, L. D. Finkelstein, A. Moewes, H. Bieber, S. Colis, and A. Dinia, Co and Al co-doping for ferromagnetism in ZnO:Co diluted magnetic semiconductors, J. Phys.: Condens. Matter 21 056002 (2009) (experiment and ab-initio calculations)
- M. M. Cruz, R. C. da Silva, N. Franco, and M. Godinho, Ferromagnetism induced in rutile single crystals by argon and nitrogen implantation, J. Phys.: Condens. Matter 21, 206002 (2009) (implanted TiO2)
- Z. H. Zhang, X. Wang, J. B. Xu, S. Muller, C. Ronning, and Q. Li, Evidence of intrinsic ferromagnetism in individual dilute magnetic semiconducting nanostructures, Nature Nanotechnology (2009)
- S. Zhou, E. Cizmar, K. Potzger, M. Krause, G. Talut, M. Helm, J. Fassbender, S. A. Zvyagin, J. Wosnitza, and H. Schmidt, Origin of magnetic moments in defective TiO2 single crystals, Phys. Rev. B 79, 113201 (2009) (oxygen-ion irradiation leads to formation of defects providing spins that can order ferromagnetically)
- T. Kataoka, M. Kobayashi, Y. Sakamoto, G. S. Song, A. Fujimori, F.-H. Chang, H.-J. Lin, D. J. Huang, C. T. Chen, T. Ohkochi, Y. Takeda, T. Okane, Y. Saitoh, H. Yamagami, A. Tanaka, S. K. Mandal, T. K. Nath, D. Karmakar, and I. Dasgupta, Electronic structure and magnetism of the diluted magnetic semiconductor Fe-doped ZnO nano-particles, arXiv:0904.1838 (10% Fe, various x-ray techniques, interpretation of ferromagnetic signal in terms of ferrimagnetism: unequal numbers of Fe3+ ions in different lattice positions with antiferromagnetic coupling)
- S. Zhou, K. Potzger, Q. Xu, G. Talut, M. Lorenz, W. Skorupa, M. Helm, J. Fassbender, M. Grundmann, and H. Schmidt, Ferromagnetic transition metal implanted ZnO: a diluted magnetic semiconductor?, arXiv:0907.3536
- V. Fernandes, P. Schio, A. J. A. de Oliveira, W. A. Ortiz, P. Fichtner, L. Amaral, I. L. Graff, J. Varalda, N. Mattoso, W. H. Schreiner, and D. H. Mosca, Ferromagnetism induced by oxygen and cerium vacancies above the percolation limit in CeO2, J. Phys.: Condens. Matter 22, 216004 (2010)
- M. Kobayashi, Y. Ishida, J. I. Hwang, Y. Osafune, A. Fujimori, Y. Takeda, T. Okane, Y. Saitoh, K. Kobayashi, H. Saeki, T. Kawai, and H. Tabata, Indication of antiferromagnetic interaction between paramagnetic Co ions in the diluted magnetic semiconductor Zn1-xCoxO, arXiv:1001.0712
- X. G. Xu, H. L. Yang, Y. Wu, D. L. Zhang, S. Z. Wu, J. Miao, and Y. Jiang, Intrinsic Room Temperature Ferromagnetism in Boron-doped ZnO, arXiv:1003.4423 (experiments and DFT calculations, magnetic moments are attributed to oxygen ions neighboring B-VZn pairs)
- J. M. D. Coey, P. Stamenov, R. D. Gunning, M. Venkatesan, and K. Paul, Ferromagnetism in defect-ridden oxides and related materials, arXiv:1003.5558 (experiment and theory, spin-split defect band)
- N. Akdogan, B. Rameev, S. Guler, O. Ozturk, B. Aktas, H. Zabel, R. Khaibullin, and L. Tagirov, Six-fold in-plane magnetic anisotropy in Co-implanted ZnO (0001), arXiv:1004.4291 (conclude that Co is substituted for Zn and shows long-range order)
- S. K. Srivastava, P. Lejay, B. Barbara, S. Pailhes, and G. Bouzerar, Magnetism without magnetic impurities in SnO2, arXiv:1004.5001
- M. H. N. Assadi, Y. B. Zhang, M. Ionescu, P. Photongkam, and S. Li, Intrinsic Ferromagnetism in Eu doped ZnO, arXiv:1006.3856 (experiments compared to DFT calculations, Eu-ion-implanted ZnO, support defect-based ferromagnetism)
- M. Kapilashrami, J. Xu, K. V. Rao, L. Belova, E. Carlegrim, and M. Fahlman, Experimental evidence for ferromagnetism at room temperature in MgO thin films, J. Phys.: Condens. Matter 22, 345004 (2010) (attributed to defects, effect strongly depends on growth conditions)
- R. Escudero and R. Escamilla, Ferromagnetic Behavior of High Purity ZnO nanoparticles, arXiv:1009.5641 (attributed to oxygen vacancies)
- S. Chattopadhyay, S. K. Neogi, A. Sarkar, M. D. Mukadam, S. M. Yusuf, A. Banerjee, and S. Bandyopadhyay, Defects induced ferromagnetism in Mn doped ZnO, arXiv:1010.0547 (room-temperature ferromagnetism; as a function of milling time, i.e., of disorder, both the resistivity and the saturation magnetization increase)
- M. Khalid, P. Esquinazi, D. Spemann, W. Anwand, and G. Brauer, Hydrogen mediated ferromagnetism in ZnO single crystals, arXiv:1104.1899 (the hydrogen leads to ferromagnetism at room temperature)
- C. E. Rodríguez Torres, F. Golmar, M. Ziese, P. Esquinazi, and S. P. Heluani, Evidence of defect-induced ferromagnetism in ZnFe2O4 thin films, arXiv:1106.3128
- M. Godlewski, E. Guziewicz, M. I. Lukasiewicz, I. A. Kowalik, M. Sawicki, B. S. Witkowski, R. Jakiela, W. Lisowski, J. W. Sobczak, and M. Krawczyk, Role of interface in ferromagnetism of (Zn,Co)O films, arXiv:1107.5188; phys. stat. solidi (b) 248, 1596 (2011) (claim that ferromagnetic response at room temperature is due to cobalt accumulated at the ZnO/substrate interface)
- T. Kataoka, Y. Yamazaki, V. R. Singh, Y. Sakamoto, A. Fujimori, Y. Takeda, T. Ohkochi, S.-I. Fujimori, T. Okane, Y. Saitoh, H. Yamagami, A. Tanaka, M. Kapilashrami, L. Belova, and K. V. Rao, Ferromagnetism in ZnO co-doped with Mn and N studied by soft x-ray magnetic circular dichroism, arXiv:1201.0006, Appl. Phys. Lett. 99, 132508 (2011)
- P. Srivastava, S. Ghosh, B. Joshi, P. Satyarthi, P. Kumar, D. Kanjilal, D. Bürger, S. Zhou, H. Schmidt, A. Rogalev, and F. Wilhelm, Probing origin of room temperature ferromagnetism in Ni ion implanted ZnO films with x-ray absorption spectroscopy, J. Appl. Phys. 111, 013715 (2012)
- M. Naeem and S. K. Hasanain, Role of donor defects in stabilizing room temperature ferromagnetism in (Mn, Co) co-doped ZnO nanoparticles, J. Phys.: Condens. Matter 24, 245305 (2012)
- M. Sawicki, E. Guziewicz, M. I. Lukasiewicz, O. Proselkov, I. A. Kowalik, W. Lisowski, P. Dluzewski, A. Wittlin, M. Jaworski, A. Wolska, W. Paszkowicz, R. Jakiela, B. S. Witkowski, L. Wachnicki, M. T. Klepka, F. J. Luque, D. Arvanitis, J. W. Sobczak, M. Krawczyk, A. Jablonski, W. Stefanowicz, D. Sztenkiel, M. Godlewski, and T. Dietl, Homogenous and heterogeneous magnetism in (Zn,Co)O, arXiv:1201.5268 (quasi-homogeneous and modulated samples, spin-glass behavior, ferromagnetic response is attributed to Co precipitates at the film-substrate interface)
- R. Oja, M. Tyunina, L. Yao, T. Pinomaa, T. Kocourek, A. Dejneka, O. Stupakov, A. Jelinek, V. Trepakov, S. van Dijken, and R. M. Nieminen, d0 Ferromagnetic Interface Between Non-magnetic Perovskites, arXiv:1206.0140 (experiment compared to GGA and GGA+U calculations)
- A. Rusydi, S. Dhar, A. Roy Barman, Ariando, D.-C. Qi, M. Motapothula, J. B. Yi, I. Santoso, Y. P. Feng, K. Yang, Y. Dai, N. L. Yakovlev, J. Ding, A. T. S. Wee, G. Neuber, M. B. H. Breese, M. Rübhausen, H. Hilgenkamp, and T. Venkatesan, Cationic vacancy induced room-temperature ferromagnetism in transparent conducting anatase Ti1-xTaxO2 (x~0.05) thin films, arXiv:1207.3156 (ferromagnetism attributed to Ti-vacancy moments interacting through mobile carriers, based on x-ray absorption spectroscopy)
- R. Karmakar, S. K. Neogi, A. Banerjee, and S. Bandyopadhyay, Structural, Morphological, Optical and Magnetic Property of Mn doped Ferromagnetic ZnO thin film, arXiv:1210.4698
- S. Zhou, K. Potzger, G. Talut, J. von Borany, W. Skorupa, M. Helm, and J. Fassbender, Using x-ray diffraction to identify precipitates in transition metal doped semiconductors, arXiv:1301.0100 (why some nanocrystals might be invisible for x-ray diffraction)
- T. Tietze et al., Interfacial dominated ferromagnetism in nanograined ZnO: a μSR and DFT study, Sci. Rep. 5, 8871 (2015) (magnetic volume fraction is strongly correlated with the fraction affected by grain boundaries; DFT: grain boundaries show ferromagnetic coupling)
- R. J. Green, T. Z. Regier, B. Leedahl, J. A. McLeod, X. H. Xu, G. S. Chang, E. Z. Kurmaev, and A. Moewes, Adjacent Fe-Vacancy Interactions as the Origin of Room Temperature Ferromagnetism in (In1-xFex)2O3, Phys. Rev. Lett. 115, 167401 (2015) (RIXS)
Diluted magnetic semiconductors - experiments on other compounds, including d0 systems
- N. Theodoropoulou, A. F. Hebard, S. N. G. Chu, M. E. Overberg, C. R. Abernathy, S. J. Pearton, R. G. Wilson, and J. M. Zavada, Magnetic Properties of Fe- and Mn-Implanted SiC, Electrochem. Solid-State Lett. 4 G119 (2001)
- M. Bolduc, C. Awo-Affouda, A. Stollenwerk, M. B. Huang, F. G. Ramos, G. Agnello, and V. P. LaBella, Above room temperature ferromagnetism in Mn-ion implanted Si, Phys. Rev. B 71, 033302 (2005)
- S. Dhar, L. Pérez, O. Brandt, A. Trampert, K. H. Ploog, J. Keller, and B. Beschoten, Gd-doped GaN: A very dilute ferromagnetic semiconductor with a Curie temperature above 300 K, Phys. Rev. B 72, 245203 (2005) P
- M. A. Scarpulla, B. L. Cardozo, W. M. Hlaing Oo, M. D. McCluskey, and O. D. Dubon, Ferromagnetism in Ga1-xMnxP: evidence for inter-Mn exchange mediated by localized holes within a detached impurity band, cond-mat/0501275
- Y. Shuto, M. Tanaka, and S. Sugahara, Magneto-optical properties of a new group-IV ferromagnetic semiconductor Ge1-xFex grown by low-temperature molecular beam epitaxy, cond-mat/0511328 (having maximum Tc of 170K at the maximum Fe concentration of 10%)
- S. Sugahara, K. L. Lee, S. Yada, and M. Tanaka, Precipitation of amorphous ferromagnetic semiconductor phase in epitaxially grown Mn-doped Ge thin films, cond-mat/0511361 (attribute DMS behavior to amorphous (Ge,Mn) clusters in pure Ge matrix)
- S. Sonoda, I. Tanaka, H. Ikeno, T. Yamamoto, F. Oba, T. Araki, Y. Yamamoto, K. Suga, Y. Nanishi, Y. Akasaka, K. Kindo, and H. Hori, Coexistence of Mn2+ and Mn3+ in ferromagnetic GaMnN, J. Phys.: Condens. Matter 18, 4615 (2006), modified version of cond-mat/0511435 under new title (evidence for room-temperature ferromagnetism in (Ga,Mn)N mediated by carriers in a deep Mn-d impurity band)
- S. Y. Han, J. Hite, G. T. Thaler, R. M. Frazier, C. R. Abernathy, S. J. Pearton, H. K. Choi, W. O. Lee, Y. D. Park, J. M. Zavada, and R. Gwilliam, Effect of Gd implantation on the structural and magnetic properties of GaN and AlN, Appl. Phys. Lett. 88, 042102 (2006) P
- S. Dhara, B. Sundaravel, K. G. M. Nair, R. Kesavamoorthy, M. C. Valsakumar, T. V. Chandrasekhar Rao, L. C. Chen, and K. H. Chen, Ferromagnetism in cobalt doped n-GaN, Appl. Phys. Lett. 88, 173110 (2006)
- T. Dubroca, J. Hack, R. E. Hummel, and A. Angerhofer, Quasiferromagnetism in semiconductors, Appl. Phys. Lett. 88, 182504 (2006) P
- P. R. Bandaru, J. Park, J. S. Lee, Y. J. Tang, L.-H. Chen, S. Jin, S. A. Song, and J. R. O'Brien, Enhanced room temperature ferromagnetism in Co- and Mn-ion-implanted silicon, Appl. Phys. Lett. 89, 112502 (2006) P
- R. G. Wilks, E. Z. Kurmaev, L. M. Sandratskii, A. V. Postnikov, L. D. Finkelstein, T. P. Surkova, S. A. Lopez-Rivera, and A. Moewes, An x-ray emission and density functional theory study of the electronic structure of Zn1-xMnxS, J. Phys.: Condens. Matter 18, 10405 (2006) (no ferromagnetism, but giant Zeeman effect, no information on growth, also contains DFT calculations using the supercell approach)
- P. R. Stone, M. A. Scarpulla, R. Farshchi, I. D. Sharp, E. E. Haller, O. D. Dubon, K. M. Yu, J. W. Beeman, E. Arenholz, J. D. Denlinger, and H. Ohldag, Mn L3,2 X-ray absorption and magnetic circular dichroism in ferromagnetic Ga1-xMnxP, cond-mat/0604003 (grown by ion implantation and pulsed-laser melting, shows similar properties as Mn-doped GaAs)
- S. Marcet et al., Magneto-optical spectroscopy of (Ga,Mn)N epilayers, cond-mat/0604025
- C. Jaeger, C. Bihler, T. Vallaitis, S. T. B. Goennenwein, M. Opel, R. Gross, and M. S. Brandt, Spin glass-like behavior of Ge:Mn, cond-mat/0604041
- S. Yoshii, S. Sonoda, T. Yamamoto, T. Kashiwagi, M. Hagiwara, Y. Yamamoto, Y. Akasaka, K. Kindo, and H. Hori, Evidence for Carrier-Induced High-Tc Ferromagnetism in Mn-doped GaN film, cond-mat/0604674 (Mn concentration 8.2%, room-temperature ferromagnetism, electronic localization and suppression of ferromagnetic order below 10 K); H. Hori, Y. Yamamoto, and S. Sonoda, A possible model to high TC ferromagnetism in Gallium Manganese Nitrides based on resonation properties of impurities in semiconductors, cond-mat/0607708 (with some theoretical discussion based on double-exchange model)
- P. R. Stone, M. A. Scarpulla, R. Farshchi, I. D. Sharp, J. W. Beeman, K. M. Yu, E. Arenholz, J. D. Denlinger, E. E. Haller, and O. D. Dubon, Mn L3,2 X-ray Absorption Spectroscopy And Magnetic Circular Dichroism In Ferromagnetic (Ga,Mn)P, cond-mat/0607393, Proceedings of ICPS-28
- R. Farshchi, M. A. Scarpulla, P. R. Stone, K. M. Yu, I. D. Sharp, J. W. Beeman, H. H. Silvestri, L. A. Reichertz, E. E. Haller, and O. D. Dubon, Compositional tuning of ferromagnetism in Ga1-xMnxP, cond-mat/0608133 (material is produced by ion implantation followed by laser melting and is always found to be insulating; the acceptor gap is found to shrink with increasing x)
- S. Sonoda, I. Tanaka, F. Oba, H. Ikeno, H. Hayashi, T. Yamamoto, Y. Yuba, K. Yoshida, M. Aoki, M. Asari, Y. Akasaka, K. Kindo, and H. Hori, Awaking of ferromagnetism in GaMnN through control of Mn valence, cond-mat/0608653 (conclude that Mn2+/3+ mixed valence is crucial for ferromagnetism in (Ga,Mn)N)
- S. Ahlers, D. Bougeard, N. Sircar, G. Abstreiter, A. Trampert, M. Opel, and R. Gross, Magnetic and structural properties of GeMn films: precipitation of intermetallic nanomagnets, cond-mat/0611241, Phys. Rev. B 74 (2006) (5% Mn, find precipitates of ferromagnetic Mn5Ge3, superparamagnetism, study blocking temperature); D. Bougeard, S. Ahlers, A. Trampert, N. Sircar, and G. Abstreiter, Clustering in a precipitate free GeMn magnetic semiconductor, cond-mat/0611245, Phys. Rev. Lett. (2006) (5% Mn, no precipitates, but clusters with higher substitutional Mn concentration, no ferromagnetic long-range order, but superparamagnetism)
- A. Bonanni, M. Kiecana, C. Simbrunner, Tian Li, M. Sawicki, M. Wegscheider. M. Quast, H. Przybylinska, A. Navarro-Quezada, A. Wolos, W. Jantsch, and T. Dietl, Paramagnetic GaN:Fe and ferromagnetic (Ga,Fe)N - relation between structural, electronic, and magnetic properties, cond-mat/0612200, Phys. Rev. B
- S. Zhou, K. Potzger, G. Zhang, A. Muecklich, F. Eichhorn, N. Schell, R. Groetzschel, B. Schmidt, W. Skorupa, M. Helm, J. Fassbender, and D. Geiger, Structural and magnetic properties of Mn-implanted Si, cond-mat/0612612, Phys. Rev. B (Mn is incorporated as MnSi1.7 clusters, not substitutionally)
- S. H. Song, M. H. Jung, and S. H. Lim, Spin glass behaviour of amorphous Ge-Mn alloy thin films, J. Phys.: Condens.Matter 19, 036211 (2007)
- J. M. Zavada, N. Nepal, C. Ugolini, J. Y. Lin, H. X. Jiang, R. Davies, J. Hite, C. R. Abernathy, S. J. Pearton, E. E. Brown, and U. Hömmerich , Optical and magnetic behavior of erbium-doped GaN epilayers grown by metal-organic chemical vapor deposition, Appl. Phys. Lett. 91, 054106 (2007) (very small magnetic moment per Er dopant)
- M. A. Khaderbad, S. Dhar, L. Pérez, K. H. Ploog, A. Melnikov, and A. D. Wieck, Effect of annealing on the magnetic properties of Gd focused ion beam implanted GaN, Appl. Phys. Lett. 91, 072514 (2007)
- W. Pacuski, D. Ferrand, J. Cibert, J. A. Gaj, A. Golnik, P. Kossacki, S. Marcet, E. Sarigiannidou, and H. Mariette, Excitonic giant Zeeman effect in GaN:Mn3+, cond-mat/0703041 (find ferromagnetic hole-local moment exchange interaction)
- J. I. Hwang, Y. Osafune, M. Kobayashi, K. Ebata, Y. Ooki, Y. Ishida, A. Fujimori, Y. Takeda, T. Okane, Y. Saitoh, K. Kobayashi, and A. Tanaka, Depth profile high-energy spectroscopic study of Mn-doped GaN prepared by thermal diffusion, cond-mat/0703429 (found to be similar to MBE-grown samples; weak ferromagnetism for p-type GaN substrate)
- C. Bihler, M. Kraus, M. S. Brandt, S.T.B. Goennenwein, M. Opel, M. A. Scarpulla, R. Farshchi, and O. D. Dubon, Suppression of hole-mediated ferromagnetism in GaMnP by hydrogen, arXiv:0707.2777
- P. R. Stone, J. W. Beeman, K. M. Yu, and O. D. Dubon, Tuning of ferromagnetism through anion substitution in Ga-Mn-pnictide ferromagnetic semiconductors, arXiv:0707.4490 (anion substitution is found to decrease Tc)
- W. Pacuski, P. Kossacki, D. Ferrand, A. Golnik, J. Cibert, M. Wegscheider, A. Navarro-Quezada, A. Bonanni, M. Kiecana, M. Sawicki, and T. Dietl, Observation of strong-coupling effects in a diluted magnetic semiconductor (Ga,Fe)N, arXiv:0708.3296
- G. Mihaly, M. Csontos, S. Bordacs and I. Kezsmarki, T. Wojtowicz, X. Liu, B. Janko, and J. K. Furdyna, Anomalous Hall effect in (In,Mn)Sb dilute magnetic semiconductor, arXiv:0709.0059
- M. S. Seehra, P. Dutta, S. Neeleshwar, Y.-Y. Chen, C. L. Chen, S. W. Chou, C. C. Chen, C.-L. Dong, and C.-L. Chang, Size-Controlled Ex-nihilo Ferromagnetism in Capped CdSe Quantum Dots, Adv. Mat. 20, 1656 (2008) (room-temperature ferromagnetism without magnetic dopants, attributed to effect of capping)
- A. Ney, R. Rajaram, T. Kammermeier, V. Ney, S. Dhar, K. H. Ploog, and S. S. P. Parkin, Metastable magnetism and memory effects in dilute magnetic semiconductors, J. Phys.: Condens. Matter 20, 285222 (2008) (ferromagnetic response is partially metastable and shows memory effects; for MBE-grown Cr:InN and Gd:GaN) P
- A. Geresdi, A. Halbritter, M. Csontos, Sz. Csonka, G. Mihaly, T. Wojtowicz, X. Liu, B. Janko, and J. K. Furdyna, Nanoscale spin-polarization in dilute magnetic semiconductor (In,Mn)Sb, arXiv:0801.1464
- M. Vladimirova, S. Cronenberger, P. Barate, D. Scalbert, F. J. Teran, and A. P. Dmitriev, Two kinds of spin precession modes in diluted magnetic semiconductors, arXiv:0801.4756 (Kerr measurements on II-VI DMS (Cd,Mn)Te showing that some Mn spins decouple from the electron system while others do not)
- S. Kuroda, N. Nishizawa, K. Takita, M. Mitome, Y. Bando, K. Osuch, and T. Dietl, Origin and control of high-temperature ferromagnetism in semiconductors, arXiv:0804.0322 (ferromagnetism in (Zn,Cr)Te is attributed to Cr-rich inclusions)
- S. D. Ganichev, S. A. Tarasenko, V. V. Bel'kov, P. Olbrich, W. Eder, D. R. Yakovlev, V. Kolkovsky, W. Zaleszczyk, G. Karczewski, T. Wojtowicz, and D. Weiss, Spin currents in diluted magnetic semiconductors, arXiv:0811.4327 (Mn-doped II-VI heterostructures)
- O. Sancho-Juan, A. Cantarero, N. Garro, A. Cros, G. Martinez-Criado, M. Salome, J. Susini, D. Olguin, and S. Dhar, X-ray absorption near-edge structure of GaN with high Mn concentration grown on SiC, J. Phys.: Condens. Matter 21, 295801 (2009)
- M. Rovezzi, F. D'Acapito, A. Navarro-Quezada, B. Faina, T. Li, A. Bonanni, F. Filippone, A. A. Bonapasta, and T. Dietl, Local structure of (Ga,Fe)N and (Ga,Fe)N:Si investigated by x-ray absorption fine structure spectroscopy, arXiv:0902.4614 (experiments and DFT)
- A. Lipinska, C. Simserides, K. N. Trohidou, M. Goryca, P. Kossacki, A. Majhofer, and T. Dietl, Ferromagnetic properties of p-(Cd,Mn)Te quantum wells: Interpretation of magneto-optical measurements by Monte Carlo simulations, arXiv:0903.0406 (experiment and theory)
- W. Münzer, A. Neubauer, S. Mühlbauer, C. Franz, T. Adams, F. Jonietz, R. Georgii, P. Böni, B. Pedersen, M. Schmidt, A. Rosch, and C. Pfleiderer, Skyrmion Lattice in a Doped Semiconductor, arXiv:0903.2587 (small-angle neutron scattering on (Fe,Co)Si, note relationship to MnSi)
- O. Riss, A. Gerber, I. Ya. Korenblit, A. Suslov, M. Passacantando, and L. Ottaviano, Magnetization driven metal - insulator transition in strongly disordered Ge:Mn magnetic semiconductors, arXiv:0903.5423
- D. Wang, X. Y. Zhang, J. Wang, S. Q. Wei, W. S. Yan, and D. W. Boukhvalov, Mn clusterisation in Ga1-xMnxN, arXiv:0905.4158 (x-ray absorption spectroscopy, nanocluster formation, also DFT calculations)
- E. Cuervo-Reyes, E. D. Stalder, C. Mensing, S. Budnyk, and R. Nesper, Unexpected Ferromagnetism in Alkaline-Earth Silicides, arXiv:0909.0434
- V. N. Krivoruchko, V. Yu. Tarenkov, D. V. Varyukhin, A. I. D'yachenko, O. N. Pashkova, and V. A. Ivanov, Unconventional ferromagnetism and transport properties of (In,Mn)Sb dilute magnetic semiconductor, arXiv:0909.2407 (polycrystalline samples, observe hysteresis at room temperature)
- S. Zhou, D. Buerger, M. Helm, and H. Schmidt, Anomalous Hall resistance in Ge:Mn systems with low Mn concentrations, arXiv:0910.1981
- S. Guo, D. P. Young, R. T. Macaluso, D. A. Browne, N. L. Henderson, J. Y. Chan, L. L. Henry, and J. F. DiTusa, Magnetic and thermodynamic properties of cobalt doped iron pyrite: Griffiths Phase in a magnetic semiconductor, arXiv:0912.2960; Kondo effect and absence of quantum interference effects in the charge transport of cobalt doped iron pyrite, arXiv:0912.2980
- Y. S. Hor, P. Roushan, H. Beidenkopf, J. Seo, D. Qu, J. G. Checkelsky, L. A. Wray, D. Hsieh, Y. Xia, S.-Y. Xu, D. Qian, M. Z. Hasan, N. P. Ong, A. Yazdani, and R. J. Cava, Development of ferromagnetism in the doped topological insulator Bi2-xMnxTe3, Phys. Rev. B 81, 195203 (2010), see also synopsis (making a topological insulator into a diluted magnetic semiconductor by manganese doping)
- W. Stefanowicz, D. Sztenkiel, B. Faina, A. Grois, M. Rovezzi, T. Devillers, A. Navarro-Quezada, T. Li, R. Jakiela, M. Sawicki, T. Dietl, and A. Bonanni, Structural and paramagnetic properties of dilute Ga1-xMnxN, Phys. Rev. B 81, 235210 (2010) (high quality films with up to 1% Mn grown by MOVD, paramagnetic; title changed compared to preprint)
- S. Zhou, D. Bürger, W. Skorupa, P. Oesterlin, M. Helm, and H. Schmidt, The importance of hole concentration in establishing carrier-mediated ferromagnetism in Mn doped Ge, Appl. Phys. Lett. 96, 202105 (2010)
- R. P. Davies, B. P. Gila, C. R. Abernathy, S. J. Pearton, and C. J. Stanton, Defect-enhanced ferromagnetism in Gd- and Si-coimplanted GaN, Appl. Phys. Lett. 96, 212502 (2010)
- A. Navarro-Quezada, W. Stefanowicz, Tian Li, B. Faina, M. Rovezzi, R. T. Lechner, T. Devillers, F. d'Acapito, G. Bauer, M. Sawicki, T. Dietl, and A. Bonanni, Embedded magnetic phases in (Ga,Fe)N: the key role of growth temperature, arXiv:1001.5418
- C. King, J. Zemen, K. Olejník, L. Horák, J. Haigh, V. Novák, J. Kucera, V. Holy, R. P. Campion, B. L. Gallagher, and T. Jungwirth, Strain control of magnetic anisotropy in (Ga,Mn)As microbars, arXiv:1007.2766 (experiment and theory/simulation, suggesting that the anisotropy is magnetocrystaline in origin)
- Y. H. Zhang, Z. Y. Lin, F. F. Zhang, X. L. Yang, D. Li, Z. T. Chen, G. J. Lian, Y. Z. Qian, X. Z. Jiang, T. Dai, Z. C. Wen, B. S. Han, C. D. Wang, and G. Y. Zhang, Confirmation of room-temperature long range magnetic order in GaN:Mn, arXiv:1011.3937
- B. A. Aronzon, V. V. Rylkov, S. N. Nikolaev, V. V. Tugushev, S. Caprara, V. V. Podolskii, V. P. Lesnikov, A. Lashkul, R. Laiho, R. R. Gareev, N. S. Perov, and A. S. Semisalova, Room temperature ferromagnetism and anomalous Hall effect in Si1-xMnx (x approx 0.35) alloys, arXiv:1012.1172
- T. Jungwirth, V. Novak, X. Marti, M. Cukr, F. Maca, A. B. Shick, J. Masek, P. Horodyska, P. Nemec, V. Holy, J. Zemek, P. Kuzel, I. Nemec, B. L. Gallagher, R. P. Campion, C. T. Foxon, and J. Wunderlich, Demonstration of molecular beam epitaxy and a semiconducting band structure for I-Mn-V compounds, Phys. Rev. B 83, 035321 (2011), significantly changed compared to preprint arXiv:1007.0177 (experiment and theory for a new class of antiferromagnetic I-Mn-V compounds, for example LiMnAs; isostructural to LiFeAs); see also Viewpoint: R. J. Cava, Physics 4, 7 (2011)
- L. Li, S. Prucnal, S. D. Yao, K. Potzger, W. Anwand, A. Wagner, and S. Zhou, Rise and fall of defect induced ferromagnetism in SiC single crystals, Appl. Phys. Lett. 98, 222508 (2011), also arXiv:1106.0966 (Ne+ irradiation, magnetic moments attributed to divacancies, note that magnetic moment per divacancy is about 18 Bohr magnetons)
- M. Roever, J. Malindretos, A. Bedoya-Pinto, A. Rizzi, C. Rauch, and F. Tuomisto, Tracking defect-induced ferromagnetism in GaN:Gd, arXiv:1103.4256 (oxygen codoping helps ferromagnetism)
- P. N. Hai, L. D. Anh, and M. Tanaka, Iron-based n-type electron-induced ferromagnetic semiconductor, arXiv:1106.0561 (InAs doped with Fe to provide magnetic moments and codoped with Be at low growth temperature, acting as donors and leading to an n-type DMS)
- M. Sawicki, T. Devillers, S. Ga{\l}\c{e}ski, C. Simserides, S. Dobkowska, B. Faina, A. Grois, A. Navarro-Quezada, K. N. Trohidou, J. A. Majewski, T. Dietl, and A. Bonanni, Origin of low-temperature magnetic ordering in Ga1-xMnxN, arXiv:1202.6233 (low Curie temperatures; also theory assuming Mn3+ charge state and isotropic effective exchange interaction, derive the isotropic exchange coupling from tight-binding model)
- K. Zhao et al., New diluted ferromagnetic semiconductor with Curie temperature up to 180 K and isostructural to the '122' iron-based superconductors, Nature Commun. 4, 1442 (2013) (Ba1-xKx(Zn1-yMny)2 As2)
- S. Stefanowicz, G. Kunert, C. Simserides, J. A. Majewski, W. Stefanowicz, C. Kruse, S. Figge, Tian Li, R. Jakiela, K. N. Trohidou, A. Bonanni, D. Hommel, M. Sawicki, and T. Dietl, Phase diagram and critical behavior of the random ferromagnet Ga1-xMnxN, arXiv:1306.5141
- D. L. Binh, B. J. Ruck, F. Natali, H. Warring, H. J. Trodahl, E.-M. Anton, C. Meyer, L. Ranno, F. Wilhelm, and A. Rogalev, Europium nitride: A novel diluted magnetic semiconductor, arXiv:1306.5477 (substoichiometric with some Eu in magnetic 2+ state, hence diluted)
- L. Duc Anh, P. Nam Hai, and M. Tanaka, Control of ferromagnetism by manipulating the carrier wavefunction in ferromagnetic semiconductor (In,Fe)As quantum wells, arXiv:1309.5283 (n-doped material, surprisingly large exchange coupling)
Non-diluted magnetic semiconductors - experiments
- N. Naresh and R. N. Bhowmik, Synthesis and study of alpha-Fe1.4Ga0.6O3: An advanced Ferromagnetic Semiconductor, arXiv:1104.1982 (ferromagnetic at room temperature, direct-gap semiconductor, gap above 2eV[?])
- S. Ouardi, G. H. Fecher, C. Felser, and J. Kübler, Realization of Spin Gapless Semiconductors: The Heusler Compound Mn2CoAl, Phys. Rev. Lett. 110, 100401 (2013) (gap exists for one spin direction, metallic for the other, ferromagnetic with Curie temperature 720 K)
Diluted magnetic semiconductors - model-based theory
- T. Mizokawa and A. Fujimori, p-d exchange interaction for 3d transition-metal impurities in II-VI semiconductors, Phys. Rev. B 56, 6669 (1997) (calculate exchange interaction of various 3d impurities in ZnS and ZnSe within configuration-interaction scheme)
- T. Jungwirth, W. A. Atkinson, B. H. Lee, and A. H. MacDonald, Interlayer coupling in ferromagnetic semiconductor superlattices, Phys. Rev. B 59, 9818 (1999) (the first paper on DMS from this group)
- M. P. Kennett, M. Berciu, and R. N. Bhatt, Monte Carlo simulations of an impurity-band model for III-V diluted magnetic semiconductors, Phys. Rev. B 66, 045207 (2002)
- J. Fabian, I. Zutic, and S. Das Sarma, Theory of spin-polarized bipolar transport in magnetic p-n junctions, Phys. Rev. B 66, 165301 (2002)
- D. Bodea, M. Crisan, I. Grosu, and I. Tifrea, Non-Fermi liquid behavior of the electrical resistivity at the ferromagnetic quantum critical point, cond-mat/0207712
- S.-R. E. Yang, J. Sinova, T. Jungwirth, Y. P. Shim, and A. H. MacDonald, Non-Drude optical conductivity of (III,Mn)V ferromagnetic semiconductors, Phys. Rev. B 67, 045205 (2003) (supercell calculation employing six-band Kohn-Luttinger Hamiltonian, Coulomb potential of Mn acceptors [with central-cell correction] and antisites, exchange with frozen, aligned Mn spins, Hartree potential, resulting in suppression of Drude peak relative to inter-valence-band peak)
- P. M. Krstajic, F. M. Peeters, V. A. Ivanov, V. Fleurov, and K. Kikoin, Double-exchange mechanisms for Mn-doped III-V ferromagnetic semiconductors, Phys. Rev. B 70, 195215 (2004) (this work really favors Zener kinetic exchange)
- E. H. Hwang and S. Das Sarma, Transport properties of diluted magnetic semiconductors: Dynamical mean-field theory and Boltzmann theory, Phys. Rev. B 72, 035210 (2005)
- G. Bouzerar, T. Ziman, and Josef Kudrnovský, Compensation, interstitial defects, and ferromagnetism in diluted ferromagnetic semiconductors, Phys. Rev. B 72, 125207 (2005) (ab-initio calculations are used to reduce the system in the presence of Mn interstitials or As antisites to an effective Heisenberg model, which is then solved by a new RPA-based approximation)
- S.-S. Feng and Mogus Mochena, Ground-state properties and molecular theory of Curie temperature in the coherent potential approximation of diluted magnetic semiconductors, cond-mat/0509589; Ferromagnetism of Ga1-xMnxAs and Weiss theory of Curie temperature in the coherent potential approximation, cond-mat/0511320 Q
- R. Bouzerar, G. Bouzerar, and T. Ziman, Why RKKY exchange integrals are inappropriate to describe ferromagnetism in diluted magnetic semiconductors, cond-mat/0512540, Phys. Rev. B P
- D. J. Priour, Jr. and S. Das Sarma, Phase Diagram of the Disordered RKKY Model in Dilute Magnetic Semiconductors, Phys. Rev. Lett. 97, 127201 (2006) (for the free-electron RKKY expression, in fact of more general interest than the title suggests) P; R. Bouzerar, G. Bouzerar, and T. Ziman, Comment, cond-mat/0609631
- A. K. Nguyen, R. V. Shchelushkin, and A. Brataas, Intrinsic Domain Wall Resistance in Ferromagnetic Semiconductors, cond-mat/0601436
- F. Popescu, Y. Yildirim, G. Alvarez, A. Moreo, E. Dagotto, Critical Temperatures of a Two-Band Model for Diluted Magnetic Semiconductors, cond-mat/0601593, Phys. Rev. B (the two bands represent the light and heavy holes, the approach is DMFT, Coulomb attraction by acceptors is not included, thereby neglecting the dominant energy of impurity states)
- E. Z. Meilikhov and R. M. Farzetdinova, Quasi-Two Dimensional Diluted Magnetic Semiconductors with Arbitrary Carrier Degeneracy, cond-mat/0602416 (RKKY interaction, close to Dietl's MF/VCA approach)
- G. Bouzerar and T. Ziman, Model for vacancy-induced d0 ferromagnetism in oxide compounds, cond-mat/0603022, Phys. Rev. Lett. (vacancies can induce magnetic moments at neighboring oxygen ions)
- H. Raebiger, M. Ganchenkova, and J. von Boehm, Diffusion and clustering of substitutional Mn in (Ga,Mn)As, see next section
- M. J. Calderón and S. Das Sarma, On the physical origin of ferromagnetism in dilute magnetic oxides, cond-mat/0603182 (discussing RKKY interaction and magnetic polaron percolation) P
- V. A. Stephanovich, Theory of domain structure in ferromagnetic phase of diluted magnetic semiconductors near the phase transition temperature, cond-mat/0603676
- R. G. Melko, R. S. Fishman, and F. A. Reboredo, A single layer of Mn in a GaAs quantum well: a ferromagnet with quantum fluctuations, cond-mat/0604288
- R. Oszwaldowski, J. A. Majewski, and T. Dietl, Influence of band structure effects on domain-wall resistance in diluted ferromagnetic semiconductors, cond-mat/0605230
- K. Kikoin and V. Fleurov, Superexchange in Dilute Magnetic Dielectrics: Application to (Ti,Co)O2, cond-mat/0605242
- J.-M. Tang, J. Levy, and M. E. Flatté, All-electrical control of single ion spins in a semiconductor, quant-ph/0605203 (exploiting the coupling between local spins and electronic spin and orbital angular momenta in the ground state, some similarity to ideas for all-electric control of molecular spins)
- A. K. Nguyen, H. J. Skadsem, and A. Brataas, Giant current-driven domain wall mobility in (Ga,Mn)As, cond-mat/0606498 (strong spin-orbit coupling enhances the domain-wall mobility by four orders of magnitude)
- G. Bouzerar, R. Bouzerar, J. Kudrnovský, and T. Ziman, Comparison between ab-initio and phenomenological modeling of the exchange couplings in diluted magnetic semiconductors: the case of Zn1-xCrxTe, cond-mat/0606523, phys. stat. sol. (LDA is used to map system onto effective Heisenberg model, then the authors' RPA-based theory is applied to study the stability of ferromagnetism)
- F. V. Kyrychenko and C. A. Ullrich, Enhanced carrier scattering rates in dilute magnetic semiconductors with correlated impurities, cond-mat/0607177
- S.-J. Sun and H.-H. Lin, Softening of Spin-Wave Stiffness near the Ferromagnetic Phase Transition in Diluted Magnetic Semiconductors, cond-mat/0607201, Euro. Phys. J. B 49, 403 (2006)
- P. Sankowski, P. Kacman, J. A. Majewski, and T. Dietl, Spin-dependent tunneling in modulated structures of (Ga,Mn)As, cond-mat/0607206 (heterostructures, tight-binding and Landauer theory)
- A. Singh, S. K. Das, A. Sharma, and W. Nolting, Spin dynamics in the diluted ferromagnetic Kondo lattice model, cond-mat/0607633 (Zener model, RPA for interaction of local spins, very strong compensation, acceptors are electrically inert or repel holes, thus of limited relevance for DMS) P
- R. Bouzerar, G. Bouzerar, and T. Ziman, Non-perturbative Jpd model and ferromagnetism in dilute magnets, cond-mat/0607640 (Zener model plus local Coulomb potential of acceptors, RPA-like treatment)
- W. Zhang, T. Dong, and A. O. Govorov, Electronic states in a magnetic quantum-dot molecule: phase transitions and spontaneous symmetry breaking, cond-mat/0608284 (double quantum dot made of DMS, change in symmetry of ground state)
- G. Tang and W. Nolting, Effects of dilution and disorder on magnetism in diluted spin systems, cond-mat/0608418, physica status solidi (b) (Heisenberg model, supercell, Tyablikov decoupling)
- C. Sliwa and T. Dietl, Magnitude and crystalline anisotropy of hole magnetization in (Ga,Mn)As, cond-mat/0609128
- G. Bouzerar, Magnetic spin excitations in diluted ferromagnetic systems: the case of Ga1-xMnxAs, cond-mat/0610465
- A. D. Giddings, T. Jungwirth, and B. L. Gallagher, Interlayer exchange coupling in (Ga,Mn)As based multilayers, cond-mat/0610696, physica status solidi (c) (mean-field theory, addressing the question whether the interlayer coupling can be antiferromagnetic)
- M. J. Calderon and S. Das Sarma, Re-entrant ferromagnetism in a generic class of diluted magnetic semiconductors, cond-mat/0611384 (based on the interplay between RKKY in valence band and impurity band, but results are given for x above 10%)
- N. Bulut, K. Tanikawa, S. Takahashi, and S. Maekawa, Long-range ferromagnetic correlations between Anderson impurities in a semiconductor host, cond-mat/0611641 (QMC simulations for two impurities, simple band structure)
- H. G. Roberts, S. Crampin, and S. J. Bending, Anisotropic magnetoresistance contribution to measured domain wall resistances of in-plane magnetised (Ga,Mn)As, cond-mat/0611780
- G. Tang and W. Nolting, Carrier induced ferromagnetism in diluted local-moment systems, cond-mat/0612611
- Y. Yildirim, G. Alvarez, A. Moreo, and E. Dagotto, Large-Scale Monte Carlo Study of a Realistic Lattice Model for Ga1-xMnxAs, Phys. Rev. Lett. 99, 057207 (2007) (supercomputer-based simulations, tight-binding model reducing to a 6-band KL Hamiltonian at small wave vectors, purely local hole-Mn exchange, disordered Mn positions, but no Coulomb disorder); G. Bouzerar and R. Bouzerar, Comment, arXiv:0712.3368 (claiming that the original paper used an unrealistically small value for the pd-exchange interaction and misrepresented experimental results); S. Barthel, G. Czycholl, and G. Bouzerar, Origins of shortcomings in recent realistic multiband Monte-Carlo studies for GaMnAs, arXiv:1107.4694 (further critique of the Moreo/Dagotto MC results)
- A. G. Petukhov, I. Zutic, and S. C. Erwin, Thermodynamics of Carrier-Mediated Magnetism in Semiconductors, Phys. Rev. Lett. 99, 257202 (2007) (assuming bound donor states with vanishing overlap, no acceptors, and neutral magnetic impurities; temperature-driven change in free-carrier concentration leads to non-monotonic and reentrant magnetization, suggested to apply to EuO:Gd)
- M. J. Schmidt, K. Pappert, C. Gould, G. Schmidt, R. Oppermann, and L. W. Molenkamp, Bound-hole states in a ferromagnetic (Ga,Mn)As environment, Phys. Rev. B 76, 035204 (2007) (note: the arXiv entry has an incorrect reference to the published paper)
- F. Popescu, C. Sen, E. Dagotto, and A. Moreo, Crossover from impurity to valence band in diluted magnetic semiconductors: Role of Coulomb attraction by acceptors, Phys. Rev. B 76, 085206 (2007) (simple band, local Coulomb potential of magnetic acceptors [Eq. (5) is the phenomenological doping dependence], which surprisingly is found to be repulsive for some parameters, no other impurities, GaMnAs at normal dopings found to be clearly in the merged-band regime, unlike GaMnN; mostly uses DMFT, but also MC for classical impurity spins on a 43 supercell)
- T. Jungwirth, J. Sinova, A. H. MacDonald, B. L. Gallagher, V. Novák, K. W. Edmonds, A. W. Rushforth, R. P. Campion, C. T. Foxon, L. Eaves, E. Olejník, J. Mašek, S.-R. Eric Yang, J. Wunderlich, C. Gould, L. W. Molenkamp, T. Dietl, and H. Ohno, Character of states near the Fermi level in (Ga,Mn)As: Impurity to valence band crossover, Phys. Rev. B 76, 125206 (2007) (discuss the evidence for the valence-band picture for Mn doping above 2%)
- R. Oszwaldowski, J. A. Majewski, and T. Dietl, Theory of Spin Transport Across Domain-Walls in (Ga,Mn)As, cond-mat/0701398
- E. Dias Cabral, M. A. Boselli, A. T. da Cunha Lima, A. Ghazali (posthumous), and I. C. da Cunha Lima, On the nature of the spin-polarized hole states in a quasi-two-dimensional GaMnAs ferromagnetic layer, cond-mat/0702053
- J. Fernandez-Rossier and R. Aguado, Mn-doped II-VI quantum dots: artificial molecular magnets, cond-mat/0702139, physica status solidi (c) 3, 3734 (2006)
- B. Lee, X. Cartoixa, N. Trivedi, and R. M. Martin, Disorder Enhanced Spin Polarization in Diluted Magnetic Semiconductors, cond-mat/0702567 (merged, but distinct impurity band, metallic with large effective mass) P
- T. Dietl, Hole states in wide band-gap diluted magnetic semiconductors and oxides, cond-mat/0703278
- R. S. Fishman, F. A. Reboredo, A. Brandt, and J. Moreno, Nature of the Perpendicular-to-Parallel Spin Reorientation in a Mn-doped GaAs Quantum Well: Canting or Phase Separation?, cond-mat/0703436
- F. V. Kyrychenko and C. A. Ullrich, Memory function formalism approach to electrical conductivity and optical response of dilute magnetic semiconductors, arXiv:0704.2061
- J. Kudrnovsky, V. Drchal, G. Bouzerar, and R. Bouzerar, Ordering effects in diluted magnetic semiconductors, arXiv:0707.3079 (mapping of ab-initio results to effective models for dopant positions and magnetism; predict clustering in (Ga,Mn)As, emphasize importance of spatial disorder)
- B. L. Sheu, R. C. Myers, J.-M. Tang, N. Samarth, D. D. Awschalom, P. Schiffer, and M. E. Flatté, Onset of ferromagnetism in low-doped GaMnAs, arXiv:0708.1063
- A. Moreo, Y. Yildirim, and G. Alvarez, Multi-Orbital Lattice Model for (Ga,Mn)As and Other Lightly Magnetically Doped Zinc-Blende-Type Semiconductors, arXiv:0710.0577
- T. Dietl, Interplay between carrier localization and magnetism in diluted magnetic and ferromagnetic semiconductors, arXiv:0712.1293, J. Phys. Soc. Jpn. (review and discussion of observed localization behaviour in II-VI and III-V DMS)
- C. Sliwa and T. Dietl, Electron-hole contribution to the apparent s-d exchange interaction in III-V diluted magnetic semiconductors, Phys. Rev. B 78, 165205 (2008) (highly dilute n-type and p-type DMS)
- L.-F. Arsenault, B. Movaghar, P. Desjardins, and A. Yelon, Transport in the metallic regime of Mn doped III-V Semiconductors, arXiv:0801.1840 (CPA); Transport in the insulating regime of Mn doped III-V Semiconductors, arXiv:0802.1344 (valence-band picture, say that extended states at the mobility edge dominate over variable-range hopping)
- J. Chovan and I. E. Perakis, Femtosecond Control of the Magnetization in Ferromagnetic Semiconductors, arXiv:0801.4641 (Lindblad formalism)
- C.-X. Liu, X.-L. Qi, X. Dai, Z. Fang, and S.-C. Zhang, Quantum Anomalous Hall Effect in Hg1-yMnyTe Quantum Wells, arXiv:0802.2711
- B. Gu, N. Bulut, and S. Maekawa, Effects of the crystal structure on the ferromagnetic correlations in ZnO with magnetic impurities, arXiv:0804.3436
- M. D. Kapetanakis and I. E. Perakis, Spin dynamics in (III,Mn)V ferromagnetic semiconductors: the role of correlations, arXiv:0805.1320
- M. Turek, J. Siewert, and J. Fabian, Electronic and optical properties of ferromagnetic GaMnAs in a multi-band tight-binding approach, arXiv:0805.4350
- J.-M. Tang and M. E. Flatté, Magnetic circular dichroism from the impurity band in III-V diluted magnetic semiconductors, arXiv:0806.1753 (based on tight-binding theory developed by the authors, conceptually based on weak-doping/impurity-band limit, calculations are done at about 2% Mn concentration)
- J. Hellsvik, B. Skubic, L. Nordström, B. Sanyal, O. Eriksson, P. Nordblad, and P. Svedlindh, Dynamics of diluted magnetic semiconductors from atomistic spin dynamics simulations: Mn doped GaAs as a case study, arXiv:0809.5187 (effective isotropic Heisenberg Hamiltonian on large supercells with exchange interaction extracted from DFT calculations by J. Kudrnovsky, Landau-Lifshitz-Gilbert equation plus noise to include temperature)
- B. Gu, N. Bulut, T. Ziman, and S. Maekawa, Possible d0 ferromagnetism in MgO doped with nitrogen, arXiv:0812.1836
- C. P. Moca, B. L. Sheu, N. Samarth, P. Schiffer, B. Janko, and G. Zarand, Scaling Analysis of Magnetoresistance and Carrier Localization in Ga1-xMnxAs, Phys. Rev. Lett. 102, 137203 (2009), arXiv:0705.2016 (use scaling theory of localization, concentrate on the average resistivity of cells of the size of the phase correlation length, unlike Timm, Raikh, and von Oppen, who consider the fluctuations) P
- F. V. Kyrychenko and C. A. Ullrich, Transport and optical conductivity in dilute magnetic semiconductors, J. Phys.: Condens. Matter 21, 084202 (2009) (many-particle theory treating disorder and electron-electron interaction on equal footing); Temperature-dependent resistivity of ferromagnetic GaMnAs: Interplay between impurity scattering and many-body effects, arXiv:0906.3526 (memory-function formalism and TDDFT: scattering of carriers off magnetic fluctuations is important for DC transport)
- I. Garate, J. Sinova, T. Jungwirth, and A. H. MacDonald, Theory of weak localization in ferromagnetic (Ga,Mn)As, Phys. Rev. B 79, 155207 (2009) P
- M. Turek, J. Siewert, and J. Fabian, Magnetic circular dichroism in GaxMn1-xAs: Theoretical evidence for and against an impurity band, Phys. Rev. B 80, 161201(R) (2009) (tight-binding models, conclude that both in the presence and absence of an impurity band the magnetic circular dichroism is positive so that it does not represent a conclusive test)
- L.-F. Zhu and B.-G. Liu, Curie temperatures of cubic (Ga, Mn)N diluted magnetic semiconductors from the RKKY spin model, J. Phys.: Condens. Matter 21, 446005 (2009) (RKKY interaction for parabolic band, do not reference work by Prior and Das Sarma)
- J. H. Jiang, Y. Zhou, T. Korn, C. Schüller, and M. W. Wu, Electron spin relaxation in paramagnetic Ga(Mn)As quantum wells, arXiv:0901.0061 (study of many possible spin relaxation mechanisms)
- C.-H. Chang and T. M. Hong, Spin-glass-like behavior caused by Mn-rich Mn(Ga)As nanoclusters in GaAs, arXiv:0901.0967 (carrier-mediated magnetic interaction, taking higher carrier concentration within clusters into account)
- G. A. Gehring, M. R. Ahmed, and A. J. Crombie, Theory of magnetism with temporal disorder applied to magnetically doped ZnO, arXiv:0901.4947
- R. Bouzerar and G. Bouzerar, On the reliability of recent Monte Carlo studies of dilute systems of localized spins interacting with itinerant carriers, arXiv:0902.4722 (clarify why MC simulations for full electronic models and for effective spin-only models often do not agree, discuss shortcomings of recent MC simulations)
- E. Z. Meilikhov and R. M. Farzetdinova, Amplification of the induced ferromagnetism in diluted magnetic semiconductor, arXiv:0903.1726 (for Fe/(Ga,Mn)As bilayers)
- E. Z. Meilikhov and R. M. Farzetdinova, Magnetic properties of nanosized diluted magnetic semiconductors with band splitting, arXiv:0903.1728 (continuum model)
- J. Zemen, J. Kucera, K. Olejnik, and T. Jungwirth, Magneto crystalline anisotropies in (Ga,Mn)As: A systematic theoretical study and comparison with experiment, arXiv:0904.0993
- V. I. Litvinov and V. K. Dugaev, Room-temperature ferromagnetism in dielectric GaN(Gd), arXiv:0905.0500 (magnetic interaction mediated by virtual transitions between Gd d band in gap and valence band; consider rather large Gd doping, Tc smoothly goes to zero for small doping; find giant effective moments apparently due to polarization of t2 d-states of Gd in the gap, unclear where the required large number of unpaired electrons is coming from)
- C. P. Moca, G. Zarand, and M. Berciu, Theory of optical conductivity for dilute GaMnAs, arXiv:0906.0770 P
- K. Vyborny, J. Kucera, J. Sinova, A. W. Rushforth, B. L. Gallagher, and T. Jungwirth, Microscopic mechanism of the non-crystalline anisotropic magnetoresistance in (Ga,Mn)As, arXiv:0906.3151
- S. Mishra and S. Satpathy, Photoinduced magnetism in the ferromagnetic semiconductors, arXiv:0906.5514 (applied to EuS, not diluted)
- E. Nielsen and R. N. Bhatt, Search for Ferromagnetism in doped semiconductors in the absence of transition metal ions, arXiv:0907.3671 (long paper: Hubbard-type model for the impurity band, magnetic order is studied using mean-field theory and exact diagonalization for small systems) P
- M. D. Kapetanakis, I. E. Perakis, K. J. Wickey, C. Piermarocchi, and J. Wang, Femtosecond Coherent Control of Spin with Light in (Ga,Mn)As ferromagnets, arXiv:0908.0707
- A. Werpachowska and T. Dietl, Effect of inversion asymmetry on the intrinsic anomalous Hall effect in ferromagnetic (Ga,Mn)As, arXiv:0910.1907
- H. Bednarski and J. Spalek, Physical origin of ferromagnetic interaction between impurity electrons in diluted magnetic semiconductors: Bound-magnetic-polaron molecule, arXiv:0912.0662 (pair of BMPs)
- A. Werpachowska and T. Dietl, Theory of spin waves in ferromagnetic (Ga,Mn)As, Phys. Rev. B 82, 085204 (2010); A. Werpachowska, Loewdin calculus for multiband Hamiltonians, arXiv:1101.5775 (using Loewdin calculus; the second reference contains details)
- J. Masek, F. Maca, J. Kudrnovsky, O. Makarovsky, L. Eaves, R. P. Campion, K. W. Edmonds, A. W. Rushforth, C. T. Foxon, B. L. Gallagher, V. Novak, Jairo Sinova, and T. Jungwirth, Microscopic Analysis of the Valence Band and Impurity Band Theories of (Ga,Mn)As, Phys. Rev. Lett. 105, 227202 (2010) (find that the impurity band does not persist for reasonable Mn doping, for any impurity-band model; no long-range Coulomb potential of Mn acceptors, is mimicked by adjustment of p-d hybridization or Mn-d-orbital shift; no disorder [CPA], no compensation) P
- R. Bouzerar and G. Bouzerar, Unified picture for diluted magnetic semiconductors, EPL 92, 47006 (2010) (single band, random magnetic acceptors with onsite Coulomb potential and pd exchange interaction, no electron-electron interaction in impurity states; interestingly, Mn in GaAs is predicted to give the highest Tx)
- U. Yu, A.-M. Nili, K. Mikelsons, B. Moritz, J. Moreno, and M. Jarrell, Nonlocal effects on magnetism in the diluted magnetic semiconductor Ga1-xMnxAs, arXiv:1001.1716
- T. O. Strandberg, C. M. Canali, and A. H. MacDonald, Magnetic interactions of substitutional Mn pairs in GaAs, arXiv:1001.2894
- G. Bouzerar and R. Bouzerar, Optical conductivity of Mn doped GaAs, arXiv:1004.4446 (application of the theory introduced in EPL 92, 47006 (2010), cited above) P
- A.-M. Nili, M. A. Majidi, P. Reis, J. Moreno, and M. Jarrell, The effect of spin-orbit interaction and attractive Coulomb potential on the magnetic properties of Ga1-xMnxAs, arXiv:1006.0998 (DMFT, the Coulomb interaction enhances the exchange)
- A.-M. Nili, U. Yu, J. Moreno, D. Browne, and M. Jarrell, A dynamical mean-field approximation study of a tight-binding model for Ga1-xMnxAs, arXiv:1007.4609 (discuss the optical conductivity) P
- N. A. Yazdani and M. P. Kennett, Enhanced ferromagnetism from electron-electron interactions in double exchange type models, arXiv:1007.4843 (for a Zener model, not specifically double exchange, mit additional Hubbard interaction in the band, this is treated in Hartree-Fock approximation, the resulting model by MC simulations)
- A. Chakraborty, R. Bouzerar, and G. Bouzerar, Magnetic spin excitations in Mn doped GaAs: A model study, arXiv:1010.5763, Eur. Phys. J. B 81, 405 (2011)
- E. J. R. de Oliveira, E. Dias Cabral, M. A. Boselli, and I. C. da Cunha Lima, A semiquantitative approach to the impurity-band-related transport properties of GaMnAs nanolayers, arXiv:1011.1006 (metallic vs. hopping conduction in an impurity band)
- R. da Silva Neves, A. Ferreira da Silva, and R. Kishore, Ferromagnetism in Dilute Magnetic Semiconductors, arXiv:1011.3658 (based on Berciu and Bhatt (2001), assumes low carrier concentration)
- T. O. Strandberg, C. M. Canali, and A. H. MacDonald, Chern Number Spins of Mn Acceptor Magnets in GaAs, Phys. Rev. Lett. 106, 017202 (2011)
- M. Stier, S. Henning, and W. Nolting, The ground state phase diagram of the diluted ferromagnetic Kondo-lattice model, J. Phys.: Condens. Matter 23, 276006 (2011)
- C. Sliwa and T. Dietl, Thermodynamic and thermoelectric properties of (Ga,Mn)As and related compounds, Phys. Rev. B 83, 245210 (2011) (analysis of experiments, supports the valence-band picture)
- C. Ertler and W. Pötz, Electrical control of ferromagnetism in Mn-doped semiconductor heterostructures, arXiv:1102.2507
- T. Dietl and D. Sztenkiel, Reconciling results of tunnelling experiments on (Ga,Mn)As, arXiv:1102.3267 (argue that recent tunneling experiments do not support an impurity band); see also comment arXiv:1102.4459
- M. Stier and W. Nolting, Curie temperatures of the concentrated and diluted Kondo-lattice model as a possible candidate to describe magnetic semiconductors and metals, arXiv:1104.4222, Phys. Stat. Solidi b
- K. M. D. Hals and A. Brataas, Magnetization Dissipation in the Ferromagnetic Semiconductor (Ga,Mn)As, arXiv:1105.4148
- C. Ertler and W. Pötz, Bias-induced destruction of ferromagnetism and disorder effects in GaMnAs heterostructures, arXiv:1108.2108 (GaMnAs quantum well)
- K. Shen and M. W. Wu, Hole spin relaxation and coefficients in Landau-Lifshitz-Gilbert equation in ferromagnetic GaMnAs, arXiv:1109.4964
- A. Werpachowska and Z. Wilamowski, The RKKY coupling in diluted magnetic semiconductors, arXiv:1111.1030 (simple bands, but with finite Zeeman splitting as a parameter, no reference to RKKY theory for realistic DMS band structures)
- A. Chakraborty, R. Bouzerar, S. Kettemann, and G. Bouzerar, Nanoscale inhomogeneities: A new path toward high Curie temperature ferromagnetism in diluted materials, arXiv:1111.4355 (show within real-space RPA [self-consistent local RPA] that clustering of magnetic defects can dramatically enhance Tc) P; A. Chakraborty, P. Wenk, S. Kettemann, R. Bouzerar, and G. Bouzerar, Spin-wave excitations in presence of nanoclusters of magnetic impurities, arXiv:1301.4111 (extended numerical study, impurity-spin interaction is modeled by simple exponential)
- M. Birowska, C. Sliwa, J. A. Majewski, and T. Dietl, Origin of Bulk Uniaxial Anisotropy in Zinc-Blende Dilute Magnetic Semiconductors, Phys. Rev. Lett. 108, 237203 (2012) (in-plane anisotropy is attributed to Mn dimers)
- A. Chakraborty, P. Wenk, R. Bouzerar, and G. Bouzerar, Spontaneous magnetization in presence of nanoscale inhomogeneities in diluted magnetic systems, arXiv:1209.2927 (diluted Heisenberg model with exponential separation dependence of the effective exchange interaction, selfconsistent local RPA)
- S. Barthel, G. Czycholl, and G. Bouzerar, Effective Heisenberg exchange integrals of diluted magnetic semiconductors determined within realistic multi-band tight-binding models, arXiv:1211.6874 (assume local pd exchange, Coulomb scattering term found to be crucial, treat other Mn dopands explicitly)
Diluted magnetic semiconductors - ab-initio theory
- B. K. Rao and P. Jena, Giant Magnetic Moments of Nitrogen Stabilized Mn Clusters and Their Relevance to Ferromagnetism in Mn Doped GaN, Phys. Rev. Lett. 89, 185504 (2002)
- P. Mahadevan and A. Zunger, First-principles investigation of the assumptions underlying Model-Hamiltonian approaches to ferromagnetism of 3d impurities in III-V semiconductors, cond-mat/0309509
- H. Weng, X. Yang, J. Dong, H. Mizuseki, M. Kawasaki, and Y. Kawazoe, Electronic structure and optical properties of the Co-doped anatase TiO>2 studied from first principles, Phys. Rev. B 69, 125219 (2004) (minimal supercell with one substitutional Co and zero or one oxygen vacancy, stress importance of oxygen vacancies)
- S. C. Erwin and I. Zutic, Tailoring ferromagnetic chalcopyrites, cond-mat/0401157, Nature Materials 3, 410 (2004)
- P. Mahadevan and A. Zunger, Trends in ferromagnetism, hole localization, and acceptor level depth for Mn substitution in GaN, GaP, GaAs and GaSb, cond-mat/0409296, Appl. Phys. Lett.
- T. Maitra and R. Valentí, Ferromagnetism in Fe-substituted spinel semiconductor ZnGa2O4, cond-mat/0412530, J. Phys.: Condens. Matter 17, 7417 (2005) (starting from band-structure calculations, no disorder)
- Y.-J. Zhao, P. Mahadevan, and A. Zunger, Practical rules for orbital-controlled ferromagnetism of 3d impurities in semiconductors, J. Appl. Phys. 98, 113901 (2005)
- G. M. Dalpian and S.-H. Wei, Electron-induced stabilization of ferromagnetism in Ga1-xGdxN, Phys. Rev. B 72, 115201 (2005) P
- V.I. Anisimov, M.A. Korotin, I.A. Nekrasov, A.S. Mylnikova, A.V. Lukoyanov, J.-L. Wang, and Z. Zeng, The role of transition metal impurities and oxygen vacancies in the formation of ferromagnetism in Co-doped TiO2, J. Phys.: Condens. Matter 18, 1695 (2006), cond-mat/0503625
- P. Mahadevan, J. M. Osorio-Guillen, and A. Zunger, Origin of transition metal clustering tendencies in GaAs based dilute magnetic semiconductors, cond-mat/0504505, Appl. Phys. Lett.
- T. Hynninen, H. Raebiger, A. Ayuela, and J. von Boehm, High Curie temperatures in (Ga,Mn)N from Mn clustering, cond-mat/0508522
- T. Chanier, M. Sargolzaei, I. Opahle, R. Hayn, and K. Koepernik, Nearest neighbor exchange in Co- and Mn-doped ZnO, cond-mat/0511050 (ab-initio study showing that correlations must be included beyond the LSDA to get any agreement with experiment)
- C. H. Patterson, Magnetic defects promote ferromagnetism in Zn1-xCoxO, cond-mat/0512101
- Z. Xie, W.-D. Cheng, D.-S. Wu, Y.-Z. Lan, S.-P. Huang, J.-M. Hu, and J. Shen, Ab initio study of ferromagnetic semiconductor Ge1-xMnxTe, J. Phys.: Condens. Matter 18, 7171 (2006)
- S. Y. Sarkisov and S. Picozzi, Transition-metal doping of semiconducting chalcopyrites: half-metallicity and magnetism, J. Phys.: Condens. Matter 19, 016210 (2006)
- H. Raebiger, M. Ganchenkova, and J. von Boehm, Diffusion and clustering of substitutional Mn in (Ga,Mn)As, cond-mat/0603135 (energy barriers from ab-initio calculations, Monte Carlo simulation of annealing) P
- A. Svane, N. E. Christensen, L. Petit, Z. Szotek, and W. M. Temmerman, Electronic structure of rare-earth impurities in GaAs and GaN, cond-mat/0603288 (find weak exchange interaction between rare earth spins and both CB electrons and VB holes) P
- P. Gopal and N. A. Spaldin, Magnetic interactions in transition metal doped ZnO: An abinitio study, cond-mat/0605543
- N. Tandon, G. P. Das, and A. Kshirsagar, Electronic structure of Diluted Magnetic Semiconductors Ga1-xMnxN and Ga1-xCrxN, cond-mat/0606061 (32-atom supercell)
- L. Petit, T. C. Schulthess, A. Svane, W. M. Temmerman, Z. Szotek, and A. Janotti, Valency Configuration of Transition Metal Impurities in ZnO, cond-mat/0606417, J. Electronic Materials 35, 556 (2006) (SIC-LSDA)
- J. Masek, J. Kudrnovsky, F. Maca, J. Sinova, A. H. MacDonald, R. P. Campion, B. L. Gallagher, and T. Jungwirth, Mn-doped Ga(As,P) and (Al,Ga)As ferromagnetic semiconductors, cond-mat/0609158 (investigation of ternary compounds based on both TB and ab-initio calculations)
- J. Masek, J.Kudrnovsky, F. Maca, B. L. Gallagher, R. P. Campion, D. H. Gregory, and T. Jungwirth, Dilute moment n-type ferromagnetic semiconductor Li(Zn,Mn)As, cond-mat/0609184 (proposal based partly on ab-initio calculations)
- X. Du, Q. Li, H. Su, and J. Yang, Electronic and magnetic properties of V-doped anatase TiO2 from first principles, cond-mat/0612206
- J. L. Xu and M. van Schilfgaarde, Optimally Designed Digitally-Doped Mn:GaAs, cond-mat/0612411 (predicting Tc above room temperature for special superlattice k vectors of delta-doped layers)
- Q. Y. Wu, Z. G. Huang, R. Wu, and L. J. Chen, Cu-doped AlN: a dilute magnetic semiconductor free of magnetic cations from first-principles study, J. Phys.: Condens. Matter 19, 056209 (2007)
- B. Belhadji, L. Bergqvist, R. Zeller, P. H. Dederichs, K. Sato, and H. Katayama-Yoshida, Trends of exchange interactions in dilute magnetic semiconductors, J. Phys.: Condens. Matter 19, 436227 (2007) (detailed discussion of various exchange mechanisms based on CPA and ab-initio calculations)
- M. Weissmann and L. A. Errico, The role of vacancies, impurities and crystal structure in the magnetic properties of TiO2, cond-mat/0702530
- J. Kudrnovsky, G. Bouzerar, and I. Turek, Relation of Curie temperature and conductivity: (Ga,Mn)As alloy as a case study, arXiv:0708.3921
- L. Liu, P. Y. Yu, Z. Ma, and S. S. Mao, Ferromagnetism in GaN:Gd: A Density Functional Theory Study, Phys. Rev. Lett. 100, 127203 (2008) (pd coupling much stronger than sd coupling, coupling to f orbitals always weak)
- C. D. Pemmaraju, R. Hanafin, T. Archer, H. B. Braun, and S. Sanvito, Impurity-Ion pair induced high-temperature ferromagnetism in Co-doped ZnO, arXiv:0801.4945 (approximate SIC scheme)
- N. Sanchez, S. Gallego, and M. C. Munoz, Magnetic states at the Oxygen surfaces of ZnO and Co-doped ZnO, arXiv:0804.3937
- A. Droghetti, C. D. Pemmaraju, and S. Sanvito, Predicting d0 magnetism, arXiv:0807.4184
- K.-W. Lee, V. Pardo, and W. E. Pickett, Anion Vacancy Driven Magnetism in Superconducting alpha-FeSe1-x, arXiv:0808.1733 (note relation to both DMS and Fe-based superconductors)
- L.-J. Shi, L.-F. Zhu, Y.-H. Zhao, and B.-G. Liu, Nitrogen defects and ferromagnetism of Cr-doped AlN diluted magnetic semiconductor from first principles, arXiv:0810.5048 (FLAPW study of 72-ion supercells containing at most two defects, nitrogen vacancies found to carry magnetic moments and suggested to be important for high-temperature ferromagnetims)
- J. Ohe, Y. Tomoda, N. Bulut, R. Arita, K. Nakamura, and S. Maekawa, Combined approach of density functional theory and quantum Monte Carlo method to electron correlation in dilute magnetic semiconductors, arXiv:0812.0430
- H. Ebert and S. Mankovsky, A new scheme to calculate the exchange tensor and its application to diluted magnetic semiconductors, arXiv:0812.1145 (exchange interaction between two local moments)
- Y. Q. Song, H. W. Zhang, Q. H. Yang, Y. L. Liu, Y. X. Li, L. R. Shah, H. Zhu, and J. Q. Xiao, Electronic structure and magnetic properties of Co-doped CeO2: based on first principle calculation, J. Phys.: Condens. Matter 21, 125504 (2009) (oxygen vacancies are important)
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- A. L. Schoenhalz, J. T. Arantes, A. Fazzio, and G. M. Dalpian, Surface magnetization in non-doped ZnO nanostructures, arXiv:0904.4147 (magnetism is attributed to extended defects such as surfaces and grain boundaries)
- B. J. Nagare, S. Chacko, and D. G. Kanhere, Ferromagnetism in Carbon doped Zinc Oxide Systems, arXiv:0905.0366 (clusters and solid)
- R. Cherian, P. Mahadevan, and C. Persson, Trends in Ferromagnetism in Mn doped dilute III-V alloys from a density functional perspective, arXiv:0905.1762
- X. Jia, M. Qin, and W. Yang, Magnetism in Cr-doped ZnS: Density-functional theory studies, arXiv:0910.2346
- V. Ferrari, A. M. Llois, and V. Vildosola, Co-doped Ceria: Tendency towards ferromagnetism driven by oxygen vacancies, arXiv:0911.1959 (vacancies are found to be required for cobalt-spin polarization)
- C. Echeverría-Arrondo, J. Pérez-Conde, and A. Ayuela, Antiferromagnetic order in (Ga,Mn)N nanocrystals, arXiv:1003.0599
- N. Gonzalez Szwacki, J. A. Majewski, and T. Dietl, Aggregation and magnetism of Cr, Mn, and Fe cations in GaN, arXiv:1011.5968
- K. W. Lee and C. E. Lee, Intrinsic Impurity-Band Stoner Ferromagnetism in C60Hn, Phys. Rev. Lett. 106, 166402 (2011) (LDA)
- R. Grau-Crespo and U. Schwingenschlogl, The interplay between dopants and oxygen vacancies in the magnetism of V-doped TiO2, J. Phys.: Condens. Matter 23, 334216 (2011)
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- O. Volnianska and P. Boguslawski, High spin states of cation vacancies in GaP, GaN, AlN, BN, ZnO and BeO: A first principles study, arXiv:1104.4420 (GGA [Quantum Espresso code], cation vacancies in III-V are found to be triple acceptors, in II-VI double acceptors; discussion of possible charge states)
- S. K. Pandey and R. J. Choudhary, Effect of non-magnetic impurities on the magnetic states of anatase TiO2, arXiv:1106.0794
- M. Moreno and K. H. Ploog, Phase-separated high-temperature-annealed (Ga,Mn)As: A negative charge-transfer-energy material, arXiv:1108.1166
- M. Fhokrul Islam and C. M. Canali, Magnetic properties of Mn impurities on GaAs (110) surfaces, arXiv:1108.3440
- S. Mankovsky, S. Polesya, S. Bornemann, J. Minár, F. Hoffmann, C. H. Back, and H. Ebert, Spin-orbit coupling effect in (Ga,Mn)As films: anisotropic exchange interactions and magnetocrystalline anisotropy, arXiv:1108.5870
- A. N. Andriotis and M. Menon, The synergistic character of the defect-induced magnetism in diluted magnetic semiconductors and related magnetic materials, J. Phys.: Condens. Matter 24, 455801 (2012) (essentially picture of bound magnetic polarons, but based on ab-initio calculations)
- V. Fleurov, K. Kikoin, and A. Zunger, The Nature of the magnetism-promoting hole state in the prototype magnetic semiconductor GaAs: Mn, arXiv:1208.2811 (support an impurity-band mechanism, where the impurity band has merged with the valence band but the states retain strong impurity-band character; motivated by experiments of the Furdyna group)
- A. Janotti, C. Franchini, J. B. Varley, G. Kresse, and C. G. Van de Walle, Dual behavior of excess electrons in rutile TiO2, arXiv:1212.5949 (free electrons coexist in the conduction band with localized small polarons, reconciling transport experiments on the one hand and optical and spin-resonance experiments on the other; polarons are bound to shallow donors)
- K. Z. Milowska and M. Wierzbowska, Hole sp3-character and delocalization in (Ga,Mn)As, arXiv:1302.5282 (DFT with SIC, up to 3% Mn substitution, supercell [for 3% with a single Mn ion!]; support valence-band picture)
- R. Nelson, T. Berlijn, J. Moreno, M. Jarrell, and W. Ku, What is the Valence of Mn in Ga1-xMnxN?, Phys. Rev. Lett. 115, 197203 (2015) (LDA + U, single-Mn supercell; find valence 2+, i.e., d5, but the Mn spin is reduced from 5 to 4 Bohr magnetons; also discuss an effective d4 picture useful for the description of local properties)
Non-diluted magnetic semiconductors - theory
- F. Natali, B. Ruck, J. Trodahl, D. L. Binh, S. Vezian, B. Damilano, Y. Cordier, F. Semond, and C. Meyer, The role of magnetic polarons in ferromagnetic GdN, arXiv:1210.3441
Effects of spin-orbit coupling
- J. E. Hirsch, Overlooked contribution to the Hall effect in ferromagnetic metals, Phys. Rev. B 60, 14787 (1999); E. M. Chudnovsky, Theory of spin Hall effect, arXiv:0709.0725; J. E. Hirsch, Comment on Theory of spin Hall effect, arXiv:0709.1280 (Drude-type theory, two independent but essentially equivalent approaches)
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- S. D. Ganichev, E. L. Ivchenko, V. V. Bel'kov, S. A. Tarasenko, M. Sollinger, D. Weiss, W. Wegscheider, and W. Prettl, Spin-galvanic effect, Nature 417, 153 (2002)
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- C. P. Weber, N. Gedik, J. E. Moore, J. Orenstein, J. Stephens, and D. D. Awschalom, Observation of spin Coulomb drag in a two-dimensional electron gas, Nature 437, 1330 (2005)
- D. Xiao, J. Shi, and Q. Niu, Berry Phase Correction to Electron Density of States in Solids, Phys. Rev. Lett. 95, 137204 (2005) (show that Liouville's theorem is violated in a solid in the presence of Berry curvature, if one defines the phase-space volume in the "naive" way) P; C. Duval, Z. Horváth, P. A. Horváthy, L. Martina, and P. C. Stichel, Comment, Phys. Rev. Lett. 96, 099701 (2006); D. Xiao, J. Shi, and Q. Niu, Reply, Phys. Rev. Lett. 96, 099702 (2006)
- C. L. Kane and E. J. Mele, Quantum Spin Hall Effect in Graphene, Phys. Rev. Lett. 95, 226801 (2005)
- N. A. Sinitsyn, Q. Niu, J. Sinova, and K. Nomura, Disorder effects in the AHE induced by Berry curvature, cond-mat/0502426
- J. D. Walls, J. Huang, R. M. Westervelt, and E. J. Heller, Multiple Scattering Theory for Two-dimensional Electron Gases in the Presence of Spin-Orbit Coupling, cond-mat/0507528
- A. V. Shytov, E. G. Mishchenko, and B. I. Halperin, Small-angle impurity scattering and the spin Hall conductivity in 2D systems, cond-mat/0509702 (semiclassical Boltzmann approach, detailed technical discussion)
- P. L. Krotkov and S. Das Sarma, The Intrinsic Spin Hall Conductivity in a Generalized Rashba Model, cond-mat/0510114 (shows that the spin Hall effect does not vanish in the presence of disorder for nonparabolic band structures)
- P. Wölfle and K. A. Muttalib, Anomalous Hall effect in ferromagnetic disordered metals, cond-mat/0510481
- S. Adam, M. Kindermann, S. Rahav, and P. W. Brouwer, Mesoscopic anisotropic magnetoconductance fluctuations in ferromagnets, cond-mat/0512287
- J. Cumings, L. S. Moore, H. T. Chou, K. C. Ku, S. A. Crooker, N. Samarth, and D. Goldhaber-Gordon, A Tunable Anomalous Hall Effect in a Non-Ferromagnetic System, cond-mat/0512730 (experiments showing a surprisingly large AHE in paramagnetic 2DEG, probably due to skew scattering)
- A. L. Efros and E. I. Rashba, Theory of electric dipole spin resonance in a parabolic quantum well, Phys. Rev. B 73, 165325 (2006) (one can manipulate the electron spin by an AC electric field)
- A. Punnoose, Magnetoconductivity in the presence of Bychkov-Rashba spin-orbit interaction, App. Phys. Lett. 88, 252113 (2006)
- J. Shi and Q. Niu, Attractive electron-electron interaction induced by geometric phase in a Bloch band, cond-mat/0601531 (very interesting idea: electrons can attract in the p-wave channel due to a nontrival geometric phase in k-space)
- V. M. Galitski, A. A. Burkov, and S. Das Sarma, Boundary conditions for spin diffusion, cond-mat/0601677
- R. Shindou and L. Balents, Artificial electric field in Fermi Liquids, cond-mat/0603089 (generalize the Sundaram/Niu idea of quasi-magnetic fields in k-space due to Berry curvature to include a quasi-electric field, which stems from the frequency dependence of eigenvectors, i.e., from the interaction)
- E. M. Hankiewicz, G. Vignale, and M. Flatté, Side jump as an intrinsic spin Hall effect, cond-mat/0603144
- H.-A. Engel, E. I. Rashba, and B. I. Halperin, Theory of Spin Hall Effects, cond-mat/0603306, in Handbook of Magnetism and Advanced Magnetic Materials, Vol. 5 (Wiley)
- H.-T. Yang and C. Liu, The description of spin transport and precession in spin-orbit coupling systems and a general equation of continuity, cond-mat/0604320
- P. Kleinert and V. V. Bryksin, Theory of spin-Hall transport of heavy holes in semiconductor quantum wells, cond-mat/0604539 (steady-state spin Hall current is found to vanish in both pure and disordered infinite systems, ac spin Hall current is possible)
- J. Schliemann, Theoretical study of interacting hole gas in p-doped bulk III-V semiconductors, cond-mat/0604585, Phys. Rev. B (spherical approximation for the valence band, Hartree-Fock theory)
- D. Culcer and Q. Niu, Geometrical phase effects on the Wigner distribution of Bloch electrons, cond-mat/0605528 (generalization of previous work on Berry-phase effects in k-space to general mixed states, using a density-matrix approach)
- S. Onoda, N. Sugimoto, and N. Nagaosa, Intrinsic vs. extrinsic anomalous Hall effect in ferromagnets, cond-mat/0605580 (unified theory encompassing both)
- A. Rebei and O. Heinonen, Spin currents in the Rashba model in the presence of non-uniform fields, cond-mat/0605582 (using a SU(2) gauge theory)
- V. Sih, W. H. Lau, R. C. Myers, V. R. Horowitz, A. C. Gossard, and D. D. Awschalom, Generating Spin Currents in Semiconductors with the Spin Hall Effect, cond-mat/0605672 (experimental paper, GaAs structures, Kerr microscopy)
- P. Mitra, A. F. Hebard, K. A. Muttalib, and P. Wölfle, Weak localization correction to the anomalous Hall effect in polycrystalline Fe films, cond-mat/0606215 (experiment and theoretical interpretation)
- P. A. Horvarthy, Anomalous Hall Effect in non-commutative mechanics, cond-mat/0606472 (short and clear set of notes on semiclassical dynamics in the presence of a Berry curvature)
- E. Ya. Sherman, A. Najmaie, H. M. van Driel, A. L. Smirl, and J. E. Sipe, Ultrafast extrinsic spin-Hall currents, cond-mat/0606725, Solid State Commun. 139, 439 (2006) (Theory related to Hui Zhao's observation of optically generated spin Hall and inverse spin Hall effects)
- S. Murakami, Quantum Spin Hall Effect and Diamagnetism in Bismuth, cond-mat/0607001 (theoretical prediction)
- N. A. Sinitsyn, A. H. MacDonald, T. Jungwirth, V. K. Dugaev, and J. Sinova, Anomalous Hall effect in 2D Dirac band: link between Kubo-Streda formula and semiclassical Boltzmann equation approach, cond-mat/0608682 (shows equivalence of a suitable semiclassical description and microscopic perturbation theory in a more general model, not limited to relativistic electrons) P
- R. Winkler, U. Zülicke, and J. Bolte, Oscillatory multiband dynamics of free particles: Ubiquity of Zitterbewegung effects, cond-mat/0609005
- H.-A. Engel, E. I. Rashba, and B. I. Halperin, Out-of-plane spin polarization from in-plane electric and magnetic fields, cond-mat/0609078
- S. Y. Liu, N. J. M. Horing, and X. L. Lei, Anomalous Hall effect in Rashba two-dimensional electron systems based on narrow-band semiconductors: side-jump and skew scattering mechanisms, cond-mat/0609412
- P. A. Horvathy, Non-commutative mechanics, in mathematical & in condensed matter physics, cond-mat/0609571 (applied to the spin Hall and related effects, contains a brief history) P
- B. Liu, J. Shi, W. Wang, H. Zhao, D. Li, S. Zhang, Q. Xue, and D. Chen, Experimental Observation of the Inverse Spin Hall Effect at Room Temperature, cond-mat/0610150
- J. Bruening, V. Geyler, and K. Pankrashkin, On the number of bound states for weak perturbations of spin-orbit Hamiltonians, math-ph/0611080 (...which is infinite for certain local weak perturbations)
- U. Zülicke and A. I. Signal, Rashba interferometers: Spin-dependent single and two-electron interference, math-ph/0701065
- M. Hatami, G. E. W. Bauer, Q. Zhang, and P. J. Kelly, Thermal Spin-Transfer Torque, cond-mat/0701163
- N. Hatano, R. Shirasaki, and H. Nakamura, Non-Abelian gauge field theory of the spin-orbit interaction and a perfect spin filter, quant-ph/0701076
- W. Yao, A. H. MacDonald, and Q. Niu, Optical Control of Topological Quantum Transport in Semiconductors, quant-ph/0702346
- M. Pletyukhov and S. Konschuh, Charge and spin density response functions of the clean two-dimensional electron gas with Rashba spin-orbit coupling at finite momenta and frequencies, arXiv:0705.2419 (coupled spin and charge response etc.)
- V. A. Zyuzin, P. G. Silvestrov, and E. G. Mishchenko, Spin-Hall edge spin polarization in a ballistic 2D electron system, arXiv:0705.2424
- N. P. Stern, D. W. Steuerman, S. Mack, A. C. Gossard, and D. D. Awschalom, Drift and Diffusion of Spins Generated by the Spin Hall Effect, arXiv:0706.4273 (Kerr microscopy)
- E. M. Hankiewicz and G. Vignale, "Phase Diagram" of the Spin Hall Effect, arXiv:0707.2251
- J. Wang, B.-F. Zhu, and R.-B. Liu, Theory of optical effects of pure spin currents in semiconductors, arXiv:0708.0881
- D. Culcer and R. Winkler, Generation of spin currents and spin densities in systems with reduced symmetry, arXiv:0708.4009 (low symmetry makes the spin-current response more complex)
- D. Culcer and R. Winkler, On the nature of steady states of spin distributions in the presence of spin-orbit interactions, arXiv:0710.5260
- K. A. Muttalib and P. Wölfle, Disorder and temperature dependence of the Anomalous Hall Effect in thin ferromagnetic films: Microscopic model, arXiv:0710.5416
- T. S. Nunner, G. Zarand, and F. von Oppen, Anomalous Hall effect in a two dimensional electron gas with magnetic impurities, arXiv:0711.3415
- A. A. Kovalev, K. Vyborny, and J. Sinova, Hybrid skew scattering regime of the anomalous Hall effect in Rashba systems: unifying Keldysh, Boltzmann, and Kubo formalisms, arXiv:0803.1226
- D. Venkateshvaran, W. Kaiser, A. Boger, M. Althammer, M. S. Ramachandra Rao, S. T. B. Goennenwein, M. Opel, and R. Gross, Anomalous Hall Effect in Magnetite: Universal Scaling Relation Between Hall and Longitudinal Conductivity in Low-Conductivity Ferromagnets, arXiv:0805.1120
- N. P. Stern, D. W. Steuerman, S. Mack, A. C. Gossard, and D. D. Awschalom, Time-resolved Dynamics of the Spin Hall Effect, arXiv:0806.0019
- P. S. Eldridge, W. J. H. Leyland, J. D. Mar, P. G. Lagoudakis, R. Winkler, O. Z. Karimov, M. Henini, D. Taylor, R. T. Phillips, and R. T. Harley, Absence of the Rashba effect in undoped asymmetric quantum wells, arXiv:0807.4845 (somewhat confusing argument)
- Yu. V. Pershin and M. Di Ventra, Frequency doubling and memory effects in the Spin Hall Effect, arXiv:0812.4325
- D. M. Edwards and O. Wessely, The quantum-mechanical basis of an extended Landau-Lifshitz-Gilbert equation for a current-carrying ferromagnetic wire, J. Phys.: Condens. Matter 21, 146002 (2009)
- D. Culcer, Semiclassical spin transport in spin-orbit-coupled systems, arXiv:0904.1999 (contains review)
- M. Trushin, K. Vyborny, P. Moraczewski, J. Schliemann, and T. Jungwirth, Anisotropic magnetoresistance of spin-orbit coupled carriers scattered from polarized magnetic impurities, arXiv:0904.3785
- M. S. Garelli and J. Schliemann, Landauer-Büttiker Study of the Anomalous Hall Effect, arXiv:0907.0110
- D. Culcer, E. M. Hankiewicz, G. Vignale, and R. Winkler, Side-jumps in the spin-Hall effect: construction of the Boltzmann collision integral, arXiv:0910.1596
- Y. Shiomi, Y. Onose, and Y. Tokura, Effect of scattering on intrinsic anomalous Hall effect investigated by Lorenz ratio, Phys. Rev. B 81, 054414 (2010) (in transition metals)
- A. A. Kovalev, J. Sinova, and Y. Tserkovnyak, Anomalous Hall Effect in Disordered Multiband Metals, Phys. Rev. Lett. 105, 036601 (2010)
- E. S. Garlid, Q. O. Hu, M. K. Chan, C. J. Palmstrøm, and P. A. Crowell, Electrical Measurement of the Direct Spin Hall Effect in Fe/InxGa1-xAs Heterostructures, Phys. Rev. Lett. 105, 156602 (2010); see also J. Sinova, Viewpoint: Spin Hall effect goes electrical, Physics 3, 82 (2010)
- C. Gorini, P. Schwab, R. Raimondi, and A. L. Shelankov, Non-Abelian gauge fields in the gradient expansion: generalized Boltzmann and Eilenberger equations, arXiv:1003.5763 (gauge-theoretical, semiclassical description of the spin Hall effect)
- P. Schwab, R. Raimondi, and C. Gorini, Inverse Spin Hall Effect and Anomalous Hall Effect in a Two-Dimensional Electron Gas, arXiv:1003.6018 (2DEG in GaAs, Rashba and Dresselhaus terms, show that the two effects in the title and the spin Hall effect are not trivially related)
- S. Chesi and D. Loss, RKKY interaction in a disordered two-dimensional electron gas with Rashba and Dresselhaus spin-orbit couplings, arXiv:1007.3506
- B. Gu, J.-Y. Gan, N. Bulut, T. Ziman, G.-Y. Guo, N. Nagaosa, and S. Maekawa, Quantum Renormalization of the Spin Hall Effect, arXiv:1007.3821 (spin-orbit interaction is strongly renormalized by correlation effects for Fe impurities in Au)
- J. Wunderlich, B. G. Park, A. C. Irvine, L. P. Zarbo, E. Rozkotova, P. Nemec, V. Novak, J. Sinova, and T. Jungwirth, Spin Hall effect transistor, arXiv:1008.2844 (propose, demonstrate, and model such a device)
- L. K. Werake, B. A. Ruzicka, and H. Zhao, Observation of Intrinsic Inverse Spin Hall Effect, Phys. Rev. Lett. 106, 107205 (2011) (time resolved measurement, the inverse spin Hall response sets in on a time scale much shorter than the scattering time)
- C. W. Sandweg, Y. Kajiwara, A. V. Chumak, A. A. Serga, V. I. Vasyuchka, M. B. Jungfleisch, E. Saitoh, and B. Hillebrands, Spin Pumping by Parametrically Excited Exchange Magnons, Phys. Rev. Lett. 106, 216601 (2011)
- T. Liu and G. Vignale, Electric Control of Spin Currents and Spin-Wave Logic, Phys. Rev. Lett. 106, 247203 (2011)
- X. Liu, X.-J. Liu, and J. Sinova, Spin dynamics in the strong spin-orbit coupling regime, Phys. Rev. B 84, 035318 (2011)
- J. Weischenberg, F. Freimuth, J. Sinova, S. Blügel, and Y. Mokrousov, Ab Initio Theory of the Scattering-Independent Anomalous Hall Effect, Phys. Rev. Lett. 107, 106601 (2011)
- M. Ge, T. F. Qi, O. B. Korneta, D. E. De Long, P. Schlottmann, W. P. Crummett, and G. Cao, Lattice-Driven Magnetoresistivity and Metal-Insulator Transition in Single-Layered Iridates, arXiv:1106.2381
- H. Johannesson, D. F. Mross, and E. Eriksson, Two-Impurity Kondo Model: Spin-Orbit Interactions and Entanglement, arXiv:1108.1817 (RKKY in presence of Rashba and Dresselhaus spin-orbit coupling)
- A. Shitade and N. Nagaosa, A unified theory of anomalous Hall effect in ferromagnetic metals, arXiv:1109.5463
- R. Raimondi, P. Schwab, C. Gorini, and G. Vignale, Spin-orbit interaction in a two-dimensional electron gas: a SU(2) formulation, arXiv:1110.5279 (spin Hall effect)
- L. Isaev, D. F. Agterberg, and I. Vekhter, Kondo effect in the presence of spin-orbit coupling, arXiv:1112.5875
- B. Gu, T. Ziman, and S. Maekawa, Theory of the spin Hall effect, and its inverse, in a ferromagnetic metal near the Curie temperature, Phys. Rev. B 86, 241303(R) (2012)
- K. Olejnik, J. Wunderlich, A. C. Irvine, R. P. Campion, V. P. Amin, J. Sinova, and T. Jungwirth, Spin Hall transistor with electrical spin injection, arXiv:1202.0881 (experiment and modeling)
- T. Kernreiter, M. Governale, and U. Zülicke, Carrier-density-controlled anisotropic spin susceptibility of two-dimensional hole systems, arXiv:1207.4548 (susceptibility of strongly hole-doped semiconductor quantum well)
- E. I. Rashba, Quantum nanostructures in strongly spin-orbit coupled two-dimensional systems, arXiv:1209.0828
- O. P. Sushkov, A. I. Milstein, M. Mori, and S. Maekawa, Does the side jump effect exist?, arXiv:1211.2372 (claim that it is much smaller than previously thought)
- X. Bi, P. He, E. M. Hankiewicz, R. Winkler, G. Vignale, and D. Culcer, Anomalous spin precession and spin Hall effect in semiconductor quantum wells, arXiv:1212.6262
- H. Kurebayashi, Jairo Sinova, D. Fang, A. C. Irvine, J. Wunderlich, V. Novak, R. P. Campion, B. L. Gallagher, E. K. Vehstedt, L. P. Zarbo, K. Vyborny, A. J. Ferguson, and T. Jungwirth, Observation of a Berry phase anti-damping spin-orbit torque, arXiv:1306.1893
- M. Weiler, et al., Experimental test of the spin mixing interface conductivity concept, arXiv:1306.5012 (with useful introduction)
- H. Chen, Q. Niu, and A. H. MacDonald, Anomalous Hall effect arising from noncollinear antiferromagnetism, arXiv:1309.4041 (proposed to be large in Mn3Ir)
- B. M. Norman, C. J. Trowbridge, D. D. Awschalom, and V. Sih, Current-Induced Spin Polarization in Anisotropic Spin-Orbit Fields, Phys. Rev. Lett. 112, 056601 (2014) (experiments on (Ga,In)As, largest effect not for current in directions with largest spin-orbit coupling)
- X. Zhang, Q. Liu, J.-W. Luo, A. J. Freeman, and A. Zunger, Hidden spin polarization in inversion-symmetric bulk crystals, Nature Physics 10, 387 (2014) (clarify that the presence of spin-orbit effects relies on a noncentrosymmetric point group for the atomic sites, not on a noncentrosymmetric space group so that also group-IV semiconductors show such effects), see also News and Views article B. Partoens, Spin-orbit interactions: Hide and seek, Nature Physics 10, 333 (2014)
- J. Zelezny, H. Gao, K. Vyborny, J. Zemen, J. Masek, A. Manchon, J. Wunderlich, J. Sinova, and T. Jungwirth, Relativistic Néel-Order Fields Induced by Electrical Current in Antiferromagnets, Phys. Rev. Lett. 113, 157201 (2014) (specifically, in-plane currents; proposal)
- Z. G. Yu, Spin Hall Effect in Disordered Organic Solids, Phys. Rev. Lett. 115, 026601 (2015) (due to interference between paths involving canted orbitals, distortions are not considered)
- A. Matos-Abiague and J. Fabian, Tunneling Anomalous and Spin Hall Effects, Phys. Rev. Lett. 115, 056602 (2015) (continuum model)
- W. Chen, M. Sigrist, J. Sinova, and D. Manske, Minimal Model of Spin-Transfer Torque and Spin Pumping Caused by the Spin Hall Effect, Phys. Rev. Lett. 115, 217203 (2015) (envelope-function/Landau-Lifshitz approach)
- O. Gomonay, T. Jungwirth, and J. Sinova, High Antiferromagnetic Domain Wall Velocity Induced by Néel Spin-Orbit Torques, Phys. Rev. Lett. 117, 017202 (2016)
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L. Šmejkal, J. Železný, J. Sinova, and T. Jungwirth, Electric Control of Dirac Quasiparticles by Spin-Orbit Torque in an Antiferromagnet, Phys. Rev. Lett. 118, 106402 (2017)
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C. Stamm, C. Murer, M. Berritta, J. Feng, M. Gabureac, P. M. Oppeneer, and P. Gambardella, Magneto-Optical Detection of the Spin Hall Effect in Pt and W Thin Films, Phys. Rev. Lett. 119, 087203 (2017)
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H. Liu, E. Marcellina, A. R. Hamilton, and D. Culcer, Strong Spin-Orbit Contribution to the Hall Coefficient of Two-Dimensional Hole Systems, Phys. Rev. Lett. 121, 087701 (2018) (how quantum-spin dynamics affect classical charge transport; spin-Boltzmann-type equation, first-order Born approximation)
Other materials for spintronics, spintronics devices
- J. Maassen, W. Ji, and H. Guo, Graphene spintronics: the role of ferromagnetic electrodes, arXiv:1009.5254 (ab-initio calculation, spin-injection efficiency from Co and Ni into graphene)
- N. J. Harmon and M. E. Flatté, Distinguishing Spin Relaxation Mechanisms in Organic Semiconductors, Phys. Rev. Lett. 110, 176602 (2013)
- M. Warner, S. Din, I. S. Tupitsyn, et al., Potential for spin-based information processing in a thin-film molecular semiconductor, Nature (2013), doi:10.1038/nature12597 (slow spin relaxation in thin films of H2Pc with up to 10% CuPc)
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L.-D. Yuan, Z. Wang, J.-W. Luo, E. I. Rashba, and A. Zunger, Giant momentum-dependent spin splitting in centrosymmetric low-Z antiferromagnets, Phys. Rev. B 102, 014422 (2020) (spin splitting of bands induced by antiferromagnetic order, symmetry analysis in terms of magnetic space groups)
Magnetic and general properties of cuprates and other Mott antiferromagnets - experiment
- C. V. Parker, P. Aynajian, E. H. da Silva Neto, A. Pushp, S. Ono, J. Wen, Z. Xu, G. Gu, and A. Yazdani, Appearance of fluctuating stripes at the onset of the pseudogap in the high-Tc Superconductor Bi2Sr2CaCu2O8+x, Nature 468, 677 (2010)
- M. Guarise, B. Dalla Piazza, M. Moretti Sala, G. Ghiringhelli, L. Braicovich, H. Berger, J. N. Hancock, D. van der Marel, T. Schmitt, V. N. Strocov, L. J. P. Ament, J. van den Brink, P.-H. Lin, P. Xu, H.M. Rønnow, and M. Grioni, High-energy magnon dispersion demonstrate extended interactions in undoped cuprates, arXiv:1004.2441 (RIXS, experiment and theory)
- I. Raicevic, D. Popovic, C. Panagopoulos, L. Benfatto, M. B. Silva Neto, E. S. Choi, and T. Sasagawa, Evidence for Quantum Skyrmions in a Doped Antiferromagnet, arXiv:1006.1891 (Li-doped La2CuO4)
- H.-B. Yang, J. D. Ramaeu, Z.-H. Pan, G. D. Gu, P. D. Johnson, R. H. Claus, D. G. Hinks, and T. E. Kidd, On the Reconstructed Fermi Surface in the Underdoped Cuprates, arXiv:1008.3121 (ARPES: complete hole pockets, but with vanishing weight at the AFM zone boundary)
- A. T. Boothroyd, P. Babkevich, D. Prabhakaran, and P. G. Freeman, An hour-glass magnetic spectrum in an insulating, hole-doped antiferromagnet, Nature 471, 341 (2011) (La2-xSrxCoO4, note News and Views)
- M. Le Tacon et al., Intense paramagnon excitations in a large family of high-temperature superconductors, Nature Physics 7, 725 (2011) (RIXS, high precision, surprisingly universal)
- M. K. Chan, M. J. Veit, C. J. Dorow, Y. Ge, Y. Li, W. Tabis, Y. Tang, X. Zhao, N. Barisic, and M. Greven, In-Plane Magnetoresistance Obeys Kohler's Rule in the Pseudogap Phase of Cuprate Superconductors, Phys. Rev. Lett. 113, 177005 (2014) (Kohler's rule, δρ/ρ0 = F(H/ρ0) independent of temperature, is satisfied, this implies that a Fermi-liquid plus Boltzmann description with essentially constant scattering rate is applicable, contains brief discussion of Kohler's rule)
-
T. L. Miller, W. Zhang, H. Eisaki, and A. Lanzara, Particle-Hole Asymmetry in the Cuprate Pseudogap Measured with Time-Resolved Spectroscopy, Phys. Rev. Lett. 118, 097001 (2017) (pump-probe ARPES)
-
L. Mangin-Thro, Y. Li, Y. Sidis, and P. Bourges, a-b Anisotropy of the Intra-Unit-Cell Magnetic Order in YBa2Cu3O6.6, Phys. Rev. Lett. 118, 097003 (2017) (neutron scattering)
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M. Zhu, D. J. Voneshen, S. Raymond, O. J. Lipscombe, C. C. Tam, and S. M. Hayden, Spin fluctuations associated with the collapse of the pseudogap in a cuprate superconductor, Nature Phys. 19, 99 (2023) (inelastic neutron scattering)
Magnetic and general properties of cuprates and other Mott antiferromagnets - theory
- Y. H. Szczech, M. A. Tusch, and D. E. Logan, Collective excitation spectrum of a disordered Hubbard model, J. Phys.: Condens. Matter 9, 9621 (1997) (3D Hubbard model at half filling) P
- F. Carvalho Dias and I. R. Pimentel, Spin correlations and magnetic susceptibilities of lightly doped antiferromagnets, Phys. Rev. B 71, 224412 (2005) (slave-fermion/Schwinger-boson method applied to t-J model)
- S. I. Vedeneev and D. K. Maude, Vortexlike excitations in a nonsuperconducting single-layer compound Bi2+xSr2-xCuO6+delta single crystal in high magnetic fields, Phys. Rev. B 72, 214514 (2005)
- T. Morinari, Half-skyrmion picture of single hole doped high-Tc cuprate, cond-mat/0502437; T. Morinari, Half-skyrmion picture of single hole doped CuO2 plane, cond-mat/0507666; Mechanism of dx2-y2-wave superconductivity based on doped hole induced spin texture in high Tc cuprates, cond-mat/0509632
- C. Bruegger, F. Kaempfer, M. Pepe, and U.-J. Wiese, Magnon-mediated Binding between Holes in an Antiferromagnet, cond-mat/0511367
- G. Sangiovanni, A. Toschi, E. Koch, K. Held, M. Capone, C. Castellani, O. Gunnarsson, S.-K. Mo, J. W. Allen, H.-D. Kim, A. Sekiyama, A. Yamasaki, S. Suga, and P. Metcalf, Static vs. dynamical mean field theory of Mott antiferromagnets, cond-mat/0511442 (theory and experiment)
- A. Luscher, A. Läuchli, W. Zheng, and O. P. Sushkov, Single-hole properties of the t-J model on the honeycomb lattice, cond-mat/0512074
- W.-F. Tsai and S. A. Kivelson, Inhomogeneous Hubbard Models: from Weak to Strong Coupling, cond-mat/0601113
- L. Balents and S. Sachdev, Dual vortex theory of doped Mott insulators, cond-mat/0612220
- M. Greiter and R. Thomale, No evidence for spontaneous orbital currents in finite size studies of three-band models for CuO planes, cond-mat/0701245 (criticize Varma's picture)
- T.-P. Choy, R. G. Leigh, and P. Phillips, Hidden Charge 2e Boson: Experimental Consequences for Doped Mott Insulators, arXiv:0712.2841 (discuss how many peculiar features of the normal state of cuprates result naturally from a low-energy charge-2e bosonic field); R. G. Leigh and P. Phillips, Origin of the Mott Gap, arXiv:0812.0593
- D. Poilblanc, Properties of Holons in the Quantum Dimer Model, Phys. Rev. Lett. 100, 157206 (2008) (amoung other results, finds tendency of holons to bind magnetic vortices, whereby they are transmuted to bosons)
- C.-W. Liu, S. Liu, Y.-J. Kao, A. L. Chernyshev, and A. W. Sandvik, Impurity-induced frustration in correlated oxides, arXiv:0812.1023
- K. Bouadim, G. G. Batrouni, and R. T. Scalettar, Determinant Quantum Monte Carlo Study of the Orbitally Selective Mott Transition, arXiv:0903.3390
- T. Morinari, Half-Skyrmion theory for high-temperature superconductivity, arXiv:0908.3385
- S. Chakraborty, S. Hong, and P. Phillips, Non-conservation of Fermionic Degrees of Freedom at Low-energy in Doped Mott Insulators, arXiv:0909.3096
- S. K. Sarker and T. Lovorn, A Consistent Theory of Underdoped Cuprates: Evolution of the RVB State From Half Filling, arXiv:0910.2204
- M. Khodas and A. M. Tsvelik, Influence of Thermal Fluctuations of Spin Density Wave Order Parameter on the Quasiparticle Spectral Function, arXiv:1001.0590 (a spin-fermion model of electrons coupled to SDW order, motivated by underdoped cuprates, but also potentially relevant for pnictides)
- F. Hassler, A. Rüegg, M. Sigrist, and G. Blatter, Dynamical Unbinding Transition in a Periodically Driven Mott Insulator, arXiv:1002.3085 (Hubbard model in non-equilibrium)
- T. Das, R. S. Markiewicz, and A. Bansil, Optical model-solution to the competition between a pseudogap phase and a Mott-gap phase in high-temperature cuprate superconductors, arXiv:1002.4188
- H. T. Dang, E. Gull, and A. J. Millis, Response of a correlated material to a local electric field: how much does a muon perturb a correlated electron material?, arXiv:1004.5369
- P. Phillips, Mottness Collapse and T-linear Resistivity in Cuprate Superconductors, arXiv:1006.2396
- D. J. Singh and I. I. Mazin, Experimental evidence for nematic order of cuprates in relation to lattice structure, arXiv:1007.0255 (discussion of evidence for nematic order, contains a helpful illustration of what nematic order signifies)
- P. Ye, C.-S. Tian, X.-L. Qi, and Z.-Y. Weng, Unconventional order parameters in doped Mott insulators, arXiv:1007.2507 (predict a novel "Bose insulating phase")
- B. K. Clark, D. A. Abanin, and S. L. Sondhi, Nature of the spin liquid state of the Hubbard model on honeycomb lattice, arXiv:1010.3011 (effective J1-J2 low-energy model, variational calculation) P
- J. Lin and A. J. Millis, Optical and Hall conductivities of a thermally disordered two-dimensional spin-density wave: two-particle response in the pseudogap regime of electron-doped high-Tc superconductors, arXiv:1011.3265
- G. Sordi, K. Haule, and A.-M. S. Tremblay, Mott physics and first-order transition between two metals in the normal state phase diagram of the two-dimensional Hubbard model, arXiv:1102.0463 (cellular DMFT with QMC; phase diagram of doped 2D Hubbard model in U, temperature, and chemical potential, find a novel first-order transition between metallic states which ends at a critical line at finite temperature)
- Li Liu, H. Yao, E. Berg, and S. A. Kivelson, Phases of the infinite U Hubbard model, arXiv:1103.3315 (DMRG for ladders)
- S. A. Hartnoll, D. M. Hofman, M. A. Metlitski, and S. Sachdev, Quantum critical response at the onset of spin density wave order in two-dimensional metals, arXiv:1106.0001 (very long paper motivated by the cuprates)
- T. M. Rice, K.-Y. Yang, and F. C. Zhang, A Phenomenological Theory of the Anomalous Pseudogap Phase in Underdoped Cuprates, arXiv:1109.0632, Rep. Prog. Phys. (long paper on the authors' approach, partially of review character)
- S. Hong and P. Phillips, Towards the Standard Model of Fermi Arcs from a Wilsonian Reduction of the Hubbard Model, arXiv:1110.0440
- G. Sordi, P. Sémon, K. Haule, and A.-M. S. Tremblay, Pseudogap temperature along the Widom line of a first-order transition in doped Mott insulators, arXiv:1110.1392 (a Widom first-order phase transition as the main player in the physics of cuprates in the normal state)
- I. Bakken Sperstad, E. B. Stiansen, and A. Sudbø, Quantum criticality in a dissipative (2+1)-dimensional XY model of circulating currents in high-Tc cuprates, arXiv:1111.0629 (Monte Carlo)
- N. D. Vlasii, C. P. Hofmann, F.-J. Jiang, and U.-J. Wiese, Symmetry Analysis of Holes Localized on a Skyrmion in a Doped Antiferromagnet, arXiv:1205.3677 (long paper, holes coupled to Skyrmions, pre-formed pairs in cuprates)
- T. Morinari, Topological Spin Texture Created by Zhang-Rice Singlets in Cuprate Superconductors, arXiv:1207.2245, J. Phys. Soc. Jpn. 81, 074716 (2012) (single hole relative to half filling generates Zhang-Rice singlet, proposes that the Zhang-Rice singlet dresses with a skyrmion in the antiferromagnetic order)
- W. Rowe, J. Knolle, I. Eremin, and P. J. Hirschfeld, Spin excitations in layered antiferromagnetic metals and superconductors, arXiv:1207.3834 (motivated by cuprates but has some implications for pnictides as well, also coexistence of SDW and superconducting order)
- H. Ebrahimnejad, G. A. Sawatzky, and M. Berciu, The dynamics of a doped hole in a cuprate is not controlled by spin fluctuations, Nature Phys. 10, 951 (2014) (three-band [and five-band] tJ-type model; variational approach; very interesting paper suggesting that the Zhang-Rice-singlet picture misses essential physics)
- Z. Wang, W.-J. Hu, and A. H. Nevidomskyy, Spin Ferroquadrupolar Order in the Nematic Phase of FeSe, Phys. Rev. Lett. 116, 247203 (2016) (spin-only model, variational mean-field approximation)
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V. Borisov, R. M. Fernandes, and R. Valentí, Evolution from B2g Nematics to B1g Nematics in Heavily Hole-Doped Iron-Based Superconductors, Phys. Rev. Lett. 123, 146402 (2019) (rotated nematic order)
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X. Y. Xu and T. Grover, Competing Nodal d-Wave Superconductivity and Antiferromagnetism, Phys. Rev. Lett. 126, 217002 (2021) (sign-problem-free QMC for toy model of correct symmetry)
- X. Liu, Y. X. Chong, R. Sharma, and C. S. Davis, Discovery of a Cooper-pair density wave state in a transition-metal dichalcogenide, Science 372, 1447 (2021) (registered with preexisting CDW)
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S. Gong, W. Zhu, and D. N. Sheng, Robust d-Wave Superconductivity in the Square-Lattice t−J Model, Phys. Rev. Lett. 127, 097003 (2021) (DMRG)
For the theory of superconductivity see Microscopic theory of bulk superconductors
Disordered ferromagnets (not specifically DMS)
- A. Singh and E. Fradkin, Localization and correlation effects in itinerant ferromagnets, Phys. Rev. B 35, 6894 (1987) (employing 1/N expansion)
- A. V. Andreev and A. Kamenev, Itinerant Ferromagnetism in Disordered Metals: A Mean-Field Theory, Phys. Rev. Lett. 81, 3199 (1998) (enhancement of ferromagnetism by potential disorder in two dimensions or less, no fluctuations)
- P. Jacquod and A. D. Stone, Ground-State Magnetization in Disordered Systems: Exchange vs. Off-Diagonal Interaction Fluctuations, cond-mat/0003352, phys. stat. sol. (2000)
- P. Jacquod and A. D. Stone, Ground-state magnetization for interacting fermions in a disordered potential: Kinetic energy, exchange interaction, and off-diagonal fluctuations, Phys. Rev. B 64, 214416 (2001) (contains brief review of Stoner theory in disordered metals)
- Y. Tserkovnyak, A. Brataas, and G. E. W. Bauer, Current-Induced Magnetization Dynamics in Disordered Itinerant Ferromagnets, cond-mat/0512715 (extended local-density approximation)
- S. G. Magalhaes, F. M. Zimmer, P. R. Krebs, and B. Coqblin, Spin Glass and ferromagnetism in disordered Cerium compounds, cond-mat/0606551 (competition between spin glass, ferromagnetism, and Kondo physics for Kondo lattice model with random interactions, functional integral approach)
- J. A. Sobota, D. Tanaskovic, and V. Dobrosavljevic, RKKY interactions in the regime of strong localization, cond-mat/0609425 (more general idea exhibited for 1D system; no diffusion)
- J. A. Hoyos and T. Vojta, Local defect in a magnet with long-range interactions, cond-mat/0611001 (Ising magnet in paramagnetic phase close to classical or quantum critical point, with long-range stiffness-type [not density-density] interaction and a spherical defect region favoring magnetic order) P
- L. De Sanctis and F. Guerra, Mean field dilute ferromagnet I. High temperature and zero temperature behavior, arXiv:0801.4940 (Ising model on random network, same coupling on all bonds)
- A. Chakraborty and G. Bouzerar, Dynamical properties of a three-dimensional diluted Heisenberg model, Phys. Rev. B 81, 172406 (2010) (site-diluted nearest-neighbor Heisenberg model, self-consistent local RPA for large supercells) P
- R. Misra, A. F. Hebard, K. A. Muttalib, and P. Wölfle, Asymmetric Metal-Insulator Transition in Disordered Ferromagnetic Films, Phys. Rev. Lett. 107, 037201 (2011) (Gd films; experiment and theory)
- L. Demko, S. Bordacs, T. Vojta, D. Nozadze, F. Hrahsheh, C. Svoboda, B. Dora, H. Yamada, M. Kawasaki, Y. Tokura, and I. Kezsmarki, Disorder promotes ferromagnetism: Rounding of the quantum phase transition in Sr1-xCaxRuO3, arXiv:1202.3810 (experiments and theory, FM-PM quantum phase transition is destroyed by the compositional disorder, ferromagnetism is extended by the disorder, correlated disorder is more beneficial for ferromagnetism than random disorder)
- Y. Sang, D. Belitz, and T. R. Kirkpatrick, Disorder Dependence of the Ferromagnetic Quantum Phase Transition, Phys. Rev. Lett. 113, 207201 (2014) (explain how disorder suppresses the first-order ferromagnetic transition in ferromagnets with reduced Curie temperature and turns it into a second order transition, ending in a QCP; contains nice summary of the clean case)
Magnetic and general properties of pnictides, chalcogenides, and related systems - experiment
(including charge-density-wave systems)
- Y. Qiu, W. Bao, Q. Huang, J. W. Lynn, T. Yildirim, J. Simmons, Y. C. Gasparovic, J. Li, M. Green, T. Wu, G. Wu, and X. H. Chen, The absence of the spin-density-wave order in the NdFeAs(O,F) high Tc superconductor system, arXiv:0806.2195 (this compound shows a structural transition at about 150K, but no SDW order except at very small temperatures, unlike other compounds of this class - by now superceded, it does show SDW order)
- M. A. McGuire, A. D. Christianson, A. S. Sefat, B. C. Sales, M. D. Lumsden, R. Jin, E. A. Payzant, D. Mandrus, Y. Luan, V. Keppens, V. Varadarajan, J. W. Brill, R. P. Hermann, M. T. Sougrati, F. Grandjean, and G. J. Long, Phase transitions in LaFeAsO: structural, magnetic, elastic, and transport properties, heat capacity and Mössbauer spectra, arXiv:0806.3878 P
- D. Hsieh, Y. Xia, L. Wray, D. Qian, K. Gomes, A. Yazdani, G. F. Chen, J. L. Luo, N.L. Wang, and M. Z. Hasan, Experimental determination of the microscopic origin of magnetism in parent iron pnictides, arXiv:0812.2289 (ARPES and STM, favoring a SDW state) P
- Y. Xia, D. Qian, L. Wray, D. Hsieh, G. F. Chen, J. L. Luo, N. L. Wang, and M. Z. Hasan, Fermi Surface Topology and Low-Lying Quasiparticle Dynamics of Parent Fe1+xTe/Se Superconductor, Phys. Rev. Lett. 103, 037002 (2009); see also Viewpoint: A. V. Balatsky and D. Parker, Not all iron superconductors are the same, Physics 2, 59 (2009)
- M. Matusiak, T. Plackowski, Z. Bukowski, N. D. Zhigadlo, and J. Karpinski, The thermoelectric power as an evidence of Spin Density Wave order in the SmFeAsO and NdFeAsO, arXiv:0901.2472 P
- N. J. Curro, A. P. Dioguardi, N. Roberts-Warren, A. C. Shockley, and P. Klavin, Low energy spin dynamics in the antiferromagnetic phase of CaFe2As2, arXiv:0902.4492 (NMR, consistent with metallic ordered state)
- S. E. Hahn, Y. Lee, N. Ni, A. Alatas, B. M. Leu, D. Y. Chung, I. S. Todorov, E. E. Alp, M. G. Kanatzidis, P.C. Canfield, A. I. Goldman, R. J. McQueeney, and B. N. Harmon, Influence of Magnetism on Phonons in CaFe2As2, arXiv:0903.0017 (strong effect of magnetic correlations on phonons even in the disordered phase)
- G. Liu, H. Liu, L. Zhao, W. Zhang, X. Jia, J. Meng, X. Dong, G. F. Chen, G. Wang, Y. Zhou, Y. Zhu, X. Wang, Z. Xu, C. Chen, and X. J. Zhou, Electronic Evidence of Unusual Magnetic Ordering in a Parent Compound of FeAs-Based Superconductors, arXiv:0904.0677
- Y. Luo, Y. Li, S. Jiang, J. Dai, G. Cao, and Z. Xu, Phase diagram of CeFeAs1-xPxO: Two magnetic quantum critical points driven by chemical doping, arXiv:0907.2961
- D. S. Inosov, J. T. Park, P. Bourges, D. L. Sun, Y. Sidis, A. Schneidewind, K. Hradil, D. Haug, C. T. Lin, B. Keimer, and V. Hinkov, Normal-State Spin Dynamics and Temperature-Dependent Spin Resonance Energy in an Optimally Doped Iron Arsenide Superconductor, arXiv:0907.3632 (inelastic neutron scattering, exhibiting a nearly antiferromagnetic metal without pseudogap)
- J. J. Ying, T. Wu, Q. J. Zheng, Y. He, G. Wu, Q. J. Li, Y. J. Yan, Y. L. Xie, R. H. Liu, X. F. Wang, and X. H. Chen, Study of Electron Spin Resonance on single crystals EuFe2-xCoxAs2, arXiv:0908.0037
- R. Khasanov, M. Bendele, A. Amato, K. Conder, M. Elender, H. Keller, H.-H. Klauss, H. Luetkens, E. Pomjakushina, and A. Raselli, Pressure Induced Static Magnetic Order in Superconducting FeSe1-x, arXiv:0908.2734 (under pressure, antiferromagnetic long-range order appears above the superconducting transition and might coexist at low temperatures)
- H. Li, W. Tian, J. L. Zarestky, A. Kreyssig, N. Ni, S. L. Bud'ko, P. C. Canfield, A. I. Goldman, R. J. McQueeney, and D. Vaknin, Magnetic and lattice coupling in single-crystal SrFe2As2: A neutron scattering study, arXiv:0908.4253 (coinciding structural and magnetic first-order transitions)
- D. Reznik, K. Lokshin, D. C. Mitchell, D. Parshall, W. Dmowski, D. Lamago, R. Heid, K.-P. Bohnen, A.S. Sefat, M. A. McGuire, B. C. Sales, D. G. Mandrus, A. Asubedi, D. J. Singh, A. Alatas, M. H. Upton, A. H. Said, A. Cunsolo, Yu. Shvydko, and T. Egami, Phonons as a probe of the magnetic state in doped and undoped BaFe2As2, arXiv:0908.4359 (inelastic x-ray scattering compared to DFT, suggesting strong coupling between phonons and high-frequency magnetic fluctuations)
- T. Egami, B. V. Fine, D. J. Singh, D. Parshall, C. de la Cruz, and P. Dai, Spin-Phonon Coupling in Iron Pnictide Superconductors, arXiv:0908.4361 (short paper, Landau theory for the magnetic order controlled by As-Fe separation)
- M. M. Qazilbash, J. J. Hamlin, R. E. Baumbach, L. Zhang, D. J. Singh, M. B. Maple, and D. N. Basov, Electronic correlations in the iron pnictides, arXiv:0909.0312 (infrared and optical spectroscopy)
- M. Yi, D. H. Lu, J. G. Analytis, J.-H. Chu, S.-K. Mo, R.-H. He, M. Hashimoto, R. G. Moore, I. I. Mazin, D. J. Singh, Z. Hussain, I. R. Fisher, and Z.-X. Shen, Unconventional electronic reconstruction in undoped (Ba,Sr)Fe2As2 across the spin density wave transition, arXiv:0909.0831 (ARPES, compared to DFT)
- A. Jesche, C. Krellner, M. de Souza, M. Lang, and C. Geibel, Rare earth magnetism in CeFeAsO: A single crystal study, arXiv:0909.0903 (single crystals, Ce moments do not feel SDW ordering?)
- E. Dengler, J. Deisenhofer, H.-A. Krug von Nidda, S. Khim, J. S. Kim, K. H. Kim, F. Casper, C. Felser, and A. Loidl, Coupling of localized moments and itinerant electrons in EuFe2As2 single crystals studied by Electron Spin Resonance, arXiv:0909.2054
- S. J. Moon, J. H. Shin, D. Parker, W. S. Choi, I. I. Mazin, Y. S. Lee, J. Y. Kim, N. H. Sung, B. K. Cho, S. H. Khim, J. S. Kim, K. H. Kim, and T. W. Noh, Dual Character of Magnetism in Ferropnictides: Insights from Optical Measurements, arXiv:0909.3352 (optical spectroscopy accompanied by DFT: intermediate, not fully local or itinerant antiferromagnetism)
- H. Sugawara, K. Ishida, Y. Nakai, H. Yanagi, T. Kamiya, Y. Kamihara, M. Hirano, and H. Hosono, Two-Dimensional Spin Dynamics in the Itinerant Ferromagnet LaCoPO Revealed by Magnetization and 31P-NMR Measurements, arXiv:0909.5641 (isostructural with 1111 pnictides showing SDW order and superconductivity; LaCoPO is a weak ferromagnetic metal with small ordered moments but large paramagnetic moments above TC)
- R. Mittal, R. Heid, A. Bosak, T. R. Forrest, S. L. Chaplot, D. Lamago, D. Reznik, K. P. Bohnen, Y. Su, N. Kumar, S. K. Dhar, A. Thamizhavel, Ch. Rüegg, M. Krisch, D. F. McMorrow, Th. Brueckel, and L. Pintschovius, Pressure dependence of phonon modes across the tetragonal to collapsed tetragonal phase transition in CaFe2As2, arXiv:0911.1665
- Y. Luo, Q. Tao, Y. Li, X. Lin, L. Li, G. Cao, Z. Xu, H. Kaneko, A. V. Savinkov, Y. Xue, H. Suzuki, C. Fang, and J. Hu, Evidence of Magnetically Driven Structural Phase Transition in Parent Compounds RFeAsO (R = La, Sm, Gd, Tb): study of low-temperature X-ray diffraction, arXiv:0911.2779 (in 1111-compounds the structural and Neel transition temperatures as well as their difference decrease with decreasing c-axis lattice constant with rare-earth substitution) P
- R. M. Fernandes, L. H. VanBebber, S. Bhattacharya, P. Chandra, V. Keppens, D. Mandrus, M. A. McGuire, B. C. Sales, A. S. Sefat, and J. Schmalian, Effects of nematic fluctuations on the elastic properties of iron arsenide superconductors, arXiv:0911.3084; Phys. Rev. Lett. (ultrasound spectroscopy, supports the notion that the structural transition is strongly coupled to magnetic fluctuations; note changed title in new version, original title "Fluctuations-induced softening of the elastic properties of Fe-As based pnictide superconductors")
- K. Matan, S. Ibuka, R. Morinaga, S. Chi, J. W. Lynn, A. D. Christianson, M. D. Lumsden, and T. J. Sato, Doping Dependence of Spin Dynamics in Electron-Doped Ba(Fe1-xCox)2As2, arXiv:0912.4945 (inelastic neutron scattering, also propose a change in the Fermi-surface topology)
- Q. Si, Iron pnictide superconductors: Electrons on the verge, arXiv:0912.4989 (optical spectroscopy suggesting rather strong electronic correlations)
- G. Lang, H.-J. Grafe, D. Paar, F. Hammerath, K. Manthey, G. Behr, J. Werner, and B. Büchner, Nanoscale electronic order in iron pnictides, arXiv:0912.5495 (... in underdoped 1111 samples but not in undoped or optimally doped samples)
- V. P. S. Awana, I. Nowik, A. Pal, K. Yamaura, E. Takayama-Muromachi, and I. Felner, Magnetic phase transitions in SmCoAsO, Phys. Rev. B 81, 212501 (2010) (upon lowering the temperature, the material becomes a ferromagnetic metal, then a SDW metal, and at a low temperature, the Sm moments also order antiferromagnetically); A. Pal, H. Kishan, and V. P. S. Awana, Possible kinetic arrest of the ferromagnetic to anti-ferromagnetic transition in SmCoAsO: The interplay of Sm4f and Co3d spins, arXiv:1008.2593
- P. Richard, K. Nakayama, T. Sato, M. Neupane, Y.-M. Xu, J. H. Bowen, G. F. Chen, J. L. Luo, N. L. Wang, H. Ding, and T. Takahashi, Observation of Dirac Cone Electronic Dispersion in BaFe2As2, Phys. Rev. Lett. 104, 137001 (2010) (ARPES, Dirac cone due to spin-density-wave formation); see also Viewpoint: M. Z. Hasan and B. A. Bernevig, Dirac cone in iron-based superconductors, Physics 3, 27 (2010)
- J. G. Storey, J. W. Loram, J. R. Cooper, Z. Bukowski, and J. Karpinski, The electronic specific heat of Ba1-xKxFe2As2 from 2K to 380K, arXiv:1001.0474
- A. Jesche, C. Krellner, M. de Souza, M. Lang, and C. Geibel, Structural and magnetic transition in CeFeAsO: separated or connected?, arXiv:1001.4349 (difference between strutural and magnetic transition temperatures decreases with increasing sample quality, is concluded to be extrinsic)
- B. Zhou, Y. Zhang, L.-X. Yang, M. Xu, C. He, F. Chen, J.-F. Zhao, H.-W. Ou, J. Wei, B.-P. Xie, T. Wu, G. Wu, M. Arita, K. Shimada, H. Namatame, M. Taniguchi, X. H. Chen, and D. L. Feng, Electronic structure of EuFe2As2, arXiv:1001.4537 (ARPES)
- Q. Tao, Z. Zhu, X. Lin, G. Cao, Z. Xu, G. Chen, J. Luo, and N. Wang, Comparative study on the thermoelectric effect of parent oxypnictides LaTAsO (T = Fe, Ni), arXiv:1002.0417
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- V. Grinenko, S.-L. Drechsler, M. Abdel-Hafiez, S. Aswartham, A. U. B. Wolter, S. Wurmehl, C. Hess, K. Nenkov, G. Fuchs, D. Efremov, B. Holzapfel, J. van den Brink, and B. Büchner, Disordered magnetism in superconducting KFe2As2 single crystals, arXiv:1210.4590 (magnetization and specific-heat, also theory; cluster spin glass and Griffiths phases, above superconducting Tc)
- Y. K. Kim et al., Existence of Orbital Order and its Fluctuation in Superconducting Ba(Fe1-xCox)2As2 Single Crystals Revealed by X-ray Absorption Spectroscopy, Phys. Rev. Lett. 111, 217001 (2013) (different occupation of dyz and dzx orbitals, signal is larger than expected from an in some sense purely structural anisotropy)
- P.-H. Lin, Y. Texier, A. Taleb-Ibrahimi, P. Le Fèvre, F. Bertran, E. Giannini, M. Grioni, and V. Brouet, Nature of the Bad Metallic Behavior of Fe1.06Te Inferred from Its Evolution in the Magnetic State, Phys. Rev. Lett. 111, 217002 (2013) (ARPES, also DFT calculations, paramagnet is bad metal with large pseudgap due to spin fluctuations, antiferromagnet is good metal with spins frozen, nesting plays no role)
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- C. A. McElroy, J. J. Hamlin, B. D. White, M. A. McGuire, B. C. Sales, and M. B. Maple, Magneto-Transport Properties of Single Crystalline LaFeAsO, arXiv:1308.1885 (partially semiconductor-like, carriers are suggested to freeze out at low temperatures, explaining increase of resistivity and decrease of Hall coefficient)
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Z.-G. Chen, L. Wang, Y. Song, X. Lu, H. Luo, C. Zhang, P. Dai, Z. Yin, K. Haule, and G. Kotliar, Two-Dimensional Massless Dirac Fermions in Antiferromagnetic AFe2As2 (A=Ba,Sr), Phys. Rev. Lett. 119, 096401 (2017) (infrared spectroscopy and DFT+DMFT calculations)
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S. Choi et al., Switching Magnetism and Superconductivity with Spin-Polarized Current in Iron-Based Superconductor, Phys. Rev. Lett. 119, 227001 (2017) (Sr2VO3FeAs; spin-polarized current can switch system from C2 to C4 magnetic state; coexistence with superconductivity); see also Physics viewpoint
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R. P. Day et al., Influence of Spin-Orbit Coupling in Iron-Based Superconductors, Phys. Rev. Lett. 121, 076401 (2018) (spin- and angle-resolved photoemission [ARPES] compared to tight-binding modeling, 111 and 11 compounds)
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P. Massat et al., Collapse of Critical Nematic Fluctuations in FeSe under Pressure, Phys. Rev. Lett. 121, 077001 (2018) (Raman spectroscopy; nematic fluctuations are suppressed for increasing pressure much before the maximum Tc is reached, suggesting that they are marginal for superconducting pairing)
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J. Li, B. Lei, D. Zhao, L. P. Nie, D. W. Song, L. X. Zheng, S. J. Li, B. L. Kang, X. G. Luo, T. Wu, and X. H. Chen, Spin-Orbital-Intertwined Nematic State in FeSe, Phys. Rev. X 10, 011034 (2020) (NMR)
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Cong Li et al., Spectroscopic Evidence for an Additional Symmetry Breaking in the Nematic State of FeSe Superconductor, Phys. Rev. X 10, 031033 (2020) (laser ARPES; either inversion or time-reversal symmetry are also broken)
Magnetic and general properties of pnictides, chalcogenides, and related systems - theory
(including charge-density-wave systems)
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- E. Manousakis, J. Ren, S. Meng, and E. Kaxiras, Is the nature of magnetic order in copper-oxides and in iron-pnictides different?, arXiv:0902.3450 (qualitative discussion based on previously reported electronic structure, support a local-moment picture for the pnictides)
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- K. Kubo and P. Thalmeier, Multiorbital effects on antiferromagnetism in Fe pnictides, arXiv:0903.4064 (two-orbital model, consider spin and orbital ordering)
- R. R. P. Singh, Exchange Constants and Neutron Spectra of Iron Pnictide Materials, arXiv:0903.4408 (on 122 compounds)
- C. Xu and J. Hu, Field theory for magnetic and lattice structure properties of Fe1+yTe1-xSex, arXiv:0903.4477
- M. D. Johannes and I. Mazin, Microscopic origin of magnetism and magnetic interactions in ferropnictides, arXiv:0904.3857 (take a middle route between the strongly correlated and the itinerant picture)
- D. Parker and I. Mazin, Spin density wave coexistence and nodal lines in superconducting pnictides, arXiv:0904.3926
- W. Lv, J. Wu, and P. Phillips, Jahn-Teller Effect Induces Structural Phase Transition and the Resistivity Anomaly in Iron Pnictides, arXiv:0905.1704 P
- G.-B. Liu and B.-G. Liu, Temperature-dependent striped antiferromagnetism of LaFeAsO in a Green's function approach, arXiv:0905.2005
- P. Prelovsek, I. Sega, and T. Tohyama, Analysis of transport properties of iron pnictides: spin-fluctuation scenario, arXiv:0905.4153
- M. J. Calderon, B. Valenzuela, and E. Bascones, Tight binding model for iron pnictides, arXiv:0907.1259
- E. Kaneshita, T. Morinari, and T. Tohyama, Modeling Antiferromagnetic Phase in Iron Pnictides: Weakly Ordered State, arXiv:0909.1081 (calculation of the optical conductivity)
- M. Daghofer, A. Nicholson, A. Moreo, and E. Dagotto, Three-Orbital model for the Pnictides, arXiv:0910.1573
- R. Applegate, J. Oitmaa, and R. R. P. Singh, Spin-waves in the J1a-J1b-J2 orthorombic square-lattice Heisenberg models: Application to the iron pnictide materials, arXiv:0910.1793 (anisotropic Heisenberg model, see also the following reference)
- D.-X. Yao and E. W. Carlson, Magnetic Excitations of Undoped Iron Oxypnictides, arXiv:0910.2528 (anisotropic Heisenberg model, see also the preceding reference)
- S. Zhou and Z. Wang, Electron correlation and spin density wave order in iron pnictides, arXiv:0910.2707
- N. Harrison and S. E. Sebastian, Dirac nodal pockets in the antiferromagnetic parent phase of FeAs superconductors, arXiv:0910.4199 (propose graphene-like Dirac cones in the quasiparticle dispersion in the SDW state of 122-compounds)
- F. Cricchio, O. Granas, and L. Nordstrom, The low spin moment in LaOFeAs is due to a hidden multipole order caused by spin orbital ordering, arXiv:0911.1342
- I. Eremin and A. V. Chubukov, Magnetic degeneracy and hidden metallicity of the spin density wave state in ferropnictides, arXiv:0911.1754
- H. Ishida and A. Liebsch, Fermi-liquid, non-Fermi-liquid, and Mott phases in iron pnictides and cuprates, arXiv:0911.1940 (strong-coupling picture, unified description of pnictides and cuprates)
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- P. Prelovsek and I. Sega, Anomalous normal-state properties of iron pnictides: phenomenological theory, arXiv:0912.3122
- H. Lee, Y.-Z. Zhang, H. O. Jeschke, and R. Valentí, Possible origin of the reduced magnetic moment in iron pnictides: Frustrated versus unfrustrated bands, arXiv:0912.4024 (DMFT)
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- M. Aichhorn, S. Biermann, T. Miyake, A. Georges, and M. Imada, Theoretical evidence for strong correlations and incoherent metallic state in FeSe, Phys. Rev. B 82, 064504 (2010) (ab-initio study)
- Y.-Z. Zhang, I. Opahle, H. O. Jeschke, and R. Valentí, Itinerant Nature of Magnetism in Iron Pnictides: A first principles study, arXiv:1001.0536
- L. de' Medici, S. R. Hassan, and M. Capone, Genesis of coexisting itinerant and localized electrons in Iron Pnictides, arXiv:1001.1098
- H. Eschrig, A. Lankau, and K. Koepernik, Calculated Cleavage Behavior and Surface States of LaOFeAs, arXiv:1001.1127 (DFT)
- A. M. Tsvelik, Striped pnictides as new strongly correlated systems, arXiv:1001.2528
- L. P. Gor'kov and G. B. Teitel'baum, On spatial non-homogeneity in iron pnictides: formation of the soliton phase, arXiv:1001.4641
- J. Knolle, I. Eremin, A. V. Chubukov, and R. Moessner, Theory of itinerant magnetic excitations in the SDW phase of iron-based superconductors, arXiv:1002.1668 P
- E. Bascones, M. J. Calderon, and B. Valenzuela, Low magnetization and anisotropy in the antiferromagnetic state of undoped iron pnictides, arXiv:1002.2584 (model based on 2 iron ions per unit cell with 5 orbitals each)
- E. Kaneshita and T. Tohyama, Spin and Charge Dynamics Ruled by the Antiferromagnetic Order in Iron Pnictides, arXiv:1002.2701 (imaginary part of spin susceptibility, showing spin-wave dispersion, using Kuroki model) P
- W. Lv, F. Krüger, and P. Phillips, Orbital Ordering and Unfrustrated (pi,0) Magnetism from Degenerate Double Exchange in the Pnictides, arXiv:1002.3165 (based on a spin-fermion model)
- Y. Gao, T. Zhou, C. S. Ting, and W.-P. Su, Spin dynamics in electron-doped pnictide superconductors, arXiv:1003.2609
- M. D. Johannes, I. I. Mazin, and D. S. Parker, Effect of doping and pressure on magnetism and lattice structure of Fe-based superconductors, arXiv:1004.2160 (DFT)
- L. Ke, M. van Schilfgaarde, J. J. Pulikkotil, T. Kotani, and V. P. Antropov, Coexistence of Spin Waves and Stoner Excitations in CaFe2As2, arXiv:1004.2934 (based on DFT, Stoner excitations are dominant at low energies and are sensitive to lattice deformations)
- A. Cano, M. Civelli, I. Eremin, and I. Paul, Interplay of magnetic and structural transitions in Fe-based pnictide superconductors, arXiv:1004.4145 (Ginzburg-Landau theory)
- M. Daghofer, Q. Luo, R. Yu, D. Yao, A. Moreo, and E. Dagotto, Orbital weight redistribution triggered by spin order in the pnictides, arXiv:1004.4803
- J. Knolle, I. Eremin, A. Akbari, and R. Moessner, Quasiparticle interference in the spin-density wave phase of iron-based superconductors, arXiv:1004.5460
- Y.-Z. Zhang, H. Lee, I. Opahle, H. O. Jeschke, and R. Valentí, Importance of Fermi Surface Nesting and Quantum Fluctuations for the Magnetism in Iron Pnictides, arXiv:1005.1170 (DFT and DMFT, support dominantly nesting-driven magnetism); J. Ferber, Y.-Z. Zhang, H. O. Jeschke, and R. Valentí, Analysis of spin density wave conductivity spectra of iron pnictides in the framework of density functional theory, arXiv:1005.1374 (DFT: GGA and GGA+U, optical conductivity, correlation effects are found not to be negligible)
- R. Yu and Q. Si, Mott Transition in Multi-Orbital Models for Iron Pnictides, arXiv:1006.2337
- T. Misawa, K. Nakamura, and M. Imada, Magnetic Properties of Ab initio Model for Iron-Based Superconductors LaFeAsO, arXiv:1006.4812 (variational Monte Carlo simulations for a model with direct Coulomb and exchange interactions)
- N. Raghuvanshi and A. Singh, Spin waves in the (0,pi) and (0,pi,pi) ordered SDW states of the t-t' Hubbard model: Application to doped iron pnictides, arXiv:1007.0812
- Q. Luo, G. Martins, D.-X. Yao, M. Daghofer, R. Yu, A. Moreo, and E. Dagotto, Neutron and ARPES Constraints on the Couplings of the Multiorbital Hubbard Model for the Pnictides, arXiv:1007.1436 (theory, orbital models)
- M. A. Metlitski and S. Sachdev, Instabilities near the onset of spin density wave order in metals, arXiv:1007.1968
- Z. P. Yin, K. Haule, and G. Kotliar, Magnetism and Charge Dynamics in Iron Pnictides, arXiv:1007.2867 (LDA + DMFT for BaFe2As2, suggest that magnetic order is intermediate between metallic SDW and local moments)
- B. Valenzuela, E. Bascones, and M. J. Calderón, Conductivity anisotropy in the antiferromagnetic state of iron pnictides, arXiv:1007.3483 (five-band model, assumption of strong orbital ordering leads to an effect opposite to what is observed)
- A. Akbari, J. Knolle, I. Eremin, and R. Moessner, Quasiparticle interference in iron-based superconductors, arXiv:1008.4930 (T-matrix theory, with application to Fourier-transformed STM)
- F. Yndurain, Electron-phonon interaction in Fe-based superconductors: Coupling of magnetic moments with phonons in LaFeAsO1-xFx, arXiv:1009.4909 (ab-initio calculations with supercell approach to doping [VCA is found to give very similar results, though], large electron-A1g-phonon coupling in AFM phase since this phonon modulates the Fe magnetic moment, which affects all bands)
- M. S. Laad and L. Craco, Theory of Orbital Nematicity in Underdoped Iron Arsenides, arXiv:1010.2940
- K. Kubo and P. Thalmeier, Correlation Effects on Antiferromagnetism in Fe Pnictides, arXiv:1010.4626 (variational Monte Carlo)
- M. Holt, O. P. Sushkov, D. Stanek, and G. S. Uhrig, Iron pnictide parent compounds: Three dimensional generalization of the J1-J2 Heisenberg model on a square lattice and role of the interlayer coupling Jc, arXiv:1010.5551
- J. Kang and Z. Tesanovic, Theory of Valley-Density Wave and Hidden Order in Iron-Pnictides, arXiv:1011.2499 (nearly degenerate density waves, true equilibrium state claimed to prefers SDW coexisting with perpendicular "pocket density wave")
- O. K. Andersen and L. Boeri, On the multi-orbital band structure and itinerant magnetism of iron-based superconductors, Ann. Physik (Berlin) 523, 8 (2011), arXiv:1011.1658 (DFT, mapped to tight-binding Hamiltonian, explain up/downfolding of 2D Brillouin zone)
- T. Schickling, F. Gebhard, and J. Bünemann, Antiferromagnetic Order in Multiband Hubbard Models for Iron Pnictides, Phys. Rev. Lett. 106, 146402 (2011) (variational Gutzwiller approach, find that Hartree-Fock approximation is not sufficient)
- I. Paul, Magnetolastic Quantum Fluctuations and Phase Transitions in the Iron Superconductors, Phys. Rev. Lett. 107, 047004 (2011) (simplest non-local symmetry-allowed coupling between O(3) magnetization field and displacement field, use generic forms for propagators, lowest-order selfenergy corrections due to the coupling; addresses two-step transition and distinction between 1111 and 11 compounds) P
- N. Raghuvanshi and A. Singh, The role of Hund's coupling in the stabilization of the (0, π) ordered spin density wave state within the minimal two-band model for iron pnictides, J. Phys.: Condens. Matter 23, 312201 (2011)
- C.-H. Lin, T. Berlijn, L. Wang, C.-C. Lee, W.-G. Yin, and W. Ku, One-Fe versus Two-Fe Brillouin Zone of Fe-Based Superconductors: Creation of the Electron Pockets by Translational Symmetry Breaking, Phys. Rev. Lett. 107, 257001 (2011) (DFT, study of unfolding)
- A. F. Kemper, M. M. Korshunov, T. P. Devereaux, J. N. Fry, H.-P. Cheng, and P. J. Hirschfeld, Anisotropic quasiparticle lifetimes in Fe-based superconductors, Phys. Rev. B 83, 184516 (2011) (from RPA at zero temperature) P
- W.-H. Ko and P. A. Lee, Magnetism and Mott Transition - A Slave-rotor Study, arXiv:1101.5183 (for a orbitally symmetric two-orbital model)
- Y.-Z. You, F. Yang, S.-P. Kou, and Z.-Y. Weng, Magnetic and superconducting instabilities in a hybrid model of itinerant/localized electrons for iron pnictides, arXiv:1102.3200 (spin-fermion model)
- I. R. Shein and A. L. Ivanovskii, Elastic properties and inter-atomic bonding in new superconductor KFe2Se2 from first principles calculations, arXiv:1102.3248 (ab-initio study of FeSe-based 122 compounds); Structural, electronic properties and Fermi surface of ThCr2Si2-type tetragonal KFe2S2, KFe2Se2, and KFe2Te2 phases as parent systems of new ternary iron-chalcogenide superconductors, arXiv:1102.4173 (ab-initio; find two large, quasi-two-dimensional electron pockets around the X point and a three-dimensional electron pocket around the Z point at (0,0,π), no pocket at Γ)
- J. Knolle, I. Eremin, and R. Moessner, Multiorbital Spin Susceptibility in a Magnetically Ordered State - Orbital versus Excitonic Spin Density Wave Scenario, arXiv:1102.5532 P
- H. Kontani, T. Saito, and S. Onari, Origin of Orthorhombic Transition, Magnetic Transition, and Shear Modulus Softening in Iron Pnictide Superconductors: Analysis based on the Orbital Fluctuation Theory, arXiv:1103.3360 (orbital ordering and fluctuations are essential for SDW formation and s++-wave superconductivity, respectively; Hubbard and exchange interactions are included) P
- E. Krüger and H. P. Strunk, The structural distortion in antiferromagnetic LaFeAsO investigated by a group-theoretical approach, arXiv:1104.0257
- A. H. Nevidomskyy, Interplay of orbital and spin ordering in the iron pnictides, arXiv:1104.1747 (ab-initio calculations and Landau theory)
- S. Maiti, M. M. Korshunov, T. A. Maier, P. J. Hirschfeld, and A. V. Chubukov, Evolution of superconductivity in Fe-based systems with doping, arXiv:1104.1814
- D. Stanek, O. P. Sushkov, and G. S. Uhrig, Self-consistent spin-wave theory for a frustrated Heisenberg model with biquadratic exchange in the columnar phase and its application to iron pnictides, arXiv:1104.1954
- Z. P. Yin, K. Haule, and G. Kotliar, Kinetic frustration and the nature of the magnetic and paramagnetic states in iron pnictides and iron chalcogenides, arXiv:1104.3454 (DFT+DMFT)
- D.-Y. Liu, Y.-M. Quan, D.-M. Chen, L.-J. Zou, and H.-Q. Lin, Orbital density wave induced by electron-lattice coupling in orthorhombic iron pnictides, arXiv:1104.4575
- R. M. Fernandes, E. Abrahams, and J. Schmalian, Anisotropic in-plane resistivity in the nematic phase of the iron pnictides, arXiv:1105.3906 (related to theory of resistivity close to antiferromagnetic QCP)
- W. Lv and P. Phillips, Orbitally and Magnetically Induced Anisotropy in Iron-based Superconductors, arXiv:1105.4630 (five-orbital model, mean-field theory allowing for orbital and magnetic order)
- T. Machida, K. Kogure, T. Kato, H. Takeya, T. Mochiku, S. Ooi, Y. Mizuguchi, Y. Takano, H. Sakata, and K. Hirata, Unidirectional Electronic Order in the Parent State of Iron-Chalcogenide Superconductor Fe1+deltaTe, arXiv:1105.4754
- G.-Q. Liu, Orbital-spin ordering in the striped antiferromagnetic state of iron-based superconductors, arXiv:1105.5412 (LSDA+U)
- N. Raghuvanshi, S. Ghosh, R. Ray, D. Kumar Singh, and A. Singh, Magnetic excitations in iron pnictides, arXiv:1106.4421 (single-band model with intra- and intersite exchange couplings)
- J. Hu, B. Xu, W. Liu, N. Hao, and Y. Wang, An unified minimum effective model of magnetism in iron-based superconductors, arXiv:1106.5169 (isotropic spin-only model with biquadratic interaction)
- M. Tomic, R. Valentí, and H. O. Jeschke, Uniaxial versus hydrostatic pressure-induced phase transitions in CaFe2As2 and BaFe2As2, arXiv:1106.5623
- S. Pandey, H. Kontani, D. S. Hirashima, R. Arita, and H. Aoki, Spin Hall effect in iron-based superconducting materials: An effect of Dirac point, arXiv:1107.0122 (KFe2As2 in particular has a slightly gapped Dirac cone near the point P = (π,0,π), this leads to a large spin Hall effect)
- C.-H. Lin, T. Berlijn, L. Wang, C.-C. Lee, W.-G. Yin, and W. Ku, One-Fe versus Two-Fe Brillouin Zone of Fe-Based Superconductors: Creation of the Electron Pockets via Translational Symmetry Breaking, arXiv:1107.1485
- L. Hao, C.-C. Lee, and T. K. Lee, Impairment of double exchange mechanism in electron transport of iron pnictides, arXiv:1107.1952
- M. J. Calderon, G. Leon, B. Valenzuela, and E. Bascones, Magnetic interactions in iron superconductors revisited, arXiv:1107.2279
- S. Konbu, K. Nakamura, H. Ikeda, and R. Arita, Fermi-Suface Evolution by Transition-metal Substitution in the Iron-based Superconductor LaFeAsO, arXiv:1108.0585 (Co and Ni substitution, DFT supercell)
- L. Craco, M. S. Laad, and S. Leoni, Unconventional Mott Transition in KxFe2-ySe2, arXiv:1109.0116
- T. Schickling, F. Gebhard, J. Bünemann, L. Boeri, O. K. Andersen, and W. Weber, Gutzwiller theory of band magnetism in LaOFeAs, arXiv:1109.0929 (Gutzwiller theory for eight-band model based on DFT)
- Y. X. Yao, J. Schmalian, C. Z. Wang, K. M. Ho, and G. Kotliar, A comparative study of the electronic and magnetic properties of BaFe_2As_2 and BaMn_2As_2 using the Gutzwiller approximation, arXiv:1109.2679 (LDA + Gutzwiller projection)
- T. T. Ong and P. Coleman, Local Quantum Criticality of an Iron-Pnictide Tetrahedron, arXiv:1109.4131
- A. Akbari, I. Eremin, and P. Thalmeier, RKKY interaction in SDW phase of iron-based superconductors, arXiv:1109.4643 (and also in the disordered phase)
- H. Huang, Y. Gao, D. Zhang, and C. S. Ting, Impurity-induced quasiparticle interference in the parent compounds of iron-pnictide superconductors, arXiv:1109.5928
- C. Liu, D.-X. Yao, and A. W. Sandvik, Two-orbital quantum spin model of magnetism in the iron pnictides, arXiv:1110.0761 (despite the title, a pure spin model; variational cluster mean-field approach)
- R. M. Fernandes, A. V. Chubukov, J. Knolle, I. Eremin, and J. Schmalian, Preemptive nematic order, pseudogap, and orbital order in the iron pnictides, arXiv:1110.1893 P
- Y. Inoue, Y. Yamakawa, and H. Kontani, Impurity-Induced Electronic Nematic State in Iron-Pnictide Superconductors, arXiv:1110.2401
- W.-C. Lee and P. W. Phillips, Non-Fermi Liquid due to Orbital Fluctuations in Iron Pnictide Superconductors, arXiv:1110.5917 (soft overdamped collective modes appear close to structural QCP and lead to non-Fermi-liquid behavior)
- J. Ferber, K. Foyevtsova, R. Valentí, and H. O. Jeschke, Effects of correlation in LiFeAs, arXiv:1111.1620 (DFT and DMFT)
- A. Ciechan, M. J. Winiarski, and M. Samsel-Czekala, The Pressure Effects on Electronic Structure of Iron Chalcogenide Superconductors FeSe1-xTex, arXiv:1111.3523
- S. Liang, G. Alvarez, C. Sen, A. Moreo, and E. Dagotto, Transport anisotropy of the pnictides studied via Monte Carlo simulations of the Spin-Fermion model, arXiv:1111.6994
- A. Toschi, R. Arita, P. Hansmann, G. Sangiovanni, and K. Held, Quantum dynamical screening of the local magnetic moment in Fe-based superconductors, arXiv:1112.3002 (LDA+DMFT)
- T. Berlijn, C.-H. Lin, W. Garber, and W. Ku, Do Transition Metal Substitutions Dope Carriers in Iron Based Superconductors?, arXiv:1112.4858 (DFT with VCA, emphasize the importance of disorder)
- T. Schickling, F. Gebhard, J. Bünemann, L. Boeri, O. K. Andersen, and W. Weber, Gutzwiller Theory of Band Magnetism in LaOFeAs, Phys. Rev. Lett. 108, 036406 (2012) (8-band tight-binding model from DFT, added Hubbard U and Hund J)
- T. Kaneko, K. Seki, and Y. Ohta, Excitonic insulator state in the two-orbital Hubbard model: Variational cluster approach, Phys. Rev. B 85, 165135 (2012) (phase diagram)
- J. Hu and N. Hao, S4 Symmetric Microscopic Model for Iron-Based Superconductors, Phys. Rev. X 2, 021009 (2012); see also Viewpoint: D. Podolsky, Untangling the Orbitals in Iron-Based Superconductors, Physics 5, 61 (2012)
- C. Monney, G. Monney, P. Aebi, and H. Beck, Electron-hole instability in 1T-TiSe2, New J. Phys. 14, 075026 (2012) (also including phonon effects) P
- S. Ducatman, N. B. Perkins, and A. Chubukov, Magnetism in Parent Iron Chalcogenides: Quantum Fluctuations Select Plaquette Order, Phys. Rev. Lett. 109, 157206 (2012) (Fe1+yTe, propose unusual magnetic state)
- J. M. Tomczak, M. van Schilfgaarde, and G. Kotliar, Many-Body Effects in Iron Pnictides and Chalcogenides: Nonlocal Versus Dynamic Origin of Effective Masses, Phys. Rev. Lett. 109, 237010 (2012) (DFT, GW approximation)
- M. Daghofer, A. Nicholson, and A. Moreo, Spectral density in a nematic state of models for iron pnictides, arXiv:1202.3656
- J.-H. Chu, H.-H. Kuo, J. G. Analytis, and I. R. Fisher, Divergent nematic susceptibility in an iron arsenide superconductor, arXiv:1203.3239 (how to detect a nematic phase)
- R. M. Fernandes and J. Schmalian, Manifestations of nematic degrees of freedom in the magnetic, elastic, and superconducting properties of the iron pnictides, arXiv:1204.3694
- M. Daghofer and A. Fischer, Breaking of four-fold lattice symmetry in a model for pnictide superconductors, arXiv:1205.5102
- J. Kang and Z. Tesanovic, Dimer Impurity Scattering, "Reconstructed" Nesting and Density-Wave Diagnostics in Iron Pnictides, arXiv:1205.5280
- W.-C. Lee, W. Lv, J. M. Tranquada, and P. W. Phillips, Impact of Dynamic Orbital Correlations on Magnetic Excitations in the Normal State of Iron-Based Superconductors, arXiv:1206.4095 (understanding neutron-scattering experiments from an orbital model)
- K. W. Lo, W.-C. Lee, and P. W. Phillips, Non-Fermi Liquid behavior at the Orbital Ordering Quantum Critical Point in the Two-Orbital Mode, arXiv:1207.4206 (two degenerate orbitals, relevant for the iron pnictides and other compounds)
- N. N. Hao, Y. Wang, and J. Hu, Oriented gap opening in the magnetically ordered state of Iron-pnictides: an impact of intrinsic unit cell doubling on the Fe square lattice by As atoms, arXiv:1207.6798
- L. P. Gor'kov and G. B. Teitel'baum, On the dual role of the d-electrons in iron-pnictides, arXiv:1208.3740 (propose that the SDW is formed due to RKKY interaction between local iron d moments, not due to nesting)
- H. B. Rhee and W. E. Pickett, Contrast of LiFeAs with isostructural, isoelectronic, and non-superconducting MgFeGe, arXiv:1208.4180 (DFT beyond GGA; electron structure of the two materials is very similar, no full answer as to why superconducting properties are different, modified Becke-Johnson exchange potential overall not improving description of LiFeAs)
- J. M. Tomczak, M. van Schilfgaarde, and G. Kotliar, Many-body effects in iron pnictides and chalcogenides - non-local vs dynamic origin of effective masses, arXiv:1209.2213 (DFT with quasi-particle selfconsistent GW approximation)
- J. Lee, P. Strack, and S. Sachdev, Quantum criticality of reconstructing Fermi surfaces, arXiv:1209.4644 (due to SDW formation, fRG)
- R. Yu, Q. Si, P. Goswami, and E. Abrahams, Electron Correlation and Spin Dynamics in Iron Pnictides and Chalcogenides, arXiv:1210.5017 (from a strong-coupling viewpoint, also review of experiments)
- M. Tomic, R. Valenti, and H. O. Jeschke, Uniaxial strain effects on the structural and electronic properties of BaFe2As2 and CaFe2As2, arXiv:1210.5504 (DFT)
- K. Kikoin, S.-L. Drechsler, J. Malek, and J. van den Brink, The dual nature of As-vacancies in LaFeAsO-derived superconductors: magnetic moment formation while preserving superconductivity, arXiv:1210.6535
- N. Lanata, H. U. R. Strand, G. Giovannetti, B. Hellsing, L. de' Medici, and M. Capone, Orbital selectivity in Hund's metals: The iron chalcogenides, Phys. Rev. B 87, 045122 (2013) (interplay of U and Hund coupling J, explain bad-metal behavior)
- S. Liang, A. Moreo, and E. Dagotto, Nematic State of Pnictides Stabilized by Interplay Between Spin, Orbital, and Lattice Degrees of Freedom, Phys. Rev. Lett. 111, 047004 (2013) (Monte Carlo)
- R. M. Fernandes, A. E. Böhmer, C. Meingast, and J. Schmalian, Scaling between Magnetic and Lattice Fluctuations in Iron Pnictide Superconductors, Phys. Rev. Lett. 111, 137001 (2013) (analyzing experimental data, support magnetic origin of structural transition)
- A. O. Sboychakov, A. V. Rozhkov, K. I. Kugel, A. L. Rakhmanov, and F. Nori, Electronic phase separation in iron pnictides, arXiv:1304.2175 (phase separation between commensurate and incommensurate SDW upon doping away from optimum)
- V. Cvetkovic and O. Vafek, Space group symmetry, spin-orbit coupling and the low energy effective Hamiltonian for iron based superconductors, arXiv:1304.3723 (analysis of SDW order and also of superconducting order, singlet-triplet mixing)
- K. W. Song, Y.-C. Liang, H. Lim, and S. Haas, Possible Nematic Order Driven by Magnetic Fluctuations in Iron Pnictides, arXiv:1304.4617 (Hubbard-Stratonovich decoupling of interactions, density-density interaction between X and Y electron pockets is important)
- S. Ghosh and A. Singh, Orbital order induced stabilization of the (pi,0) ordered magnetic state in a minimal two-band model for iron pnictides, arXiv:1306.6727
- A. E. Koshelev, Linear magnetoconductivity in multiband spin-density-wave metals with nonideal nesting, arXiv:1307.7184 (regime of linear magnetoresistance due to strongly curved portions of reconstructed Fermi surfaces [ends of bananas])
- L. de' Medici, G. Giovannetti, and M. Capone, Selective Mott Physics as a Key to Iron Superconductors, Phys. Rev. Lett. 112, 177001 (2014) (collection of experimental data and theory, mainly DFT plus mean-field; supports orbital-selective Mottness in iron pnictides)
- S. Avci, O. Chmaissem, J. M. Allred, S. Rosenkranz, I. Eremin, A. V. Chubukov, D. E. Bugaris, D. Y. Chung, M. G. Kanatzidis, J.-P Castellan, J. A. Schlueter, H. Claus, D. D. Khalyavin, P. Manuel, A. Daoud-Aladine, and R. Osborn, Magnetically driven suppression of nematic order in an iron-based superconductor, Nature Comm. 5, 3845 (2014) (neutron diffraction on doping series of Ba1-xNaxFe2As2, find a C4-symmetric antiferromagnetic phase, close to the vanishing of antiferromagnetic order with increasing doping, that partially coexists with superconductivity; also mean-field theory for the additional transition to the C4-symmetric state, based on simple band model)
- H. Kontani and Y. Yamakawa, Linear Response Theory for Shear Modulus C66 and Raman Quadrupole Susceptibility: Evidence for Nematic Orbital Fluctuations in Fe-based Superconductors, Phys. Rev. Lett. 113, 047001 (2014) (nematicity due to orbital physics)
- M. N. Gastiasoro and B. M. Andersen, Enhancement of Magnetic Stripe Order in Iron-Pnictide Superconductors from the Interaction between Conduction Electrons and Magnetic Impurities, Phys. Rev. Lett. 113, 067002 (2014)
- T. Kaneko and Y. Ohta, Roles of the Hund's rule coupling in the excitonic density-wave states, arXiv:1407.4872 (Hund's rule not surprisingly stabilizes excitonic SDW over CDW, also in the variational cluster approximation, the competing SDW and CDW states are characterized)
- X. Wang, J. Kang, and R. M. Fernandes, Magnetic order without tetragonal symmetry-breaking in iron arsenides: microscopic mechanism and spin-wave spectrum, arXiv:1410.6789 (double-Q, orthomagnetic ordering, motivated by experiment)
- M. N. Gastiasoro, I. Paul, Y. Wang, P. J. Hirschfeld, and B. M. Andersen, Emergent Defect States as a Source of Resistivity Anisotropy in the Nematic Phase of Iron Pnictides, Phys. Rev. Lett. 113, 127001 (2014) (anisotropic scatterers in the nematic phase ["nematogens"] as the main origin of anisotropic transport)
- M. N. Gastiasoro and B. M. Andersen, Competing magnetic double-Q phases and superconductivity-induced re-entrance of C2 magnetic stripe order in iron pnictides, arXiv:1502.05859 (start from five-orbital Ikeda model, mean-field theory, address tetragonal magnetic phase) P
- Q. Zhang, R. M. Fernandes, J. Lamsal, J. Yan, S. Chi, G. S. Tucker, D. K. Pratt, J. W. Lynn, R. W. McCallum, P. C. Canfield, T. A. Lograsso, A. I. Goldman, D. Vaknin, and R. J. McQueeney, Neutron-Scattering Measurements of Spin Excitations in LaFeAsO and Ba(Fe0.953Co0.047)2As2: Evidence for a Sharp Enhancement of Spin Fluctuations by Nematic Order, Phys. Rev. Lett. 114, 057001 (2015) (include theory; supports spin-fluctuation origin of nematicity in these compounds)
- Y. Wang, M. N. Gastiasoro, B. M. Andersen, M. Tomic, H. O. Jeschke, R. Valentí, I. Paul, and P. J. Hirschfeld, Effects of Lifshitz Transition on Charge Transport in Magnetic Phases of Fe-Based Superconductors, Phys. Rev. Lett. 114, 097003 (2015) (explain drop of resistivity below Néeel temperature TN in 122 parent compound in the framework of strong impurity scattering disregarding spin fluctuations; decrease in scattering has to dominate over decrease in carrier concentration below TN, i.e., system is in dirty limit; hard to explain why resistivity in doped samples tends to increase around TN; they also assume vanishing of all "banana" pockets, which is forbidden by topology) P
- H. Usui, K. Suzuki, and K. Kuroki, Origin of the non-monotonic variance of Tc in the 1111 iron based superconductors with isovalent doping, Sci. Rep. 5, 11399 (2015) (study dependence of properties on iron-pnictogen-iron bond angle, use DFT-GGA for band structure, then add standard interaction terms and use FLEX and linearized Eliashberg equation to describe leading superconducting instability)
- J. K. Glasbrenner, I. I. Mazin, H. O. Jeschke, P. J. Hirschfeld, R. M. Fernandes, and R. Valentí, Effect of magnetic frustration on nematicity and superconductivity in iron chalcogenides, Nature Phys. 11, 953 (2015) (spin-only Heisenberg model with biquadratic exchange treated at mean-field level; also DFT calculations, agreement with Heisenberg model is not very good, as expected for itinerant systems; DFT finds antiferromagnetic ground states of FeSe, in contradiction to experiment; also calculate the parameters of the Heisenberg model within DFT, find relatively large biquadratic and longer-distance exchange for FeSe, which is thus strongly frustrated, discuss FeSe, also under pressure, compared to FeTe) P
- I. Leonov, S. L. Skornyakov, V. I. Anisimov, and D. Vollhardt, Correlation-Driven Topological Fermi Surface Transition in FeSe, Phys. Rev. Lett. 115, 106402 (2015) (DFT+DMFT, find a Lifshitz transition) P
- F. Wang, S. A. Kivelson, and D.-H. Lee, Nematicity and quantum paramagnetism in FeSe, Nature Phys. 11, 959 (2015) (explained in terms of the Berry phase of skyrmions) P
- R. Yu and Q. Si, Antiferroquadrupolar and Ising-Nematic Orders of a Frustrated Bilinear-Biquadratic Heisenberg Model and Implications for the Magnetism of FeSe, Phys. Rev. Lett. 115, 116401 (2015) (2D spin-only model; employ classical Monte Carlo simulations, zero-temperature mean-field approximation, and, for the quantum model, a semiclassical variational approach due to Läuchli et al.)
- Y.-T. Tam, D.-X. Yao, and W. Ku, Itinerancy-Enhanced Quantum Fluctuation of Magnetic Moments in Iron-Based Superconductors, Phys. Rev. Lett. 115, 117001 (2015) P
- M. H. Christensen, J. Kang, B. M. Andersen, and R. M. Fernandes, Spin-Driven Nematic Instability in Realistic Microscopic Models: Application to Iron-Based Superconductors, arXiv:1510.01389 (beyond RPA) P
- S. Onari, Y. Yamakawa, and H. Kontani, Sign-Reversing Orbital Polarization in the Nematic Phase of FeSe due to the C2 Symmetry Breaking in the Self-Energy, Phys. Rev. Lett. 116, 227001 (2016) (self-consistent vertex-correction theory)
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D. D. Scherer and B. M. Andersen, Spin-Orbit Coupling and Magnetic Anisotropy in Iron-Based Superconductors, Phys. Rev. Lett. 121, 037205 (2018)
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M. H. Christensen, B. M. Andersen, and P. Kotetes, Unravelling Incommensurate Magnetism and Its Emergence in Iron-Based Superconductors, Phys. Rev. X 8, 041022 (2018) (Landau theory, rich phase diagram)
Spin-crossover systems and related models
- D. Chernyshov, H.-B. Bürgi, M. Hostettler, and K. W. Törnroos, Landau theory for spin transition and ordering phenomena in Fe(II) compounds, Phys. Rev. B 70, 094116 (2004)
- R. Raghunathan, J.-P. Sutter, L. Ducasse, C. Desplanches, and S. Ramasesha, Microscopic Model for High-spin vs. Low-spin ground state in [Ni2M(CN)8] (M=MoV, WV, NbIV) magnetic clusters, cond-mat/0511594
- T. Tsuchiya, R. M. Wentzcovitch, C. R. S. da Silva, and S. de Gironcoli, Spin Transition in Magnesiowüstite in Earth's Lower Mantle, Phys. Rev. Lett. 96, 198501 (2006) (LDA+U supercell with ordered Fe positions, Hubbard-U is computed) P
- L. Wang and A. W. Sandvik, Low-Energy Dynamics of the Two-Dimensional S=1/2 Heisenberg Antiferromagnet on Percolating Clusters, Phys. Rev. Lett. 97, 117204 (2006)
- Y. Konishi, H. Tokoro, M. Nishino, and S. Miyashita, Magnetic Properties and Metastable States in Spin-Crossover Transition of Co-Fe Prussian Blue Analogues, cond-mat/0610500 (mean-field theory and classical Monte Carlo simulations)
- M. Nishino, K. Boukheddaden, Y. Konishi, and S. Miyashita, Simple Two-Dimensional Model for the Elastic Origin of Cooperativity among Spin States of Spin-Crossover Complexes, Phys. Rev. Lett. 98, 247203 (2007)
- K. Boukheddaden, J. Linares, R. Tanasa, and C. Chong, Theoretical investigations on an axial next nearest neighbour Ising-like model for spin crossover solids: one- and two-step spin transitions, J. Phys.: Condens. Matter 19, 106201 (2007) (1D ANNNI-type model)
- S. M. Patchedjiev, J. P. Whitehead, and K. De'Bell, The role of the exchange and dipolar interactions in the determination of the magnetic ordering of a two-dimensional lattice with random vacancies, J. Phys.: Condens. Matter 19, 196207 (2007)
- A. Gordillo-Guerrero and J. J. Ruiz-Lorenzo, Lack of Self-Averaging in the Three Dimensional Site Diluted Heisenberg Model at the critical point, cond-mat/0703820, J. Stat. Mech. (2007), P06014 (quenched dilution on simple cubic lattice, find agreement with Harris criterion, i.e., same universality class as for the undiluted lattice)
- D. J. Priour Jr. and S. Das Sarma, The critical behavior of three dimensional Heisenberg models on disordered lattices: Possible violation of Harris criterion in diluted magnetic semiconductors, arXiv:0710.5735 (site- and bond-diluted Heisenberg models, critical exponents are found, from classical MC simulations, to depend on disorder, in apparent disagreement with the Harris criterion)
- H. O. Jeschke, L. A. Salguero, B. Rahaman, C. Buchsbaum, V. Pashchenko, M. U. Schmidt, T. Saha-Dasgupta, and R. Valentí, Microscopic modeling of a spin crossover transition, New J. Phys. 9, 448 (2007) (DFT and MD for a model spin-crossover compound based on Fe(II) and triazole ligands, also has a shorter experimental part)
- E. Agliari, A. Barra, and F. Camboni, Criticality in diluted ferromagnet, arXiv:0804.4503 (apparently Ising model on random network)
- S. Shi, G. Schmerber, J. Arabski, J.-B. Beaufrand, D. J. Kim, S. Boukari, M. Bowen, N. T. Kemp, N. Viart, G. Rogez, E. Beaurepaire, H. Aubriet, J. Petersen, C. Becker, and D. Ruch, Study of molecular spin-crossover complex Fe(phen)2(NCS)2 thin films, Appl. Phys. Lett. 95, 043303 (2009) (current-voltage characteristics)
- N. Baadji, M. Piacenza, T. Tugsuz, F. Della Sala, G. Maruccio, and S. Sanvito, Electrostatic spin crossover effect in polar magnetic molecules, Nature Mater. 8, 813 (2009) (DFT calculation, propose spin crossover induced by an applied electric field through the Stark effect)
- K. Szalowski and T. Balcerzak, In search of antiferromagnetic interlayer coupling in diluted magnetic thin films with RKKY interaction, arXiv:0901.2088 (triple layer, the two outer ones with diluted magnetic moments)
- R. Yu, S. Haas, and T. Roscilde, Revealing Novel Quantum Phases in Quantum Antiferromagnets on Random Lattices, arXiv:0905.0693
- L. Wang and A. W. Sandvik, Nature of the low-energy excitations of two-dimensional diluted Heisenberg quantum antiferromagnets, arXiv:0909.5211
- M. Nishino, C. Enachescu, S. Miyashita, K. Boukheddaden, and F. Varret, Intrinsic effects of the boundary condition on the switching process of spin crossover solids, arXiv:0910.4519
- H. Hsu, P. Blaha, M. Cococcioni, and R. M. Wentzcovitch, Spin-State Crossover and Hyperfine Interactions of Ferric Iron in MgSiO3 Perovskite, Phys. Rev. Lett. 106, 118501 (2011) (DFT+U calculations; the material has iron in two sites, one of which undergoes a high-spin-to-low-spin crossover for increasing pressure)
- I. S. Lyubutin, V.V. Struzhkin, A. A. Mironovich, A. G. Gavriliuk, P. G. Naumov, J. F. Lin, S. G. Ovchinnikov, S. Sinogeikin, P. Chow, and Y. Xiao, Quantum critical point and spin fluctuations in the lower-mantle ferropericlase, arXiv:1110.3956 ((Mg,Fe)O spin-crossover quantum-critical point)
- T. Nakada, T. Mori, S. Miyashita, M. Nishino, S. Todo, W. Nicolazzi, and P. A. Rikvold, Critical temperature and correlation length of an elastic interaction model for spin-crossover materials, arXiv:1110.6257 (with effective long-range interaction)
- A. Droghetti, D. Alf´, and S. Sanvito, The ground state of a spin-crossover molecule calculated by diffusion Monte Carlo, arXiv:1204.5336
- A. Droghetti, D. Alfè, and S. Sanvito, Assessment of density functional theory for iron(II) molecules across the spin-crossover transition, arXiv:1206.1293
- H. Raebiger, S. Fukutomi, and H. Yasuhara, Crossover of high and low spin states in transition metal complexes, arXiv:1209.6432
Magnetic molecules, single-molecule magnets
- K. Park, T. Baruah, N. Bernstein, and M. R. Pederson, Second-order transverse magnetic anisotropy induced by disorder in the single-molecule magnet Mn12, Phys. Rev. B 69, 144426 (2004) (DFT paper containing clear discussion of symmetry of Mn12 acetate and resulting magnetic anisotropies)
- K. Park and M. R. Pederson, Effect of extra electrons on the exchange and magnetic anisotropy in the anionic single-molecule magnet Mn12, Phys. Rev. B 70, 054414 (2004) (DFT, total spin generally increases with increasing charge, easy-axis anisotropy decreases, and an in-plane anisotropy appears; the LUMO of neutral Mn12act is not degenerate, but there are further orbitals right above it)
- W. Wernsdorfer, N. E. Chakov, and G. Christou, Determination of the magnetic anisotropy axes of single-molecule magnets, cond-mat/0405565 (magnetometry)
- O. Shafir, A. Keren, S. Maegawa, M. Ueda, A. Amato, and C. Baines, Demonstrating multibit magnetic memory in the Fe8 high-spin molecule by muon spin rotation, Phys. Rev. B 72, 092410 (2005)
- C. H. Booth, M. D. Walter, M. Daniel, W. W. Lukens, and R. A. Andersen, Self-Contained Kondo Effect in Single Molecules, Phys. Rev. Lett. 95, 267202 (2005) (carbon ring systems, i.e., metallocenes)
- J. J. L. Morton, A. M. Tyryshkin, A. Ardavan, K. Porfyrakis, S. A. Lyon, G. Andrew, and D. Briggs, Electron spin relaxation of N@C60 in CS2, cond-mat/0510610, J. Chem. Phys. 124, 014508 (2006)
- V. Iancu, A. Deshpande, and S.-W. Hla, Manipulating Kondo Temperature via Single Molecule Switching, cond-mat/0603187, Nano. Lett.
- P. Messina, M. Mannini, A. Caneschi, D. Gatteschi, L. Sorace, P. Sigalotti, C. Sandrin, P. Pittana, and Y. Manassen, Spin Noise Fluctuations from Paramagnetic Molecular Adsorbates on Surfaces, cond-mat/0605075
- R. Lopez-Ruiz, F. Luis, A. Millan, C. Rillo, D. Zueco, and J. L. Garcia-Palacios, Non-linear response of single-molecule magnets: field-tuned quantum-to-classical crossovers, cond-mat/0606091 (Mn12 clusters, experimental paper)
- F. Simon, H. Kuzmany, B. Nafradi, T. Feher, L. Forro, F. Fulop, A. Janossy, L. Korecz, A. Rockenbauer, F. Hauke, and A. Hirsch, Magnetic fullerenes inside single-wall carbon nanotubes, cond-mat/0606597
- X. Chang-Tan and J.-Q. Liang, EPR spectrum via entangled states for an exchange-coupled dimer of single-molecule magnets, cond-mat/0606602, Euro. Phys. J. B 44, 469 (2005)
- A. Keren, O. Shafir, E. Shimshoni, V. Marvaud, A. Bachschmidt, and J. Long, Experimental Estimates of Dephasing Time in Molecular Magnets, Phys. Rev. Lett. 98, 257204 (2007) (muon spin relaxation, metal-organic complexes)
- Z. Salman, K. H. Chow, R. I. Miller, A. Morello, T. J. Parolin, M. D. Hossain, T. A. Keeler, C. D. P. Levy, W. A. MacFarlane, G. D. Morris, H. Saadaoui, D. Wang, R. Sessoli, G. G. Condorelli, and R. F. Kiefl, Local Magnetic Properties of a Monolayer of Mn12 Single Molecule Magnets, arXiv:0804.4794
- D. A. Garanin, Density Matrix Equation for a Bathed Small System and its Application to Molecular Magnets, arXiv:0805.0391
- M. Trif, F. Troiani, D. Stepanenko, and D. Loss, Spin-Electric Coupling in Molecular Magnets, arXiv:0805.1158 (Cu3, which has antiferromagnetic coupling between three spins forming a triangle)
- G.-H. Kim and E. M. Chudnovsky, Macroscopic quantum effects generated by the acoustic wave in a molecular magnet, arXiv:0812.3590 (model-based theory)
- M. Mannini, F. Pineider, P. Sainctavit, C. Danieli, E. Otero, C. Sciancalepore, A. M. Talarico, M.-A. Arrio, A. Cornia, D. Gatteschi, and R. Sessoli, Magnetic memory of a single-molecule quantum magnet wired to a gold surface, Nature Materials, doi:10.1038/nmat2374 (2009) (Fe4 derivatives, monolayer)
- D. A. Garanin and E. M. Chudnovsky, Self-Organized Patterns of Macroscopic Quantum Tunneling in Molecular Magnets, Phys. Rev. Lett. 102, 097206 (2009); D. A. Garanin, Fronts of spin tunneling in molecular magnets, arXiv:0904.4685; D. A. Garanin and S. Shoyeb, Quantum deflagration and supersonic fronts of tunneling in molecular magnets, arXiv:1112.5171; D. A. Garanin, Theory of deflagration and fronts of tunneling in molecular magnets, arXiv:1211.4192 (detailed paper); Turbulent fronts of quantum detonation in molecular magnets, arXiv:1305.1405
- S. McHugh, B. Wen, X. Ma, M. P. Sarachik, Y. Myasoedov, E. Zeldov, R. Bagai, and G. Christou, Tuning Magnetic Avalanches in Mn12-ac, arXiv:0902.0531 (experiments, support deflagration picture of Chudnovsky and Garanin)
- J. Wang, Y. Liu, and Y.-C. Li, Magnetic Silicon Fullerene, arXiv:0908.1494 (Eu@Si20 and its dimers and polymers, DFT/GGA, Eu is redicted to carry a large moment)
- L. Udvardi, The exchange coupling between the valence electrons of the fullerene cage and the electrons of the N atoms in N@C60-1,3, arXiv:0909.3939 (calculation using non-ab-initio quantum chemistry methods, finds a ferromagnetic exchange interaction of approximately 1 meV)
- Z. Salman, S. J. Blundell, S. R. Giblin, M. Mannini, L. Margheriti, E. Morenzoni, T. Prokscha, A. Suter, A. Cornia, and R. Sessoli, Proximal magnetometry of monolayers of single molecule magnets on gold using polarized muons, arXiv:0909.4634
- J. Schnack, Effects of frustration on magnetic molecules: a survey from Olivier Kahn till today, arXiv:0912.0411
- C. Schroder, X. Fang, Y. Furukawa, M. Luban, R. Prozorov, F. Borsa, and K. Kumagai, Spin freezing and slow magnetization dynamics in geometrically frustrated magnetic molecules with exchange disorder, J. Phys.: Condens. Matter 22, 216007 (2010)
- X. L. Wang, M. Y. Ni, and Z. Zeng, Growth model investigation of Vanadium-Benzene Polymer, arXiv:1002.4323 (GGA, relaxed positions, find one Bohr magneton per vanadium, see papers by Maslyuk et al. and Mokrousov et al.)
- E. del Barco, S. Hill, C.C. Beedle, D.N. Hendrickson, I. S. Tupitsyn, and P. C. E. Stamp, Tunneling and inversion symmetry in single-molecule magnets: the case of the Mn12 wheel molecule, arXiv:1007.0949 (symmetry and Dzyaloshinski-Moriya interaction)
- J. F. Nossa, M. F. Islam, C. M. Canali, and M. R. Pederson, First-principle studies of the spin-orbit and the Dzyaloshinskii-Moriya interactions in the Cu3 single-molecule magnet, arXiv:1111.3078
- S. Lindner, M. Knupfer, R. Friedrich, T. Hahn, and J. Kortus, Hybrid States and Charge Transfer at a Phthalocyanine Heterojunction: MnPcδ+/F16CoPcδ-, Phys. Rev. Lett. 109, 027601 (2012)
- L. Horváthová, M. Dubecký, L. Mitas, and I. Stich, Spin Multiplicity and Symmetry Breaking in Vanadium-Benzene Complexes, Phys. Rev. Lett. 109, 053001 (2012) (QMC with standard exchange-correlation functionals, predict high-spin ground states, comparison with DFT)
- T. R. Umbach, M. Bernien, C. F. Hermanns, A. Krüger, V. Sessi, I. Fernandez-Torrente, P. Stoll, J. I. Pascual, K. J. Franke, and W. Kuch, Ferromagnetic coupling of mononuclear Fe centers in a self-assembled metal-organic network on Au(111), arXiv:1212.3434 (ferromagnetic coupling on the order of 80 µeV)
- A. Chiesa1, S. Carretta, P. Santini, G. Amoretti, and E. Pavarini, Many-Body Models for Molecular Nanomagnets, Phys. Rev. Lett. 110, 157204 (2013) (how to obtain onsite energies and two-electron interactions in a generalized Hubbard model from DFT; then transform to spin-only model by Schrieffer-Wolff transformation) P
- M. Callsen, V. Caciuc, N. Kiselev, N. Atodiresei, and S. Blügel, Magnetic Hardening Induced by Nonmagnetic Organic Molecules, Phys. Rev. Lett. 111, 106805 (2013) (DFT, nonmagnetic molecule with two stacked aromatic rings on one monolayer of Fe on W(110), molecules develops local moment, Fe-Fe exchange becomes much stronger beneath molecule); see also Physics 6, 96 (2013)
- C. F. Hermanns, M. Bernien, A. Krüger, C. Schmidt, S. T. Waßerroth, G. Ahmadi, B. W. Heinrich, M. Schneider, P. W. Brouwer, K. J. Franke, E. Weschke, and W. Kuch, Magnetic Coupling of Gd3N@C80 Endohedral Fullerenes to a Substrate, Phys. Rev. Lett. 111, 167203 (2013) (XMCD, the three Gd spins align ferromagnetically, the resulting large spin couples either moderately strongly antiferromagnetically or strongly ferromagnetically to the substrate, depending on the geometry)
- C. F. Hermanns, K. Tarafder, M. Bernien, A. Krüger, Y.-M. Chang, P. M. Oppeneer, and W. Kuch, Magnetic coupling of porphyrin molecules through graphene, arXiv:1304.4755 (cobalt moment in Co-octaethylporphyrin is coupled to magnetization of nickel substrate through graphene layer)
- A. Hurley, N. Baadji, and S. Sanvito, Detection of the electrostatic spin crossover effect in magnetic molecules, arXiv:1304.4822 (changing the sign of the exchange interaction between two local moments by the external electric field due to an STM tip)
- Y . Liu and A. Garg, Low-Temperature Phonoemissive Tunneling Rates in Single Molecule Magnets, arXiv:1307.6600
- J. H. Atkinson, R. Inglis, E. del Barco, and E. K. Brechin, Three-Leaf Quantum Interference Clovers in a Trigonal Single-Molecule Magnet, Phys. Rev. Lett. 113, 087201 (2014) (seen in the spin-tunneling rate vs. orientation of the applied magnetic field)
- M. Gruber et al., Exchange bias and room-temperature magnetic order in molecular layers, Nature Mat. (2015), doi:10.1038/nmat4361 (thin MnPc layer on Co)
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A. Kostanyan, R. Westerström, Y. Zhang, D. Kunhardt, R. Stania, B. Büchner, A. A. Popov, and T. Greber, Switching Molecular Conformation with the Torque on a Single Magnetic Moment, Phys. Rev. Lett. 119, 237202 (2017) (experiments on HoLu2N@C80 and related endohedral fullerenes)
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L. She, Z. Shen, Z. Xie, L. Wang, Y. Song, X.-S. Wang, Y. Jia, Z. Zhang, and W. Zhang, Magnetic Moment Preservation and Emergent Kondo Resonance of Co-Phthalocyanine on Semimetallic Sb(111), Phys. Rev. Lett. 129, 026802 (2022) (STM combined with DFT; Co spin is well preserved)
For transport through magnetic systems see also Mesoscopic and nanoscopic transport
Other magnetic systems and phenomena
- M. R. Oliver, J. O. Dimmock, A. L. McWhorter, and T. B. Reed, Conductivity Studies in Europium Oxide, Phys. Rev. B 5, 1078 (1972) (including Eu-rich EuO)
- P. C. E. Stamp, Spin fluctuation theory in condensed quantum systems, J. Phys. F: Met. Phys. 15, 1829 (1985) (very interesting remarks, e.g., on difference between Stoner and Hubbard model)
- M. Bartkowiak and K. A. Chao, Magnetic susceptibility of the strongly correlated Hubbard model, Phys. Rev. B 46, 9228 (1992) (application of Hubbard operators)
- N. E. Bonesteel, Theory of anisotropic superexchange in insulating cuprates, Phys. Rev. B 47, 11302 (1993) (Dzyaloshinkski-Moriya interaction)
- I. V. Lerner, Dependence of the Ruderman-Kittel-Kasuya-Yosida interaction on nonmagnetic disorder, Phys. Rev. B 48, 9462 (1993)
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- V. Yu. Irkhin and M. I. Katsnelson, Electron spectrum, thermodynamics, and transport in antiferromagnetic metals at low temperatures, Phys. Rev. B 62, 5647 (2000)
- R. P. Cowburn and M. E. Welland, Room Temperature Magnetic Quantum Cellular Automata, Science 287, 1466 (2000) (experiment, using single-domain magnetic nanodots)
- I. Ya. Korenblit, Charge and spin modulation in ferromagnetic semimetals, Phys. Rev. B 64, 100405(R) (2001) (mean-field theory for coupled local moments and carriers, applicable to DMS, reentrant transition to stripe phase)
- J. C. Angles d'Auriac, R. Melin, P. Chandra, and B. Doucot, Spin models on non-Euclidean hyperlattices: Griffiths phases without extrinsic disorder, J. Phys. A: Math. Gen. 34, 675 (2001) (e.g., hyperbolic surfaces, i.e., negative curvature, importance of nonvanishing boundary effects in the large-N limit)
- J. König, M. C. Bønsager, and A. H. MacDonald, Dissipationless Spin Transport in Thin Film Ferromagnets, Phys. Rev. Lett. 87, 187202 (2001) (for an unusual form of spiral order, not a ferromagnet)
- T. Senthil, S. Sachdev, and M. Vojta, Small and large Fermi surfaces in metals with local moments, cond-mat/0209144
- V. Yu. Irkhin and A. V. Zarubin, Density-of-states picture and stability of ferromagnetism in the highly correlated Hubbard model, Phys. Rev. B 70, 035116 (2004) (more Hubbard operators, for a semicircular bare band)
- G. Zaránd, L. Borda, J. von Delft, and N. Andrei, Theory of Inelastic Scattering from Magnetic Impurities, Phys. Rev. Lett. 93, 107204 (2004)
-
I. Milat, F. Assaad, and M. Sigrist, Field induced magnetic ordering transition in Kondo insulators, Eur. Phys. J. B 38, 571 (2004) (mean field and QMC, diverging transverse spin susceptibility because of fine-tuned perfact nesting)
- A. L. Kuzemsky, Theory of Magnetic Polaron, cond-mat/0408404
- Y. Zhang and S. Das Sarma, Exchange instabilities in electron systems: Bloch versus Stoner ferromagnetism, Phys. Rev. B 72, 115317 (2005) (clean 2D and 3D systems)
- I. Paul, C. Pépin, B. N. Narozhny, and D. L. Maslov, Quantum Correction to Conductivity close to Ferromagnetic Quantum Critical Point in Two Dimensions, Phys. Rev. Lett. 95, 017206 (2005)
- V. Bach, E. H. Lieb, and M. V. Travaglia, Ferromagnetism of the Hubbard Model at Strong Coupling in the Hartree-Fock Approximation, cond-mat/0506695, Rev. Math. Phys. 18, 519 (2006) (rigorous statements about the ground state in the HF approximation)
- N. Bray-Ali, J. E. Moore, T. Senthil, and A. Vishwanath, Ordering near the percolation threshold in models of 2D interacting bosons with quenched dilution, cond-mat/0507587 (quantum effects vs. percolation, relevant for 2D spin models with quenched dilution)
- E. Y. Vedmedenko, U. Grimm, and R. Wiesendanger, Interplay between magnetic and spatial order in quasicrystals, cond-mat/0509461
- A. S. Núñez, R. A. Duine, and A. H. MacDonald, Antiferromagnetic Metal Spintronics, cond-mat/0510797
- A. Kolezhuk and S. Sachdev, Magnon decay in gapped quantum spin systems, cond-mat/0511353 (contains discussion of O(3) sigma model and physics beyond it)
- P. Bruno, Berry phase, topology, and diabolicity in quantum nano-magnets, quant-ph/0511186 (short paper containing introduction to diabolical points)
- A. L. Kuzemsky, Statistical Theory of Spin Relaxation and Diffusion in Solids, cond-mat/0512182, J. Low Temp. Phys. 143, N 5/6 (2006) (long paper outlining and using the nonequilibrium statistical operator approach)
- K. P. Schmidt and G. S. Uhrig, Hardcore Magnons in the S=1/2 Heisenberg Model on the Square Lattice, cond-mat/0512244 (new method to treat constraints imposed by bosonization)
- W. M. Witzel and S. Das Sarma, A quantum theory for nuclear spin dynamics induced electron spin decoherence in semiconductor quantum computer architectures: Spectral diffusion of localized electron spins in the nuclear solid state environment, cond-mat/0512323
- A. Singh, Spin waves in a band ferromagnet: spin-rotationally symmetric study with self-energy and vertex corrections, cond-mat/0512648 (good overview over previous work, diagrammatics)
- L. Chioncel, P. Mavropoulos, M. Lezaic, S. Blügel, E. Arrigoni, M. I. Katsnelson, and A. I. Lichtenstein, Half-metallic ferromagnetism induced by dynamic electron correlations in VAs, Phys. Rev. Lett. 96, 197203 (2006) (zinc-blende VAs is not a ferromagnetic semiconductor but a half-metal due to correlations, ab-initio plus DMFT)
- J. Kienert and W. Nolting, Magnetic phase diagram of the Kondo lattice model with quantum localized spins, Phys. Rev. B 73, 224405 (2006) (discussion of the phase diagram for spins from S=1/2 to classical, momentum-conserving decoupling of the Green function)
- S. K. Srivastava, S. N. Mishra, and G. P. Das, Spin fluctuations of isolated Fe impurities in Pd-based dilute alloys: effect of ferromagnetic host spin polarization, J. Phys.: Condens. Matter 18, 9463 (2006) (experimental, giant moments of Fe)
- R. K. Kaul, G. Zaránd, S. Chandrasekharan, D. Ullmo, and H. U. Baranger, Spectroscopy of the Kondo Problem in a Box, Phys. Rev. Lett. 96, 176802 (2006) (Kondo physics for a spin coupled to electrons in a finite but large dot)
- A. Mitra, S. Takei, Y. B. Kim, and A. J. Millis, Nonequilibrium Quantum Criticality in Open Electronic Systems, Phys. Rev. Lett. 97, 236808 (2006) (theory of quantum critical points in interacting electron system coupled to two leads with voltage bias, specifically ferromagnetic metallic layer driven out of equilibrium by a current in an N/F/N structure, use the Keldysh formalism)
- Y. Y. Wang and M. W. Wu, Control of spin coherence in semiconductor double quantum dots, cond-mat/0601028 (scheme to change the spin relaxation rate over 12 orders of magnitude)
- P. J. Jensen, K. H. Bennemann, D. K. Morr, and H. Dreyssé, Two-dimensional Heisenberg antiferromagnet in a transverse field, cond-mat/0602033 (Green function approach)
- U. K. Roessler, A. N. Bogdanov, and C. Pfleiderer, Spontaneous Skyrmion Ground States in Magnetic Metals, cond-mat/0603103; Supplementary Information for: 'Spontaneous Skyrmion Ground States in Magnetic Metals', cond-mat/0603104
- A. V. Syromyatnikov, Renormalization of the spin-wave spectrum in 3D ferromagnets with dipolar interaction, cond-mat/0603741
- P. Larson and W. R. L. Lambrecht, Electronic structure of Gd pnictides, cond-mat/0604374, Phys. Rev. B (electronic and magnetic properties of the series GdN, GdP, ..., GdBi, from LSDA+U calculations)
- M. Geshi, K. Kusakabe, H. Nagara, and N. Suzuki, New Ferromagnetic Nitrides CaN and SrN and their recipe, cond-mat/0604484 (DFT prediction of half-metallic ferromagnets)
- G. Metalidis and P. Bruno, Study of the topological Hall effect on simple models, cond-mat/0604545 (for 2DEG, the mechanism involves Berry phases in real space and does not rely on spin-orbit coupling)
- I. Paul, C. Pepin, and M. R. Norman, Kondo Breakdown and Hybridization Fluctuations in the Kondo-Heisenberg Lattice, cond-mat/0605152
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- A. Paramekanti and J. B. Marston, SU(N) quantum spin models: A variational wavefunction study, cond-mat/0608691
- U. Krey, On the dynamics of spin systems in the Landau-Lifshitz theory, cond-mat/0610122
- A. Tanaka and H. Tasaki, Metallic ferromagnetism in the Hubbard model: A rigorous example, cond-mat/0611318 (itinerant ferromagnetism in a Hubbard model of arbitrary dimension)
- K. H. Hoglund, A. W. Sandvik, and S. Sachdev, Impurity induced spin texture in quantum critical 2D antiferromagnets, cond-mat/0611418
- Y. J. Uemura et al., Phase separation and suppression of critical dynamics at quantum transitions of itinerant magnets: MnSi and (Sr1-xCax)RuO3, cond-mat/0612437 (muSR experiments)
- S. Schwieger, J. Kienert, K. Lenz, J. Lindner, K. Baberschke, and W. Nolting, Spin wave excitations: The main source of the temperature dependence of Interlayer exchange coupling in nanostructures, cond-mat/0612568 (theory and experiment)
- S. Saremi, RKKY in half-filled bipartite lattices: Graphene as an example, Phys. Rev. B 76, 184430 (2007) (proof that the RKKY interaction on such lattices is antiferromagnetic between spins on different sublattices and ferromagnetic on the same sublattice, also approximate results for honeycomb lattice)
- S. Ryu, O. I. Motrunich, J. Alicea, and M. P. A. Fisher, Algebraic vortex liquid theory of a quantum antiferromagnet on the kagome lattice, cond-mat/0701020 (with easy-plane anisotropy)
- J. Kienert and W. Nolting, Curie temperature of Kondo lattice films with finite itinerant charge carrier density, cond-mat/0701389 (RKKY to double exchange crossover)
- W. A. Harrison, Heisenberg exchange in magnetic monoxides, cond-mat/0701423, Phys. Rev. B (discusses microscopic exchange mechanism in FeO etc., strong direct exchange, compared to superexchange)
- K. H. Hoglund and A. W. Sandvik, Anomalous Curie response of impurities in quantum-critical spin-1/2 Heisenberg antiferromagnets, cond-mat/0701472
- S. Burdin and P. Fulde, Random Kondo Alloys, cond-mat/0701598 (CPA-type approach) P
- L. Zeng, E. Helgren, F. Hellman, R. Islam, D. J. Smith, and J. W. Ager III, Microstructure, magneto-transport and magnetic properties of Gd-doped magnetron-sputtered amorphous carbon, cond-mat/0701675
- Yu. V. Pershin and M. Di Ventra, Spin blockade at semiconductor/ferromagnet junctions, cond-mat/0701678
- I. Fischer, N. Shah, and A. Rosch, Blue Phases in Chiral Ferromagnets, cond-mat/0702287
- M. Ferrero, L. De Leo, P. Lecheminant, and M. Fabrizio, Strong Correlations in a nutshell, cond-mat/0702629, Rev. Mod. Phys. (NRG for two to four Anderson impurities, discussion of results from conformal field theory and DMFT)
- S. Nishimoto and P. Fulde, Magnetic impurity in correlated electrons system, cond-mat/0703074 (1D Hubbard model treated with DMRG) P
- S. Henning, F. Koermann, J. Kienert, S. Schwieger, and W. Nolting, Green function theory versus Quantum Monte Carlo calculations for thin magnetic films, arXiv:0704.1552 (ferromagnetic model with easy-plane anisotropy and magnetic field along the hard axis)
- A. Khitun, D. E. Nikonov, M. Bao, K. Galatsis, and K. L. Wang, Feasibility Study of Logic Circuits with Spin Wave Bus, arXiv:0704.2862
- L. Brey, H. A. Fertig, and S. Das Sarma, Diluted Graphene Antiferromagnet, arXiv:0705.1229 (RKKY interaction in graphene is predominantly ferromagnetic (antiferromagnetic) on the same (different) sublattices)
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- A. Khitun, M. Bao, J.-Y. Lee, K. L. Wang, D. W. Lee, S. Wang, and I. V. Roshchin, Inductively Coupled Circuits with Spin Wave Bus for Information Processing, arXiv:0705.3864
- S. Sakai, R. Arita, and H. Aoki, Itinerant ferromagnetism in the multiorbital Hubbard model: a dynamical mean-field study, arXiv:0706.3109 (also uses QMC, compares various lattice structures)
- M. Arnold and J. Kroha, Simultaneous ferromagnetic metal-semiconductor transition in electron-doped EuO, arXiv:0708.0416
- C. Castelnovo, R. Moessner, and S. L. Sondhi, Magnetic Monopoles in Spin Ice, arXiv:0710.5515 (prediction of monopoles as emergent quasiparticles)
- A. Morello, Quantum nanomagnets and nuclear spins: an overview, arXiv:0712.0638, Les Houches summer school 2006 (Quantum Magnetism) (tunneling of "large" moment through anisotropy barrier assisted by nuclear spins)
- M. Carubelli, O. V. Billoni, S. Pighin, S. A. Cannas, D. A. Stariolo, and F. A. Tamarit, The Spin Reorientation Transition and Phase Diagram of Ultrathin Ferromagnetic Films, arXiv:0712.2426 (2D Heisenberg model with anisotropy and dipolar interactions, Monte Carlo simulations)
- G.-W. Chern, R. Moessner, and O. Tchernyshyov, Partial order from disorder in a classical pyrochlore antiferromagnet, arXiv:0803.2332
- D. V. Efremov, J. J. Betouras, and A. V. Chubukov, Non-analytic behavior of 2D itinerant ferromagnets, arXiv:0804.2736 (non-analyticities destroy the second-order QCP)
- A. Mitra and A. J. Millis, Current driven quantum criticality in itinerant electron ferromagnets, arXiv:0804.3980 (also compare previous paper) P
- A. Kalz, A. Honecker, S. Fuchs, and T. Pruschke, Phase diagram of the Ising square lattice with competing interactions, arXiv:0805.0983 (Monte Carlo simulations)
- M. Vojta, From itinerant to local-moment antiferromagnetism in Kondo lattices: Adiabatic continuity vs. quantum phase transitions, arXiv:0805.4272
- S. Altieri, M. Finazzi, H. H. Hsieh, M. W. Haverkort, H.-J. Lin, C. T. Chen, S. Frabboni, G. C. Gazzadi, A. Rota, S. Valeri, and L. H. Tjeng, Image charge screening: a new approach to enhance magnetic ordering temperatures, arXiv:0806.1710 (thin antiferromagnetic NiO and MgO films on silver show much higher Neel temperatures than on an insulating substrate)
- K. V. Kavokin, The puzzle of magnetic resonance effect on the magnetic compass of migratory birds, arXiv:0808.2401
- C. Xu and S. Sachdev, Global phase diagrams of frustrated quantum antiferromagnets in two dimensions: doubled Chern-Simons theory, arXiv:0811.1220
- D. Chassé and A.-M. S. Tremblay, Spin-Josephson effect in antiferromagnetic tunnel junctions, arXiv:0811.2999
- N. Sandschneider and W. Nolting, Microscopic model for current-induced switching of magnetization for half-metallic leads, Phys. Rev. B 79, 184423 (2009) (Hubbard model for the active layer, non-equilibrium spectral density approach)
- D. J. P. Morris, D. A. Tennant, S. A. Grigera, B. Klemke, C. Castelnovo, R. Moessner, C. Czternasty, M. Meissner, K. C. Rule, J.-U. Hoffmann, K. Kiefer, S. Gerischer, D. Slobinsky, and R. S. Perry, Dirac Strings and Magnetic Monopoles in Spin Ice Dy2Ti2O7, Science DOI: 10.1126/science.1178868; T. Fennell, P. P. Deen, A. R. Wildes, K. Schmalzl, D. Prabhakaran, A. T. Boothroyd, R. J. Aldus, D. F. McMorrow, S. T. Bramwell, Magnetic Coulomb Phase in the Spin Ice Ho2Ti2O7, Science DOI: 10.1126/science.1177582
- S. T. Bramwell, S. R. Giblin, S. Calder, R. Aldus, D. Prabhakaran, and T. Fennell, Measurement of the charge and current of magnetic monopoles in spin ice, Nature 461, 956 (2009)
- J. Cervenka, M. I. Katsnelson, and C. F. J. Flipse, Room-temperature ferromagnetism in graphite driven by two-dimensional networks of point defects, Nature Physics (2009), DOI: 10.1038/nphys1399 (note similarity of d0 magnetism in semiconductors)
- A. V. Chubukov and D. L. Maslov, Spin Conservation and Fermi Liquid near a Ferromagnetic Quantum Critical Point, Phys. Rev. Lett. 103, 216401 (2009) (show that the low-energy physics of an itinerant system close to a ferromagnetic QCP is not described by a spin-fermion model, also show that the system has a p-wave spin-nematic instability)
- D. Peters, I. P. McCulloch, and W. Selke, Spin-1 Heisenberg antiferromagnetic chain with exchange and single-ion anisotropies, arXiv:0901.2081
- S. Henning and W. Nolting, The ground state magnetic phase diagram of the ferromagnetic Kondo-lattice model, arXiv:0901.2855 (cubic lattices in 1D, 2D, and 3D with spins 3/2, considering only bipartite orderings, essentially exact phase diagrams as function of band filling and exchange interaction with the local spins)
- M. Kastner and M. Pleimling, Microcanonical phase diagrams of short-range ferromagnets, arXiv:0903.2341 (phase diagrams in energy-magnetization space)
- M. Greiter and R. Thomale, Non-Abelian Statistics in a Quantum Antiferromagnet, arXiv:0903.4547 (2D S=1 antiferromagnet, the spinon and holon excitation show non-abelian statistics)
- A. Sundaresan and C. N. R. Rao, Implications and consequences of ferromagnetism universally exhibited by inorganic nanoparticles, arXiv:0905.0183
- T. R. S. Prasanna, Role of thermal vibrations in phase transitions, arXiv:0908.1873 (it is found that vibrations are generally important in magnetic phase transitions)
- J. Sanchez-Barriga, J. Fink, V. Boni, I. Di Marco, J. Braun, J. Minar, A. Varykhalov, O. Rader, V. Bellini, F. Manghi, H. Ebert, M. I. Katsnelson, A. I. Lichtenstein, O. Eriksson, W. Eberhardt, and H. A. Duerr, About the strength of correlation effects in the electronic structure of iron, arXiv:0910.4360 (correlation effects are stronger than predicted by current theory)
- Y. Magnin, K. Akabli, H. T. Diep, and I. Harada, Monte Carlo Study of the Spin Transport in Magnetic Materials, arXiv:0910.4619 (transport of charged spinfull particles with Heisenberg coupling to each other and to local spins, which also have a Heisenberg coupling; dynamics unclear since Hamiltonian does not contain a kinetic-energy term)
- A. C. Swaving and R. A. Duine, Current-induced torques in continuous antiferromagnetic textures, arXiv:0912.4519
- N. Sandschneider and W. Nolting, A microscopic model of current-induced switching of magnetization, J. Phys.: Condens. Matter 22, 026003 (2010) (essentially a ferromagnetic metal/non-magnetic insulator/thin ferromagnetic metal layer tunnel junction, microscopic description of thin ferromagnetic layer starting from Hubbard model)
- D. Chassé and A.-M. S. Tremblay, Generalized dc and ac Josephson effects in antiferromagnets and in antiferromagnetic d-wave superconductors, Phys. Rev. B 81, 115102 (2010) (interesting generalization of the concept of Josephson effects to other broken symmetries, in particular to antiferromagnets) P
- X. Z. Yu, Y. Onose, N. Kanazawa, J. H. Park, J. H. Han, Y. Matsui, N. Nagaosa, and Y. Tokura, Real-space observation of a two-dimensional skyrmion crystal, Nature 465, 901 (2010) (Fe0.5Co0.5Si)
- L. K. Werake and H. Zhao , Observation of second-harmonic generation induced by pure spin currents, Nature Physics (8 August 2010) doi:10.1038/nphys1742 (in GaAs)
- R. Steinigeweg and R. Schnalle, Projection operator approach to spin diffusion in the anisotropic Heisenberg chain at high temperatures, Phys. Rev. E 82, 040103(R) (2010) (TCL master equation)
- T. Sugano, S. J. Blundell, T. Lancaster, F. L. Pratt, and H. Mori, Magnetic order in the purely organic quasi-one-dimensional ferromagnet 2-benzimidazolyl nitronyl nitroxide, Phys. Rev. B 82, 180401(R) (2010)
- S. A. Yang, Q. Niu, D. A. Pesin, and A. H. MacDonald, Theory of I-V characteristics of magnetic Josephson junctions, Phys. Rev. B 82, 184402 (2010) (no superconducting component but analogy to superconducting Josephson effect)
- S. Kumar and J. van den Brink, Frustration-Induced Insulating Chiral Spin State in Itinerant Triangular-Lattice Magnets, Phys. Rev. Lett. 105, 216405 (2010)
- A. Sharma and W. Nolting, Additional carrier-mediated ferromagnetism in GdN, arXiv:1002.1426 (modified RKKY for realistic band structure)
- D. Belitz and T. R. Kirkpatrick, Quantum Electrodynamics and the Origins of the Exchange, Dipole-Dipole, and Dzyaloshinsky-Moriya Interactions in Itinerant Fermion Systems, arXiv:1002.2008
- J. Wu and M. Berciu, Heat transport in quantum spin chains: the relevance of integrability, arXiv:1003.1559
- V. Yu. Irkhin and A. V. Zarubin, Ferromagnetism in the Highly-Correlated Hubbard Model, arXiv:1005.4795
- Y. Magnin, K. Akabli, and H. T. Diep, Spin Resistivity in Frustrated Antiferromagnets, arXiv:1006.1081
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J. D. Thompson, P. A. McClarty, D. Prabhakaran, I. Cabrera, T. Guidi, and R. Coldea, Quasiparticle Breakdown and Spin Hamiltonian of the Frustrated Quantum Pyrochlore Yb2Ti2O7 in a Magnetic Field, Phys. Rev. Lett. 119, 057203 (2017) (inelastic neutron scattering, heat capacity, indicating absence of sharp magnons)
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J. Tsurumi et al., Coexistence of ultra-long spin relaxation time and coherent charge transport in organic single-crystal semiconductors, Nature Phys. 13, 994 (2017)
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Y. Deng, Y. Yu, Y. Song, J. Zhang, N. Z. Wang, Z. Sun, Y. Yi, Y. Z. Wu, S. Wu, J. Zhu, J. Wang, X. H. Chen, and Y. Zhang, Gate-tunable room-temperature ferromagnetism in two-dimensional Fe3GeTe2, Nature 563, 94 (2018)
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H. Liu and G. Khaliullin, Pseudo-Jahn-Teller Effect and Magnetoelastic Coupling in Spin-Orbit Mott Insulators, Phys. Rev. Lett. 122, 057203 (2019) (explaining puzzling experiments on Jeff = 1/2 Sr2IrO4 and Jeff = 0 Ca2RuO4)
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J. Gaudet, E. M. Smith, J. Dudemaine, J. Beare, C. R. C. Buhariwalla, N. P. Butch, M. B. Stone, A. I. Kolesnikov, G. Xu, D. R. Yahne, K. A. Ross, C. A. Marjerrison, J. D. Garrett, G. M. Luke, A. D. Bianchi, and B. D. Gaulin, Quantum Spin Ice Dynamics in the Dipole-Octupole Pyrochlore Magnet Ce2Zr2O7, Phys. Rev. Lett. 122, 187201 (2019) (neutron scattering)
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Ø. Johansen, V. Risinggård, A. Sudbø, J. Linder, and A. Brataas, Current Control of Magnetism in Two-Dimensional Fe3GeTe2, Phys. Rev. Lett. 122, 217203 (2019) (monolayer with perpendicular current leading to spin-orbit torque, can be described by effective Hamiltonian, tuning between easy-axis and easy-plane anisotropy)
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Z. Wang, Y. Su, S.-Z. Lin, and C. D. Batista, Skyrmion Crystal from RKKY Interaction Mediated by 2D Electron Gas, Phys. Rev. Lett. 124, 207201 (2020) (theory)
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J. Schnack, J. Schulenburg, A. Honecker, and J. Richter, Magnon Crystallization in the Kagome Lattice Antiferromagnet, Phys. Rev. Lett. 125, 117207 (2020) (related to flat magnon band, i.e., localized magnon eigenmodes)
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F. P. Toldin, Boundary Critical Behavior of the Three-Dimensional Heisenberg Universality Class, Phys. Rev. Lett. 126, 135701 (2021) (boundary effects; Monte Carlo simulations for improved lattice model)
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O. Hart, S. Gopalakrishnan, and C. Castelnovo, Logarithmic Entanglement Growth from Disorder-Free Localization in the Two-Leg Compass Ladder, Phys. Rev. Lett. 126, 227202 (2021)
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V. Shyta, J. van den Brink, and F. S. Nogueira, Deconfined Criticality and Bosonization Duality in Easy-Plane Chern-Simons Two-Dimensional Antiferromagnets, Phys. Rev. Lett. 127, 045701 (2021)
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W.-X. Qiu, J.-Y. Zou, A.-Y. Luo, Z.-H. Cui, Z.-D. Song, J.-H. Gao, Y.-L. Wang, and G. Xu, Efficient Method for Prediction of Metastable or Ground Multipolar Ordered States and Its Application in Monolayer α−RuX3 (X=Cl, I), Phys. Rev. Lett. 127, 147202 (2021) (theory, symmetry analysis of RPA response functions, based on DFT)
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N. Astrakhantsev, T. Westerhout, A. Tiwari, K. Choo, A. Chen, M. H. Fischer, G. Carleo, and T. Neupert, Broken-Symmetry Ground States of the Heisenberg Model on the Pyrochlore Lattice, Phys. Rev. X 11, 041021 (2021) (numerics indicate that it is not a spin liquid, after all)
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L. Šmejkal, J. Sinova, and T. Jungwirth, Beyond Conventional Ferromagnetism and Antiferromagnetism: A Phase with Nonrelativistic Spin and Crystal Rotation Symmetry, Phys. Rev. X 12, 031042 (2022) (introducing new concept of altermagnetic order, not due to spin-orbit coupling)
For transport through magnetic systems see also Mesoscopic and nanoscopic transport
For spin liquids see also Other systems with non-trivial topology
Semiconductor physics, except magnetic phenomena
Inorganic semiconductors, except DMS
(including doped diamond)
- G. Lucovsky, On the photoionization of deep impurity centers in semiconductors, Solid State Commun. 3, 299 (1965) (uses a zero-range potential to model deep impurities)
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- J. Schliemann, The dielectric function of the semiconductor hole gas, arXiv:1003.4820
- M.-L. Zhang and D. A. Drabold, A new approach to computing transport coefficients: application to conductivity and Hall coefficient of hydrogenated amorphous silicon, arXiv:1006.3800
- D. Ko, X. W. Zhao, K. M. Reddy, O. D. Restrepo, R. Mishra, I. S. Beloborodov, N. Trivedi, N. P. Padture, W. Windl, F. Y. Yang, and E. Johnston-Halperin, Defect states and disorder in charge transport in semiconductor nanowires, arXiv:1106.4492
- D. Futterer, M. Governale, U. Zuelicke, and J. König, Band-mixing-mediated Andreev reflection of semiconductor holes, arXiv:1107.2039 (p-type semiconductor/s-wave superconductor interface, Andreev reflection involving mixing of heavy and light holes)
- V. M. Acosta, C. Santori, A. Faraon, Z. Huang, K.-M. C. Fu, A. Stacey, D. A. Simpson, K. Ganesan, S. Tomljenovic-Hanic, A. D. Greentree, S. Prawer, and R. G. Beausoleil, Dynamic Stabilization of the Optical Resonances of Single Nitrogen-Vacancy Centers in Diamond, Phys. Rev. Lett. 108, 206401 (2012)
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- F. Nichele, S. Chesi, S. Hennel, A. Wittmann, C. Gerl, W. Wegscheider, D. Loss, T. Ihn, and K. Ensslin, Characterization of Spin-Orbit Interactions of GaAs Heavy Holes Using a Quantum Point Contact, Phys. Rev. Lett. 113, 046801 (2014) (find a quadratic spin-orbit coupling term, in addition to the cubic Rashba effect)
Organic semiconductors and conductors, hydrid structures
- F. Ortmann, F. Bechstedt, and K. Hannewald, Theory of charge transport in organic crystals: Beyond Holstein's small-polaron model, Phys. Rev. B 79, 235206 (2009) (Holstein Hamiltonian, Lang-Firsov transformation onto polarons and phonons; resulting hopping terms containing phonon operators are replaced by the phonon thermal average, giving an effective polaron Hamiltonian; in current operators such an approximation is not made, they are averaged in standard Kubo expression; no further approximations, in particular of vanishing hopping of polarons ["narrow-band approximation"]; paper contains good review of approaches)
- P. A. Bobbert, Organic semiconductors: What makes the spin relax?, Nature Mat. 9, 288 (2010)
- R. C. Roundy, Z. V. Vardeny, and M. E. Raikh, Organic magnetoresistance near saturation: mesoscopic effects in small devices, arXiv:1210.3443 (OMAR)
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H. Memmi, O. Benson, S. Sadofev, and S. Kalusniak, Strong Coupling between Surface Plasmon Polaritons and Molecular Vibrations, Phys. Rev. Lett. 118, 126802 (2017)
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S. Refaely-Abramson, F. H. da Jornada, S. G. Louie, and J. B. Neaton, Origins of Singlet Fission in Solid Pentacene from an ab initio Green’s Function Approach, Phys. Rev. Lett. 119, 267401 (2017)
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C. Liu et al., Tunable Semiconductors: Control over Carrier States and Excitations in Layered Hybrid Organic-Inorganic Perovskites, Phys. Rev. Lett. 121, 146401 (2018)
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J. H. Fetherolf, D. Golež, and T. C. Berkelbach, A Unification of the Holstein Polaron and Dynamic Disorder Pictures of Charge Transport in Organic Crystals, Phys. Rev. X 10, 021062 (2020) (tight-binding model for electrons, with Holstein coupling to one intramolecular vibration mode and Peierls coupling to one intermolecular mode) P
Neural networks, neural circuits, memristive devices
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- M. D. Pickett, G. Medeiros-Ribeiro, and R. S. Williams, A scalable neuristor built with Mott memristors, Nature Materials (2012), doi:10.1038/nmat3510
- M. Sharad, C. Augustine, G. Panagopoulos, and K. Roy, Ultra Low Energy Analog Signal Processing Using Spin Neurons Based on Nano Magnets, arXiv:1206.2466 (spin neurons made up of several nanomagnets interacting through non-magnetic metals); Proposal For Neuromorphic Hardware Using Spin Devices, arXiv:1206.3227
- O. Bichler, W. Zhao, F. Alibart, S. Pleutin, S. Lenfant, D. Vuillaume, and C. Gamrat, Pavlov's dog associative learning demonstrated on synaptic-like organic transistors, arXiv:1302.3261, Neural Computation 25, 549 (2013) (associative memory, design using FETs involving Au nanoparticles in organic matrix, experimental demonstration)
- Y. V. Pershin and M. Di Ventra, Memcapacitive neural networks, arXiv:1307.6921
- M. Sharad, D. Fan, and K. Roy, Spin Neurons: A Possible Path to Energy-Efficient Neuromorphic Computers, arXiv:1309.3303 (macroscopic spin-torque devices)
- M. Prezioso, F. Merrikh-Bayat, B. D. Hoskins, G. C. Adam, K. K. Likharev, and D. B. Strukov, Training and operation of an integrated neuromorphic network based on metal-oxide memristors, Nature 521, 61 (2015) (CMOS, 12 by 12 crossbar)
- S. Vongehr and X. Meng, The Missing Memristor has Not been Found, Sci. Rep. 5, 11657 (2015) (partially sociological discussion of disputed realization of memristor in 2008)
For nanoscopic systems see also Mesoscopic and nanoscopic transport
Mesoscopic and nanoscopic transport, localization, magnetotransport
Experiments on artificial quantum dots and wires, point contacts, and larger systems
(including carbon nanotubes)
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- D. Rohrlich, O. Zarchin, M. Heiblum, D. Mahalu, and V. Umansky, Controlled Dephasing of a Quantum Dot: From Coherent to Sequential Tunneling, cond-mat/0607495 (experiment and theory)
- K. Hamaya, S. Masubuchi, M. Kawamura, T. Machida, M. Jung, K. Shibata, K. Hirakawa, T. Taniyama, S. Ishida, and Y. Arakawa, Spin transport through a single self-assembled InAs quantum dot with ferromagnetic leads, cond-mat/0611269 (study the tunnel magnetoresistance)
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- E. A. Chekhovich, M. N. Makhonin, J. Skiba-Szymanska, A. B. Krysa, V. D. Kulakovskii, V. I. Fal'ko, M. S. Skolnick, and A. I. Tartakovskii, Polarization freezing of 10000 optically-cooled nuclear spins by coupling to a single electron, arXiv:0901.4249, Nature Materials
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- S. Kim, Y. Hashimoto, Y. Iye, and S. Katsumoto, Evidence of Spin-Filtering in Quantum Constrictions with Spin-Orbit Interaction, arXiv:1102.4648 (InGaAs quantum well, also model, assumes one contact to have spin-dependent tunneling amplitude) P
- Y. Yamauchi, K. Sekiguchi, K. Chida, T. Arakawa, S. Nakamura, K. Kobayashi, T. Ono, T. Fujii, and R. Sakano, Evolution of the Kondo Effect in a Quantum Dot Probed by Shot Noise, Phys. Rev. Lett. 106, 176601 (2011)
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- M. R. Delbecq, V. Schmitt, F. D. Parmentier, N. Roch, J. J. Viennot, G. Fève, B. Huard, C. Mora, A. Cottet, and T. Kontos, Coupling a Quantum Dot, Fermionic Leads, and a Microwave Cavity on a Chip, Phys. Rev. Lett. 107, 256804 (2011) (carbon-nanotube cicuit in a superconducting cavity)
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- B. Küng, C. Rössler, M. Beck, M. Marthaler, D. S. Golubev, Y. Utsumi, T. Ihn, and K. Ensslin, Irreversibility on the Level of Single-Electron Tunneling, arXiv:1107.4240
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- K. Gloos and E. Tuuli, Break-junction experiments on the zero-bias anomaly of non-magnetic and ferromagnetically ordered metals, arXiv:1109.3774
- S. Fahlvik Svensson, A. I. Persson, E. A. Hoffmann, N. Nakpathomkun, H. A. Nilsson, H. Q. Xu, L. Samuelson, and H. Linke, Lineshape of the thermopower of quantum dots, arXiv:1110.0352 (experiment and theory based on Landauer formula for non-interacting electrons)
- T.-M. Liu, A. N. Ngo, B. Hemingway, S. Herbert, M. Melloch, S. E. Ulloa, and A. Kogan, A quantitative study of spin-flip co-tunneling transport in a quantum dot, arXiv:1110.5924 (experiments on lateral GaAs/AlGaAs quantum dot, compared to theory using rate equations in cotunneling approximation, close agreement)
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- B. Küng, C. Rössler, M. Beck, J. Faist, T. Ihn, and K. Ensslin, Quantum dot occupation and electron dwell time in the cotunneling regime, arXiv:1204.4553
- B.-K. Kim, Y.-H. Ahn, J.-J. Kim, M.-S. Choi, M.-H. Bae, K. Kang, J. S. Lim, R. López, and N. Kim, Transport Measurement of Andreev Bound States in a Kondo-Correlated Quantum Dot, Phys. Rev. Lett. 110, 076803 (2013)
- M. Urdampilleta, S. Klyatskaya, J.-P. Cleuziou, M. Ruben, and W. Wernsdorfer, Supramolecular Spin Valves, arXiv:1304.6543 (magnetic TbPc2 molecule side coupled to CNT quantum dot, large magnetoresistance); M. Urdampilleta, S. Klyatskaya, M. Ruben, and W. Wernsdorfer, Landau-Zener tunneling of a single Tb3+ magnetic moment allowing the electronic read-out of a nuclear spin, arXiv:1304.6585 (use to read out the single Tb nuclear spin)
- Y.-Y. Liu, K. D. Petersson, J. Stehlik, J. M. Taylor, and J. R. Petta, Photon Emission from a Cavity-Coupled Double Quantum Dot, Phys. Rev. Lett. 113, 036801 (2014)
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- A. Pourkabirian, M. V. Gustafsson, G. Johansson, J. Clarke, and P. Delsing, Nonequilibrium Probing of Two-Level Charge Fluctuators Using the Step Response of a Single-Electron Transistor, Phys. Rev. Lett. 113, 256801 (2014)
- T. Arakawa et al., Shot Noise Induced by Nonequilibrium Spin Accumulation, Phys. Rev. Lett. 114, 016601 (2015)
- M. J. Martínez-Pérez, A. Fornieri, and F. Giazotto, Rectification of electronic heat current by a hybrid thermal diode, Nature Nano. (2015), doi:10.1038/nnano.2015.11 (report rectification ratio of 140)
- F. Hartmann, P. Pfeffer, S. Höfling, M. Kamp, and L. Worschech, Voltage Fluctuation to Current Converter with Coulomb-Coupled Quantum Dots, Phys. Rev. Lett. 114, 146805 (2015) (voltage fluctuations are rectified to yield a direct current)
- C. Barraud et al., Unidirectional Spin-Dependent Molecule-Ferromagnet Hybridized States Anisotropy in Cobalt Phthalocyanine Based Magnetic Tunnel Junctions, Phys. Rev. Lett. 114, 206603 (2015) (experimental: layer structure, CoPc layer made effectively thin, "nanometer range" by identation)
- G. Cheng, M. Tomczyk, S. Lu, J. P. Veazey, M. Huang, P. Irvin, S. Ryu, H. Lee, C.-B. Eom, C. S. Hellberg, and J. Levy, Electron pairing without superconductivity, Nature 521, 196 (2015) (quantum dot realized in part of a SrTiO3 nanowire; transport measurement showing evidence for pair tunneling, which can be understood assuming an attractive Hubbard interaction on the dot)
- C. Rössler, D. Oehri, O. Zilberberg, G. Blatter, M. Karalic, J. Pijnenburg, A. Hofmann, T. Ihn, K. Ensslin, C. Reichl, and W. Wegscheider, Transport Spectroscopy of a Spin-Coherent Dot-Cavity System, Phys. Rev. Lett. 115, 166603 (2015) (the cavity acts like a tunable second quantum dot)
- D. Imanaka, S. Sharmin, M. Hashisaka, K. Muraki, and T. Fujisawa, Exchange-Induced Spin Blockade in a Two-Electron Double Quantum Dot, Phys. Rev. Lett. 115, 176802 (2015) (experiments compared to an extension of an existing master-equation approach)
- M. Akai-Kasaya, Y. Okuaki, S. Nagano, T. Mitani, and Y. Kuwahara, Coulomb Blockade in a Two-Dimensional Conductive Polymer Monolayer, Phys. Rev. Lett. 115, 196801 (2015)
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- D. B. Szombati, S. Nadj-Perge, D. Car, S. R. Plissard, E. P. A. M. Bakkers, and L. P. Kouwenhoven, Josephson φ0-junction in nanowire quantum dots, Nature Phys. 12, 568 (2016) (phase difference in ground state different from 0 or π, can be controlled by gate voltage)
- A. Kurzmann, B. Merkel, P. A. Labud, A. Ludwig, A. D. Wieck, A. Lorke, and M. Geller, Optical Blocking of Electron Tunneling into a Single Self-Assembled Quantum Dot, Phys. Rev. Lett. 117, 017401 (2016) (experiments compared to master-equation theory)
- A. J. Keller, J. S. Lim, David Sánchez, Rosa López, S. Amasha, J. A. Katine, H. Shtrikman, and D. Goldhaber-Gordon, Cotunneling Drag Effect in Coulomb-Coupled Quantum Dots, Phys. Rev. Lett. 117, 066602 (2016) (experiment and theory [rate equations]; artificial double quantum dot, in parallel; cotunneling is needed to understand the drag effect)
- T. Khouri, U. Zeitler, C. Reichl, W. Wegscheider, N. E. Hussey, S. Wiedmann, and J. C. Maan, Linear Magnetoresistance in a Quasifree Two-Dimensional Electron Gas in an Ultrahigh Mobility GaAs Quantum Well, Phys. Rev. Lett. 117, 256601 (2016) (very large linear MR over broad field range in n-doped GaAs quantum well; but no sign of unconventional quasiparticles)
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B. Dutta, J. T. Peltonen, D. S. Antonenko, M. Meschke, M. A. Skvortsov, B. Kubala, J. König, C. B. Winkelmann, H. Courtois, and J. P. Pekola, Thermal Conductance of a Single-Electron Transistor, Phys. Rev. Lett. 119, 077701 (2017) (heat current is stronger than given by the Wiedemann-Franz law)
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A. Hofmann, V. F. Maisi, T. Krähenmann, C. Reichl, W. Wegscheider, K. Ensslin, and T. Ihn, Anisotropy and Suppression of Spin-Orbit Interaction in a GaAs Double Quantum Dot, Phys. Rev. Lett. 119, 176807 (2017) (tuning the spin-flip tunneling rate)
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A. Svilans, M. Josefsson, A. M. Burke, S. Fahlvik, C. Thelander, H. Linke, and M. Leijnse, Thermoelectric Characterization of the Kondo Resonance in Nanowire Quantum Dots, Phys. Rev. Lett. 121, 206801 (2018)
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Experiments on molecular and single-atom systems, including empty break junctions and isolated impurities
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- W. H. A. Thijssen, D. Djukic, A. F. Otte, R. H. Bremmer, and J. M. van Ruitenbeek, Vibrationally Induced Two-Level Systems in Single-Molecule Junctions, Phys. Rev. Lett. 97, 226806 (2006)
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- J. J. Parks, A. R. Champagne, G. R. Hutchison, S. Flores-Torres, H. D. Abruna, and D. C. Ralph, Tuning the Kondo Effect with a Mechanically Controllable Break Junction, Phys. Rev. Lett. 99, 026601 (2007) (Kondo effect observed for C60)
- J. J. Henderson, C. M. Ramsey, E. del Barco, A. Mishra, and G. Christou, Fabrication of Nano-Gapped Single-Electron Transistors for Transport Studies of Individual Single-Molecule Magnets, J. Appl. Phys. 101, 09E102 (2007) (demonstrated for tunneling through Mn12, relatively low voltage resolution)
- W. Harneit, C. Boehme, S. Schaefer, K. Huebener, K. Fostiropoulos, and K. Lips, Room Temperature Electrical Detection of Spin Coherence in C60, cond-mat/0702604 (tunneling through thick C60 film)
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- H. B. Akkerman and B. de Boer, Electrical conduction through single molecules and self-assembled monolayers, J. Phys.: Condens. Matter 20, 013001 (2008) (comparison of different setups)
- O. Tal, M. Krieger, B. Leerink, and J. M. van Ruitenbeek, Electron-vibration interaction in single-molecule junctions: from contact to tunneling regime, arXiv:0801.3031 (H2O)
- C. Li, I. Pobelov, T. Wandlowski, A. Bagrets, A. Arnold, and F. Evers, Charge Transport in Single Au|Alkanedithiol|Au Junctions: Coordination Geometries and Conformational Degrees of Freedom, arXiv:0802.2407, J. Am. Chem. Soc. 130, 318 (2008) (STM experiments and quantum chemistry calculations)
- M. Kiguchi, O. Tal, S. Wohlthat, F. Pauly, M. Krieger, D. Djukic, J. C. Cuevas, and J. M. van Ruitenbeek, Highly conductive molecular junctions based on direct binding of benzene to platinum electrodes, arXiv:0803.0563
- M. S. Hybertsen, L. Venkataraman, J. E. Klare, A. C. Whalley, M. L. Steigerwald, and C. Nuckolls, Amine-Linked Single Molecule Circuits: Systematic Trends Across Molecular Families, arXiv:0803.0582 (experiments and static DFT calculations in the GGA)
- T. Frederiksen, K. J. Franke, A. Arnau, G. Schulze, J. I. Pascual, and N. Lorente, Dynamic Jahn-Teller effect in electron transport through single C60 molecules, arXiv:0804.3415 (STM experiments and theory)
- C. Iacovita, M. V. Rastei, B. W. Heinrich, T. Brumme, J. Kortus, L. Limot, and J. P. Bucher, Visualizing the spin of individual molecules, arXiv:0805.0485 (STM for magnetic molecule on ferromagnetic nanoscopic electrode)
- N. Roch, C. B. Winkelmann, S. Florens, V. Bouchiat, W. Wernsdorfer, and F. Balestro, Kondo effects in a C60 single-molecule transistor, arXiv:0809.2700; N. Roch, S. Florens, V. Bouchiat, W. Wernsdorfer, and F. Balestro, Out-of-equilibrium singlet-triplet Kondo effect in a single C60 quantum dot, arXiv:0809.2706; N. Roch, S. Florens, V. Bouchiat, W. Wernsdorfer, and F. Balestro, Quantum phase transition in a single-molecule quantum dot, arXiv:0809.2906, Nature 453, 633 (2008), supplementary information at arXiv:0809.2922
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- M. R. Calvo, J. Fernández-Rossier, J. J. Palacios, D. Jacob, D. Natelson, and C. Untiedt, The Kondo effect in ferromagnetic atomic contacts, arXiv:0906.3135 (experiments on stretched wires of Fe, Co, and Ni, also with LSDA and LSDA+U-based theory)
- C. B. Winkelmann, N. Roch, W. Wernsdorfer, V. Bouchiat, and F. Balestro, Superconductivity in a single C60 transistor, arXiv:0908.3638, Nature Physics 5, 876 (2009) (single C60 in superconducting aluminum break junction, see clear signatures of superconducting gap and also the Kondo effect)
- N. Roch, S. Florens, T. A. Costi, W. Wernsdorfer, and F. Balestro, Observation of the underscreened Kondo effect in a molecular transistor, arXiv:0910.1092 (based on C60)
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- A. Eliasen, J. Paaske, K. Flensberg, S. Smerat, M. Leijnse, M. R. Wegewijs, H. I. Jørgensen, M. Monthioux, and J. Nygård, Transport via coupled states in a C60 peapod quantum dot, arXiv:1002.0477 (see signs of coupling to enclosed C60 molecules, with theoretical discussion)
- D. Guérin, S. Lenfant, S. Godey, and D. Vuillaume, Synthesis and electrical properties of fullerene-based molecular junctions on silicon substrate, arXiv:1003.1371, J. Mater. Chem. (2010), DOI: 10.1039/b924255d (self-assembled monolayers of C60 attached to electrodes by alkyl chains)
- Y. F. Wang, J. Kröger, R. Berndt, H. Vázquez, M. Brandbyge, and M. Paulsson, Atomic-Scale Control of Electron Transport through Single Molecules, Phys. Rev. Lett. 104, 176802 (2010) (STM experiments and static DFT calculations [SIESTA, TRANSIESTA], detailed study of various orientations of a flat molecule and of molecule-surface bonds)
- A. D. Jewell, H. L. Tierney, A. E. Baber, E. V. Iski, M. M. Laha, and E. C. H. Sykes, Time-resolved studies of individual molecular rotors, J. Phys.: Condens. Matter 22, 264006 (2010) (STM)
- C. Chen, P. Chu, C. A. Bobisch, D. L. Mills, and W. Ho, Viewing the Interior of a Single Molecule: Vibronically Resolved Photon Imaging at Submolecular Resolution, Phys. Rev. Lett. 105, 217402 (2010) (local excitation by STM, observe resulting luminescence), see also Viewpoint: M. Pivetta, Mapping the luminescence of a single molecule, Physics 3, 97 (2010)
- A. Bernand-Mantel, J. S. Seldenthuis, A. Beukman, H. S. J. van der Zant, V. Meded, R. Chandrasekhar, K. Fink, M. Ruben, and F. Evers, Spin-coupled double-quantum-dot behavior inside a single-molecule transistor, arXiv:1004.4556
- J. J. Parks, A. R. Champagne, T. A. Costi, W. W. Shum, A. N. Pasupathy, E. Neuscamman, S. Flores-Torres, P. S. Cornaglia, A. A. Aligia, C. A. Balseiro, G. K.-L. Chan, H. D. Abruñna, and D. C. Ralph, Mechanical Control of Spin States in Spin-1 Molecules and the Underscreened Kondo Effect, arXiv:1005.0621
- N. Atodiresei, J. Brede, P. Lazic, V. Caciuc, G. Hoffmann, R. Wiesendanger, and S. Blügel, Design of the Local Spin Polarization at the Organic-Ferromagnetic Interface, Phys. Rev. Lett. 105, 066601 (2010) (STM and DFT calculations for various cyclic molecules on iron on W(110)); see also Synopsis, Physics
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- D. Secker, S. Wagner, S. Ballmann, R. Härtle, M. Thoss, and H. B. Weber, Resonant vibrations, peak broadening and noise in single molecule contacts: beyond the resonant tunnelling picture, arXiv:1010.2998 (mechanical break junctions with different molecules)
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- S. Schmaus, A. Bagrets, Y. Nahas, T. K. Yamada, A. Bork, M. Bowen, E. Beaurepaire, F. Evers, and W. Wulfhekel, Magnetoresistance through a single molecule, arXiv:1102.2630, Nature Nano. (H2Pc, STM experiments and DFT+NEGF theory)
- B. Chilian, A. A. Khajetoorians, S. Lounis, A. T. Costa, D. L. Mills, J. Wiebe, and R. Wiesendanger, Anomalously large g-factor of single atoms adsorbed on a metal substrate, arXiv:1108.2443 (Fe on Ag(111), enhanced g-factor can be understood from ab-initio calculations)
- C. M. Guedon, H. Valkenier, T. Markussen, K. S. Thygesen, J. C. Hummelen, and S. J. van der Molen, Observation of Quantum Interference in Molecular Charge Transport, arXiv:1108.4357 (several π-conjugated molecules, at room temperature)
- A. Castellanos-Gomez, S. Bilan, L. A. Zotti, C. R. Arroyo, N. Agrait, J. C. Cuevas, and G. Rubio-Bollinger, Carbon tips as electrodes for single-molecule junctions, arXiv:1109.2089 (STM-based break junctions)
- M. L. Perrin, C. A. Martin, F. Prins, A. J. Shaikh, R. Eelkema, J. H. van Esch, J. M. van Ruitenbeek, H. S. J. van der Zant, and D Dulic, Charge Transport in a Zn-Porphyrin single molecule junction, arXiv:1109.6434 (mechanically controlled break junction, no gate electrode, IV characteristics for molecular spectroscopy); M. L. Perrin, F. Prins, C. A. Martin, A. J. Shaikh, R. Eelkema, J. H. van Esch, T. Briza, R. Kaplanek, V. Kral, J. M. van Ruitenbeek, H. S. J. van der Zant, and D. Dulic, Influence of chemical structure on the stability and the conductance of porphyrin single-molecule junctions, arXiv:1109.6447; D. Dulic, F. Pump, S. Campidelli, P. Lavie, G. Cuniberti, and A. Filoramo, Controlled Stability of Molecular Junctions, arXiv:1109.6450
- W. Chen, J. R. Widawsky, H. Vázquez, S. T. Schneebeli, M. S. Hybertsen, R. Breslow, and L. Venkataraman, Highly Conducting pi-Conjugated Molecular Junctions Covalently Bonded to Gold Electrodes, arXiv:1110.0344 (STM break junction, strong coupling to electrodes, also compared to DFT calculations)
- F. Prins, A. Barreiro, J. W. Ruitenberg, J. S. Seldenthuis, N. Aliaga-Alcalde, L. M. K. Vandersypen, H. S. J. van der Zant, Room-temperature gating of molecular junctions using few-layer graphene nanogap electrodes, arXiv:1110.2335 (experimental methods)
- I. Fernández-Torrente, D. Kreikemeyer-Lorenzo, A. Strózecka, K. J. Franke1, and J. I. Pascual, Gating the Charge State of Single Molecules by Local Electric Fields, Phys. Rev. Lett. 108, 036801 (2012) (molecules on surfaces, among other results show how an effective gate voltage can be realized by the lateral [parallel to the surface] tip position)
- T. Miyamachi, M. Gruber, V. Davesne, M. Bowen, S. Boukari, L. Joly, F. Scheurer, G. Rogez, T. K. Yamada, P. Ohresser, E. Beaurepaire, and W. Wulfhekel, Robust spin crossover and memristance across a single molecule, Nat. Commun. 3, 938 (2012) (demonstrate purely electronic high-spin/low-spin switching)
- J. R. Widawsky, P. Darancet, J. B. Neaton, and L. Venkataraman, Simultaneous Determination of Conductance and Thermopower of Single Molecule Junctions, arXiv:1201.1837, Nano Lett. (2012) (STM, Au-molecule-Au, various molecules, mostly aromatic)
- S. Ballmann, R. Härtle, P. B. Coto, M. Mayor, M. Elbing, M. R. Bryce, M. Thoss, and H. B. Weber, Experimental Evidence for Quantum Interference and Vibrationally Induced Decoherence in Single-Molecule Junctions, Phys. Rev. Lett. 109, 056801 (2012) (break-junction experiments and DFT: stronger vibrations at higher temperatures can suppress interference and thereby enhance the current)
- V. A. Sydoruk, D. Xiang, S. A. Vitusevich, M. V. Petrychuk, A. Vladya, Y. Zhang, A. Offenhäusser, V. A. Kochelap, A. E. Belyaev, and D. Mayer, Noise and Transport Characterization of Single Molecular Break Junctions with Individual Molecule, arXiv:1206.3869 (mechanical break junctions, 1,4-benzenediamine)
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- E. Minamitani, N. Tsukahara, D. Matsunaka, Y. Kim, N. Takagi, and M. Kawai, Symmetry-Driven Novel Kondo Effect in a Molecule, Phys. Rev. Lett. 109, 086602 (2012) (STM, FePc on Au(111), SU(2) or SU(4) Kondo effect depending on position and thus symmetry)
- E. Burzurí, A. S. Zyazin, A. Cornia, and H. S. J. van der Zant, Direct Observation of Magnetic Anisotropy in an Individual Fe4 Single-Molecule Magnet, Phys. Rev. Lett. 109, 147203 (2012)
- Y. Kim, A. Garcia-Lekue, D. Sysoiev, T. Frederiksen, U. Groth, and E. Scheer, Charge Transport in Azobenzene-Based Single-Molecule Junctions, Phys. Rev. Lett. 109, 226801 (2012) (mechanically controlled break junctions without gate, cis-trans isomerism, compared to calculations using static DFT + NEGF)
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- J. Bauer, J. I. Pascual, and K. J. Franke, Microscopic resolution of the interplay of Kondo screening and superconducting pairing, arXiv:1208.3211 (MnPc on Pb(111), STS experiments, compared to NRG calculations)
- D. Li, P. M. Gannet, and D. Lederman, An investigation into the feasibility of myoglobin-based single-electron transistors, arXiv:1208.4184
- G. Ricœur, S. Lenfant, D. Guérin, and D. Vuillaume, Molecule-Electrode Interface Energetics in Molecular Junction: a Transition Voltage Spectroscopy Study, arXiv:1208.5901, J. Phys. Chem C. (long paper, several self-assembled monolayers, various types of top contacts)
- K. Reaves, K. Kim, K. Iwaya, T. Hitosugi, H. Zhao, K. R. Dunbar, H. G. Katzgraber, and W. Teizer, STM Studies of Isolated Mn12-Ph Single Molecule Magnets, arXiv:1210.5934 (on HOPG, which is imaged with atomic resolution, but the Mn12-Ph shows up as a bright blob in constant-current scans)
- M. Ganzhorn, S. Klyatskaya, M. Ruben, and W. Wernsdorfer, Strong spin-phonon coupling between a single-molecule magnet and a carbon nanotube nanoelectromechanical system, Nature Nanotechnology (2013), doi:10.1038/nnano.2012.258 (TbPc2 side coupled to carbon nanotube)
- S. Wagner et al., Switching of a coupled spin pair in a single-molecule junction, Nature Nanotechnology (2013), doi:10.1038/nnano.2013.133 (mechanical break junction, switched between singlet and triplet)
- R. Chen, P. J. Wheeler, M. Di Ventra, and D. Natelson, Electron heating in atomic-scale Au break junctions, arXiv:1306.6639
- G. Reecht, F. Scheurer, V. Speisser, Y. J. Dappe, F. Mathevet, and G. Schull, Electroluminescence of a Polythiophene Molecular Wire Suspended between a Metallic Surface and the Tip of a Scanning Tunneling Microscope, Phys. Rev. Lett. 112, 047403 (2014) (luminiscence of a junction involving a single molecule suspended between a metal surface and an STM tip, induced by a bias voltage, emission from localized plasmon)
- B. Weber et al., Spin blockade and exchange in Coulomb-confined silicon double quantum dots, Nature Nanotech. (2014), doi:10.1038/nnano.2014.63 (two P donors in Si forming double quantum dot, by "spin blockade" apparently mean Pauli blockade for equal-spin electrons in one of the dots)
- T. Meier, F. Menges, P. Nirmalraj, H. Hölscher, H. Riel, and B. Gotsmann, Length-Dependent Thermal Transport along Molecular Chains, Phys. Rev. Lett. 113, 060801 (2014)
- S. Müllegger, S. Tebi, A. K. Das, W. Schöfberger, F. Faschinger, and R. Koch, Radio Frequency Scanning Tunneling Spectroscopy for Single-Molecule Spin Resonance, Phys. Rev. Lett. 113, 133001 (2014) (TbPc2)
- D. Rakhmilevitch, R. Korytár, A. Bagrets, F. Evers, and O. Tal, Electron-Vibration Interaction in the Presence of a Switchable Kondo Resonance Realized in a Molecular Junction, Phys. Rev. Lett. 113, 236603 (2014) (transport experiment compared to DFT)
- A. Burtzlaff, A. Weismann, M. Brandbyge, and R. Berndt, Shot Noise as a Probe of Spin-Polarized Transport through Single Atoms, Phys. Rev. Lett. 114, 016602 (2015) (measurements of noise spectra and corresponding Fano factors, compared to DFT/Landauer calculations)
- B. Warner, F. El Hallak, H. Prüser, J. Sharp, M. Persson, A. J. Fisher, and C. F. Hirjibehedin, Tunable magnetoresistance in an asymmetrically coupled single-molecule junction, Nature Nanotech. (2015), doi:10.1038/nnano.2014.326 (very large effect of magnetic field in negativ-differential-conductance regime)
- H. Rascón-Ramos, J. M. Artés, Y. Li, and J. Hihath, Binding configurations and intramolecular strain in single-molecule devices, Nature Mat. (2015), doi:10.1038/nmat4216 (STM experiment with oscillating tip)
- L. Liu et al., Revealing the Atomic Site-Dependent g Factor within a Single Magnetic Molecule via the Extended Kondo Effect, Phys. Rev. Lett. 114, 126601 (2015) (STM experiment on MnPc on Au(111); the Zeeman splitting of the Kondo peak in applied magnetic field depends on the tip position)
- S. Karan, D. Jacob, M. Karolak, C. Hamann, Y. Wang, A. Weismann, A. I. Lichtenstein, and R. Berndt, Shifting the Voltage Drop in Electron Transport Through a Single Molecule, Phys. Rev. Lett. 115, 016802 (2015) (STM experiments compared to DFT calculations; shape of Kondo peak depends on the proximity of the tip from ligated Mn, attributed to change in voltage division and small geometric relaxation)
- T. Yelin, R. Korytár, N. Sukenik, R. Vardimon, B. Kumar, C. Nuckolls, F. Evers, and O. Tal, Conductance saturation in a series of highly transmitting molecular junctions, Nature Mat. (2016), doi:10.1038/nmat4552 (break-junction experiments at large conductance, also DFT and model calculations)
- C. Xu, C.-l. Chiang, Z. Han, and W. Ho, Nature of Asymmetry in the Vibrational Line Shape of Single-Molecule Inelastic Electron Tunneling Spectroscopy with the STM, Phys. Rev. Lett. 116, 166101 (2016) (experiment, compared to approximate Green-function calculations, Mathematica notebook included in supplement)
- R. Frisenda and H. S. J. van der Zant, Transition from Strong to Weak Electronic Coupling in a Single-Molecule Junction, Phys. Rev. Lett. 117, 126804 (2016) (break junction, separation is tuned)
-
J. Brand, P. Ribeiro, N. Néel, S. Kirchner, and J. Kröger, Impact of Atomic-Scale Contact Geometry on Andreev Reflection, Phys. Rev. Lett. 118, 107001 (2017) (STM-tip/C60/superconducting Nb, compared to Blonder-Tinkham-Klapwijk model with surprisingly good agreement, probably due to strong molecule-substrate hybridization)
-
F. Troiani, C. Godfrin, S. Thiele, F. Balestro, W. Wernsdorfer, S. Klyatskaya, M. Ruben, and M. Affronte, Landau-Zener Transition in a Continuously Measured Single-Molecule Spin Transistor, Phys. Rev. Lett. 118, 257701 (2017) (also analyzed in terms of master equation)
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T. Jasper-Tönnies, A. Garcia-Lekue, T. Frederiksen, S. Ulrich, R. Herges, and R. Berndt, Conductance of a Freestanding Conjugated Molecular Wire, Phys. Rev. Lett. 119, 066801 (2017) (STM experiments on molecule on Au(111), compared to DFT-NEGF calculations)
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C. Godfrin, A. Ferhat, R. Ballou, S. Klyatskaya, M. Ruben, W. Wernsdorfer, and F. Balestro, Operating Quantum States in Single Magnetic Molecules: Implementation of Grover’s Quantum Algorithm, Phys. Rev. Lett. 119, 187702 (2017)
- M. H. Garner et al., Comprehensive suppression of single-molecule conductance using destructive σ-interference, Nature online (2018) (experiments and Landauer/DFT calculations; silicon-based molecules, multi-path interference)
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J. de Bruijckere, P. Gehring, M. Palacios-Corella, M. Clemente-León, E. Coronado, J. Paaske, P. Hedegård, and H. S. J. van der Zant, Ground-State Spin Blockade in a Single-Molecule Junction, Phys. Rev. Lett. 122, 197701 (2019) (transport, Mn(III)(MoO6)6 complex in break junction, with theory)
Theory of transport and weak and strong localization in extended systems
- P. W. Brouwer and A. Altland, Anderson localization from classical trajectories, arXiv:0802.0976 (in ballistic quasi-1D conductors)
- Y. Imry and A. Amir, The localization transition at finite temperatures: electric and thermal transport, arXiv:1004.0966
- J. T. Chalker, T. S. Pickles, and P. Shukla, Anderson localisation in tight-binding models with flat bands, arXiv:1008.3256
- S. Johri and R. N. Bhatt, Singular Behavior of Eigenstates in Anderson's Model of Localization, arXiv:1106.1131 (inverse participation ratio shows singularities at certain energies, which are distinct from the mobility edge and are present in any number of dimensions, bounded disorder is required for this); Singular Behavior of Anderson Localized Wavefunctions for a Two-Site Model, arXiv:1205.5096
- C. Wickles and W. Belzig, Effective Quantum Theories for Transport in Inhomogeneous Systems with Non-trivial Band Structure, arXiv:1209.4933 (semiclassical approach plus Berry curvatures)
- C. Karrasch, R. Ilan, and J. E. Moore, Nonequilibrium thermal transport and its relation to linear response, arXiv:1211.2236 (for the case of diverging linear response due to nonzero Drude weight, applied to dimerized spin chain)
- M. P. Mink, H. T. C. Stoof, R. A. Duine, M. Polini, and G. Vignale, Unified Boltzmann-transport theory for the drag resistivity close to a second-order phase transition, arXiv:1306.5078
- A. R. Kolovsky, Master equation approach to conductivity of bosonic and fermionic carriers in one- and two-dimensional lattices, arXiv:1306.6422 (beyond linear response)
- J. D. Bodyfelt, D. Leykam, C. Danieli, X. Yu, and S. Flach, Flatbands under Correlated Perturbations, Phys. Rev. Lett. 113, 236403 (2014) (effects of correlated disorder on flat bands)
- G. Tatara, Thermal vector potential theory of transport induced by temperature gradient, arXiv:1502.00347 (proposes a new description of thermal transport, starting from and apparently equivalent to Luttinger's; the introduced thermal vector potential is minimally coupled to the energy current; not a rigorous gauge theory but the author heuristically discusses its relation to energy conservation)
- H. Javan Mard, E. C. Andrade, E. Miranda, and V. Dobrosavljevic, Non-Gaussian Spatial Correlations Dramatically Weaken Localization, Phys. Rev. Lett. 114, 056401 (2015)
- I. L. Aleiner, A. V. Andreev, and V. Vinokur, Aharonov-Bohm Oscillations in Singly Connected Disordered Conductors, Phys. Rev. Lett. 114, 076802 (2015) (due to transport along surfaces)
- S. V. Syzranov, L. Radzihovsky, and V. Gurarie, Critical Transport in Weakly Disordered Semiconductors and Semimetals, Phys. Rev. Lett. 114, 166601 (2015)
- M. Schütt and R. M. Fernandes, Antagonistic In-Plane Resistivity Anisotropies from Competing Fluctuations in Underdoped Cuprates, Phys. Rev. Lett. 115, 027005 (2015)
- A. Principi and G. Vignale, Violation of the Wiedemann-Franz Law in Hydrodynamic Electron Liquids, Phys. Rev. Lett. 115, 056603 (2015) (finding a simple relation between the relaxation time of the thermal current and the quasiparticle scattering rate)
- R. Biele, R. D'Agosta, and A. Rubio, Time-Dependent Thermal Transport Theory, Phys. Rev. Lett. 115, 056801 (2015) P
- D. K. Efimkin and V. Galitski, Anomalous Coulomb Drag in Electron-Hole Bilayers due to the Formation of Excitons, Phys. Rev. Lett. 116, 046801 (2016) (concentrations of electrons, holes, and interlayer excitons are calculated assuming equilibrium; the electrons/holes and the excitons are decoupled in the model and thus their contributions to the conductivity tensor simply add up; the excitons contribute a Drude conductivity, which also appears in the interlayer terms due to the interlayer nature of the excitons; the transconductivity of the electrons/holes results from standard Coulomb drag, which is calculated microscopically)
-
R. P. Fornari, P. W. M. Blom, and A. Troisi, How Many Parameters Actually Affect the Mobility of Conjugated Polymers?, Phys. Rev. Lett. 118, 086601 (2017) (only two)
-
S. Tamaki, M. Sasada, and K. Saito, Heat Transport via Low-Dimensional Systems with Broken Time-Reversal Symmetry, Phys. Rev. Lett. 119, 110602 (2017) (chain with conservative noise)
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A. Bruch, C. Lewenkopf, and F. von Oppen, Landauer-Büttiker Approach to Strongly Coupled Quantum Thermodynamics: Inside-Outside Duality of Entropy Evolution, Phys. Rev. Lett. 120, 107701 (2018)
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A. S. Mishchenko, L. Pollet, N. V. Prokof'ev, A. Kumar, D. L. Maslov, and N. Nagaosa, Polaron Mobility in the “Beyond Quasiparticles” Regime, Phys. Rev. Lett. 123, 076601 (2019) (Fröhlich polaron; diagrammatic Monte Carlo simulations)
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J. C. Szabo, K. Lee, V. Madhavan, and N. Trivedi, Local Spectroscopies Reveal Percolative Metal in Disordered Mott Insulators, Phys. Rev. Lett. 124, 137402 (2020) (non-Fermi liquid induced by increasing disorder in a Mott insulator)
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M. Panhans and F. Ortmann, Efficient Time-Domain Approach for Linear Response Functions, Phys. Rev. Lett. 127, 016601 (2021)
-
C. L. Kane, Quantized Nonlinear Conductance in Ballistic Metals, Phys. Rev. Lett. 128, 076801 (2022) (d+1 terminal setup, order d current at certain frequency measures the Euler characteristic of the Fermi surface for d = 1, 2)
Model-based theory for quantum dots, nanojunctions, and related structures (not specifically molecules)
- J. Appelbaum, "s-d" Exchange Model of Zero-Bias Tunneling Anomalies, Phys. Rev. Lett. 17, 91 (1966) (this is the original suggestion that the zero-bias anomaly in tunneling is a manifestation of the Kondo effect; shows logarithmic singularity in third order of perturbation theory)
- D. Ahn, Time-convolutionless reduced-density-operator theory of an arbitrary driven system coupled to a stochastic reservoir: Quantum kinetic equations for semiconductors, Phys. Rev. B 50, 8310 (1994) (not for a quantum dot, but technique is applicable) P
- H. Schoeller and G. Schön, Mesoscopic quantum transport: Resonant tunneling in the presence of a strong Coulomb interaction, Phys. Rev. B 50, 18436 (1994) (large dot with dense spectrum) P
- S. A. Gurvitz and Ya. S. Prager, Microscopic derivation of rate equations for quantum transport, Phys. Rev. B 53, 15932 (1996) (exact derivation of full master equation for reduced density matrix of a (double) dot with interaction and phonons, T = 0, applicable if at least one resonance lies deep inside the energy interval between the lead chemical potentials) P
- K. A. Matveev, L. I. Glazman, and H. U. Baranger, Coulomb blockade of tunneling through a double quantum dot, Phys. Rev. B 54, 5637 (1996)
- J. König, J. Schmid, H. Schoeller, and G. Schön, Resonant tunneling through ultrasmall quantum dots: Zero-bias anomalies, magnetic-field dependence, and boson-assisted transport, Phys. Rev. B 54, 16820 (1996) (developing a diagrammatic approach employing the Keldysh time contour) P
- J. König, H. Schoeller, and G. Schön, Cotunneling at Resonance for the Single-Electron Transistor, Phys. Rev. Lett. 78, 4482 (1997) (uses method of König et al., PRB 54, 16820 (1996), does not require an ad hoc cutoff to make the cotunneling contribution finite)
- J. König, H. Schoeller, and G. Schön, Cotunneling and renormalization effects for the single-electron transistor, Phys. Rev. B 58, 7882 (1998) (limit of many channels, uses method of König et al., PRB 54, 16820 (1996), also comparison with renormalization group approach) P
- W. B. Thimm, J. Kroha, and J. von Delft, Kondo Box: A Magnetic Impurity in an Ultrasmall Metallic Grain, Phys. Rev. Lett. 82, 2143 (1999)
- M. Pustilnik and L. I. Glazman, Kondo effect induced by a magnetic field, Phys. Rev. B 64, 045328 (2001)
- P. Coleman, C. Hooley, and O. Parcollet, Is the Quantum Dot at Large Bias a Weak-Coupling Problem?, Phys. Rev. Lett. 86, 4088 (2001) (no)
- M. Turek and K. A. Matveev, Cotunneling thermopower of single electron transistors, Phys. Rev. B 65, 115332 (2002) (discusses renormalization scheme for divergence in the cotunneling contribution, later applied by J. Koch et al.)
- P. S. Cornaglia and C. A. Balseiro, Kondo impurities in nanoscopic systems: Confinement-induced regimes, Phys. Rev. B 66, 115303 (2002)
- N. A. Mortensen and J. C. Egues, Universal spin-polarization fluctuations in one-dimensional wires with magnetic impurities, Phys. Rev. B 66, 153306 (2002)
- J.-X. Zhu and A. V. Balatsky, Quantum Electronic Transport through a Precessing Spin, Phys. Rev. Lett. 89, 286802 (2002) P
- D. A. Bagrets and Yu. V. Nazarov, Full counting statistics of charge transfer in Coulomb blockade systems, Phys. Rev. B 67, 085316 (2003) (important work on FCS, uses rate equations)
- J. Paaske, A. Rosch, and P. Wölfle, Nonequilibrium transport through a Kondo dot in a magnetic field: Perturbation theory, Phys. Rev. B 69, 155330 (2004) (starts with rather extensive review, applies diagrammatic perturbation theory for Keldysh Green functions to a fermionized impurity spin between reservoirs to obtain local spin polarization and current under a bias voltage to leading logarithmic order; no charge fluctuations); J. Paaske, A. Rosch, J. Kroha, and P. Wölfle, Nonequilibrium transport through a Kondo dot: Decoherence effects, Phys. Rev. B 70, 155301 (2004)
- S. Kehrein, Scaling and Decoherence in the Nonequilibrium Kondo Model, Phys. Rev. Lett. 95, 056602 (2005) (Kondo spin between two leads under bias, same model as in Paaske et al., infinitesimal unitary transformations)
- M. P. Das and F. Green, Ballistic transport is dissipative: the why and how, cond-mat/0601459, J. Phys.: Condens. Matter 17, V13 (2005) (the Landauer formula gives a finite resistivity - how is the energy dissipated?)
- W. Belzig, Full counting statistics of super-Poissonian shot noise in multilevel quantum dots, Phys. Rev. B 71, 161301(R) (2005)
- S. Braig and P. W. Brouwer, Rate equations for Coulomb blockade with ferromagnetic leads, Phys. Rev. B 71, 195324 (2005)
- B. Dong, N. J. M. Horing, and H. L. Cui, Inelastic cotunneling-induced decoherence and relaxation, charge, and spin currents in an interacting quantum dot under a magnetic field, Phys. Rev. B 72, 165326 (2005) (extended Kondo model: local spin coupled to two leads, no other tunneling between the leads)
- F. B. Anders and A. Schiller, Real-Time Dynamics in Quantum-Impurity Systems: A Time-Dependent Numerical Renormalization-Group Approach, Phys. Rev. Lett. 95, 196801 (2005) (NRG for impurity coupled to bath subject to a perturbation that is suddenly switched on, no transport geometry)
- A. Donarini, T. Novotny, and A.-P. Jauho, Simple models suffice for the single-dot quantum shuttle, New J. Phys. 7, 237 (2005) (using and showing Wigner function of oscillator in various regimes)
- I. Sela and D. Cohen, Adiabatic Transport is counter-intuitive, cond-mat/0512500 (in a closed ring with two adiabatically changed delta barriers the transported charge per cycle can be made Q >> e)
- O. Parcollet and X. Waintal, Theory of Spin Torque in a nanomagnet, cond-mat/0512508
- M. Braun, J. König, and J. Martinek, Manipulating Single Spins in Quantum Dots Coupled to Ferromagnetic Leads, cond-mat/0512519 (long paper using Keldysh formalism)
- M. Albrecht, B. Song, and A. Schnurpfeil, A wave function based ab initio non-equilibrium Green's function approach to charge transport, cond-mat/0512554 (another long paper introducing a wave-function based Keldysh formalism for charge transport)
- R. Swirkowicz, M. Wilczynski, and J. Barnas, Spin-polarized transport through a single-level quantum dot in the Kondo regime, J. Phys.: Condens. Matter 18, 2291 (2006) (also consider the case of one ferromagnetic and one nonmagnetic lead; Keldysh formalism with approximate equation of motion approach) P
- F. Pistolesi and R. Fazio, Dynamics and Current Fluctuations in AC driven Charge Shuttle, New Journal of Physics 8, 113 (2006)
- P. Mehta and N. Andrei, Nonequilibrium Transport in Quantum Impurity Models: The Bethe Ansatz for Open Systems, Phys. Rev. Lett. 96, 216802 (2006)
- U. Harbola, J. Maddox, and S. Mukamel, Many-body theory of current-induced fluorescence in molecular junctions, Phys. Rev. B 73, 075211 (2006); Nonequilibrium superoperator Green's function approach to inelastic resonances in STM currents, Phys. Rev. B 73, 205404 (2006)
- U. Harbola, M. Esposito, and S. Mukamel, Quantum master equation for electron transport through quantum dots and single molecules, Phys. Rev. B 74, 235309 (2006) (Hamiltonian without electron-electron interaction or internal degrees of freedom, deriving the master equation for the reduced density matrix, projected onto sectors with specific electron number, in second order [sequential tunneling]) P
- A. Ueda and M. Eto, Resonant tunneling and Fano resonance in quantum dots with electron-phonon interaction, cond-mat/0601327 (Keldysh formalism)
- M. Braun, J. König, and J. Martinek, Frequency-Dependent Current Noise through Quantum-Dot Spin Valves, cond-mat/0601366 (using Keldysh formalism to obtain time dependence of reduced density matrix)
- J. Twamley, D. W. Utami, H.-S. Goan, and G. J. Milburn, Spin-detection in a quantum electromechanical shuttle system, cond-mat/0601448
- G. Vasseur, D. Weinmann, and J. A. Jalabert, Coulomb blockade without potential barriers, cond-mat/0602166
- J. Luo, X.-Q. Li, and Y. Yan, Calculation of the current noise spectrum in mesoscopic transport: an efficient quantum master equation approach, cond-mat/0603164, Phys. Rev. B
- K. Zabrocki, S. Trimper, S. Tatur, and R. Mahnke, Relationship between a Non-Markovian Process and Fokker-Planck Equation, cond-mat/0603252
- C. Flindt, A. S. Sorensen, and K. Flensberg, Spin-Orbit Mediated Control of Spin Qubits, cond-mat/0603559
- H. Frahm, C. von Zobeltitz, N. Maire, and R. J. Haug, Fermi Edge Singularities in Transport through Quantum Dots, cond-mat/0603668
- M. Hatami and M. Zareyan, Shot noise in diffusive ferromagnetic metals, cond-mat/0604142
- Y. Tanaka and N. Kawakami, Transport through Double-Dots coupled to normal and superconducting leads, cond-mat/0604212
- D. Klauser, W. A. Coish, and D. Loss, Quantum-dot spin qubit and hyperfine interaction, cond-mat/0604252, Advances in Solid State Physics 46 (2006)
- V. Meden, Correlation effects on electronic transport through dots and wires, cond-mat/0604302, Advances in Solid State Physics 46 (2006) (functional renormalization group approach for quantum dots and wires)
- J. Splettstoesser, M. Governale, J. König, and R. Fazio, Adiabatic pumping through interacting quantum dots: A perturbation expansion in the tunnel coupling, cond-mat/0604369
- P. Stano and J. Fabian, Orbital and spin relaxation in single and coupled quantum dots, cond-mat/0604633
- S. Kettemann, Dimensional Control of Antilocalisation and Spin Relaxation in Quantum Wires, cond-mat/0605243
- D. A. Bagrets, Y. Utsumi, D. S. Golubev, and G. Schön, Full Counting Statistics of Interacting Electrons, cond-mat/0605263 (one example considered is electron transport through quantum dots with strong interaction)
- A. F. Izmaylov, A. I. Goker, P. Nordlander, and B. Friedman, On universality and non-universality for a quantum dot in the Kondo regime, cond-mat/0605544
- M. Tolea and B. R. Bulka, Electronic transport through a quantum dot with a magnetic impurity using the equation of motion, cond-mat/0606057
- J. Foros, A. Brataas, G. E. W. Bauer, and Y. Tserkovnyak, Resistance noise in spin valves, cond-mat/0606131
- M. Pustilnik, E. G. Mishchenko, and O. A. Starykh, Generation of spin current by Coulomb drag, cond-mat/0606185 (Coulomb drag between two quantum wires in a magnetic field)
- I. Adagideli, G. E. W. Bauer, and B. I. Halperin, Detection of current-induced spins by ferromagnetic contacts, cond-mat/0606193
- W. Wetzels, G. E. W. Bauer, and M. Grifoni, Exchange effects on electron transport through single-electron spin-valve transistors, cond-mat/0608217
- A. Golub, Impact of Coulomb interaction and Kondo effect on transport in quantum dots, cond-mat/0609436
- L. Dell'Anna, A. Zazunov, R. Egger, and T. Martin, Josephson current through a quantum dot with spin-orbit coupling, cond-mat/0609577
- J. Fransson and J.-X. Zhu, Spin Dynamics in a Tunnel Junction between Ferromagnets, cond-mat/0609673
- C.-Y. Tsau, D. Nghiem, R. Joynt, and J. W. Halley, Energy Level Statistics of Quantum Dots, cond-mat/0610095
- W. A. Coish and D. Loss, Exchange-controlled single-spin rotations in quantum dots, cond-mat/0610443
- P. Stano and J. Fabian, Control of electron spin and orbital resonance in quantum dots through spin-orbit interactions, cond-mat/0611228
- F. M. Souza, J. C. Egues, and A. P. Jauho, Quantum Dot as a Spin-Current Diode, cond-mat/0611336 (with one ferromagnetic lead) P
- I. Weymann and J. Barnas, Cotunneling through quantum dots coupled to magnetic leads: zero-bias anomaly for non-collinear magnetic configurations, cond-mat/0611447
- C. Karrasch, Transport Through Correlated Quantum Dots - A Functional Renormalization Group Approach, cond-mat/0612329 (linear response regime)
- T. Domanski, A. Donabidowicz, and K.I. Wysokinski, Influence of the pair coherence on the charge tunneling through a quantum dot connected to a superconducting lead, cond-mat/0612440 (S-dot-N structure)
- V. Koerting, P. Wölfle, and J. Paaske, Transconductance of a double quantum dot system in the Kondo regime, cond-mat/0612566 (two separately contacted quantum dots coupled by antiferromagnetic exchange interaction)
- J. Fernandez-Rossier and R. Aguado, Single Electron Transport in electrically tunable nanomagnets, Phys. Rev. Lett. 98, 106805 (2007)
- A. Mitra and A. J. Millis, Coulomb Gas on the Keldysh Contour: Anderson-Yuval-Hamann representation of the Nonequilibrium Two Level System, Phys. Rev. B 76, 085342 (2007) (renormalization group for a degenerate orbital with nonstandard coupling to a local pseudo-spin 1/2, under nonzero bias, high-energy states in the leads are integrated out, main focus on methodology of RG for nonequilibrium system) P
- D. Segal, D. R. Reichman, and A. J. Millis, Nonequilibrium quantum dissipation in spin-fermion systems, Phys. Rev. B 76, 195316 (2007) (considering the reduced density operator of a spin coupled to two leads at different chemical potential) P
- D. Sztenkiel and R. Swirkowicz, Interference effects in a double quantum dot system with inter-dot Coulomb correlations, J. Phys.: Condens. Matter 19, 176202 (2007) (Green function formalism)
- F. J. Kaiser and S. Kohler, Shot noise in non-adiabatically driven nanoscale conductors, Annalen der Physik 16, 702 (2007) (Floquet approach within both Green-function and master-equation formalisms)
- B. Muralidharan and S. Datta, A Generic Model for Current Collapse in Spin Blockaded Transport, cond-mat/0702161
- B. Lassen and A. Wacker, Electron Transport through Nanosystems Driven by Coulomb Scattering, cond-mat/0703286
- C. Emary, D. Marcos, R. Aguado, and T. Brandes, Frequency-dependent counting statistics in interacting nanoscale conductors, cond-mat/0703781 (using the n-resolved-density-matrix approach and assuming infinite bias)
- Y. Y. Wang, J. H. Jiang, and M. W. Wu, Reexamination of spin decoherence in semiconductor quantum dots from equation-of-motion approach, arXiv:0704.0148 (detailed study of the various spin relaxation mechanisms)
- A. Nishino and N. Hatano, Resonance in an open quantum dot system with a Coulomb interaction: a Bethe-ansatz approach, arXiv:0705.3994
- D. Herman, T. T. Ong, G. Usaj, H. Mathur, and H. U. Baranger, Level Spacings in Random Matrix Theory and Coulomb Blockade Peaks in Quantum Dots, arXiv:0707.1620
- E. Sela, H. S. Sim, Y. Oreg, M. E. Raikh, and F. von Oppen, Electron Pair Resonance in the Coulomb Blockade, arXiv:0707.2892 (time-dependent perturbation theory)
- C.-H. Chung, G. Zaránd, and P. Wölfle, Two-stage Kondo effect in side-coupled quantum dots: Renormalized perturbative scaling theory and Numerical Renormalization Group analysis, arXiv:0707.3498
- N. Sandschneider and W. Nolting, Spin-polarized tunneling currents through a ferromagnetic insulator between two metallic or superconducting leads, arXiv:0708.2881
- T. L. Schmidt, A. Komnik, and A. O. Gogolin, Full counting statistics of spin transfer through ultrasmall quantum dots, arXiv:0709.2779
- E. Bascones, V. Estevez, J. A. Trinidad, and A. H. MacDonald, Electronic correlations and disorder in transport through one-dimensional nanoparticle arrays, arXiv:0709.3718; E. Bascones, J. A. Trinidad, V. Estevez, and A. H. MacDonald, Effect of the long-range interaction in transport through one-dimensional nanoparticle arrays, arXiv:0709.3724
- D. Becker and D. Pfannkuche, Transport Through a Single-Level Quantum Dot in the Cotunneling Regime: Increase of Differential Conductance Peaks by Spin Relaxation, arXiv:0710.1977
- F. Delgado and P. Hawrylak, Theory of electronic transport through a triple quantum dot in the presence of magnetic field, arXiv:0712.0624 (no electron-electron interaction on dot, magnetic field enters through Peierls factors)
- R. P. Hornberger, S. Koller, G. Begemann, A. Donarini, and M. Grifoni, Transport through a double quantum dot system with non-collinearly polarized leads, arXiv:0712.0757 (Wangsness-Bloch-Redfield master equation)
- J. E. Birkholz and V. Meden, Spin-orbit coupling effects in one-dimensional ballistic quantum wires, J. Phys.: Condens. Matter 20, 085226 (2008)
- M. Governale, M. G. Pala, and J. König, Real-time diagrammatic approach to transport through interacting quantum dots with normal and superconducting leads, Phys. Rev. B 77, 134513 (2008), see also erratum
- J. Gao, Q. Sun, and X. C. Xie, Quantum coherence effect in spin-polarized transport through nano-magnets, J. Phys.: Condens. Matter 20, 415216 (2008) (tunneling through magnetic dot described using the full quantum master equation)
- N. A. Zimbovskaya, The electron transport through a quantum dot in the Coulomb blockade regime: Non-equilibrium Green's functions based model, Phys. Rev. B 78, 035331 (2008) (this works brings NEGF results for the step heights in line with master equation results)
- A. L. Chudnovskiy, J. Swiebodzinski, and A. Kamenev, Spin-Torque Shot Noise in Magnetic Tunnel Junctions, Phys. Rev. Lett. 101, 066601 (2008) (derive stochastic Landau-Lifshitz-Gilbert equations for a free ferromagnetic layer in contact with a fixed one, use the Keldysh formalism)
- C. Flindt, T. Novotny, A. Braggio, M. Sassetti, and A.-P. Jauho, Counting Statistics of Non-Markovian Quantum Stochastic Processes, arXiv:0801.0661 (master equation)
- C. L. Romano, G. E. Marques, L. Sanz, and A. M. Alcalde, Phonon modulation of the spin-orbit interaction as a spin relaxation mechanism in quantum dots, arXiv:0801.1699
- J. J. Krich and B. I. Halperin, Spin polarized current generation from quantum dots without magnetic fields, arXiv:0801.2592 (due to spin-orbit coupling, use random-matrix theory)
- M. Braun and G. Burkard, Non-adiabatic two-parameter charge and spin pumping in a quantum dot, arXiv:0801.4925
- J. Splettstoesser, M. Governale, and J. König, Adiabatic charge and spin pumping through quantum dots with ferromagnetic leads, arXiv:0802.0422
- V. V. Mkhitaryan and M. E. Raikh, Supergap anomalies in cotunneling between N-S and between S-S leads via a small quantum dot, arXiv:0802.0586 (normal-superconducting and superconducting-superconducting leads, time-dependent perturbation theory in the tunneling amplitudes)
- F. M. Souza, A. P. Jauho, and J. C. Egues, Spin-polarized Current and Shot Noise in the Presence of Spin-flip in a Quantum Dot, arXiv:0802.0982
- L. O. Baksmaty, C. Yannouleas, and U. Landman, Nonuniversal transmission phases through a quantum dot: An exact-diagonalization of the many-body transport problem, arXiv:0802.1064 (use a real-space wave-function approach, the "entailed exact diagonalization" [references are given], related to the CI method)
- T. Brandes, Waiting Times and Noise in Single Particle Transport, arXiv:0802.2233
- J. Koch and K. Le Hur, Discontinuous current-phase relations in small 1D Josephson junction arrays, arXiv:0802.2351
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- T. Hecht, A. Weichselbaum, Y. Oreg, and J. von Delft, Interplay of mesoscopic and Kondo effects for transmission amplitude of few-level quantum dots, arXiv:0805.3145 (use NRG to calculate the dot Green function and from this the transmission amplitude, regime of small level width compared to level spacing, i.e., regime relevant for molecular junctions)
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- T. Kwapinski, S. Kohler, and P. Hänggi, Discontinuous conductance of bichromatically ac-gated quantum wires, arXiv:0901.2452
- T. Domanski and A. Donabidowicz, Electron pair current through the correlated quantum dot, arXiv:0901.4248 (charge Kondo effect and pair tunneling)
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- R. S. Whitney, P. Marconcini, and M. Macucci, Symmetry causes a huge conductance peak in double quantum dots, arXiv:0902.3099 (interference effect for mirror-symmetric double quantum dot)
- C. Emary, Counting statistics of cotunneling electrons, arXiv:0902.3544
- U. Schroeter and E. Scheer, Transport Channels in a Double Junction - coherent coupling changes the picture, arXiv:0902.3545
- G. Cohen, V. Fleurov, and K. Kikoin, Time-dependent single electron tunneling through a shuttling nano-island, arXiv:0903.1964 (between half-metallic ferromagnetic leads)
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- F. Heidrich-Meisner, A. E. Feiguin, and E. Dagotto, Real-time simulations of nonequilibrium transport in the single-impurity Anderson model, arXiv:0903.2414 (employ time-dependent DMRG)
- P. Fritsch and S. Kehrein, Non-Equilibrium Kondo Model with Voltage Bias in a Magnetic Field, arXiv:0903.2865
- V. Gudmundsson, C. Gainar, C.-S. Tang, V. Moldoveanu, and A. Manolescu, Time-dependent transport via the generalized master equation through a finite quantum wire with an embedded subsystem, arXiv:0903.3491
- M. Leijnse, M. R. Wegewijs, and M. H. Hettler, Pair-tunneling resonance in the single-electron transport regime, arXiv:0903.3559 (produces a peak in the second derivative of the current at fourth order in tunneling amplitudes, but shows a slope in the (Vg,V)-diagram identical to that of sequential tunneling; not the mechanism discussed by Koch et al.)
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- J. N. Pedersen and A. Wacker, Modeling of cotunneling in quantum dot systems, arXiv:0904.3249, Physica E 42, 595 (2010)
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- T. Ulbricht and P. Schmitteckert, Is spin-charge separation observable in a transport experiment?, arXiv:0905.4743 (the authors claim yes)
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- A. R. Hernández, F. A. Pinheiro, C. H. Lewenkopf, and E. R. Mucciolo, Adiabatic Charge Pumping through Quantum Dots in the Coulomb Blockade Regime, arXiv:0907.0038
- T. Ojanen, F. C. Gethmann, and F. von Oppen, Electromechanical instability in vibrating quantum dots with effectively negative charging energy, arXiv:0907.3041
- S. Rotter and Y. Alhassid, The strong-coupling limit of a Kondo spin coupled to a mesoscopic quantum dot: effective Hamiltonian in the presence of exchange correlations, arXiv:0907.5297 (a large, chaotic quantum dot with a Kondo spin)
- K. Schönhammer, Full counting statistics for noninteracting fermions: Exact finite temperature results and generalized long time approximation, arXiv:0908.1892 (1D tight-binding model and quantum dot with 1D leads)
- X. Wang and A. J. Millis, Quantum criticality and non-Fermi-liquid behavior in a two level, two lead quantum dot, arXiv:0909.3120 (QMC, also analytical results)
- T. Karzig and F. von Oppen, Signatures of critical full counting statistics in a quantum-dot chain, arXiv:0909.4470
- M. Pletyukhov, D. Schuricht, and H. Schoeller, Relaxation vs decoherence: Spin and current dynamics in the anisotropic Kondo model at finite bias and magnetic field, arXiv:0910.0119
- M. W. Y. Tu, M.-T. Lee, and W.-M. Zhang, Exact Master Equation and Non-Markovian Decoherence for Quantum Dot Quantum Computing, arXiv:0910.0302 (based on the "exact master equation" formalism developed by Tu and Zhang); J. Jin, M. W. Y. Tu, W.-M. Zhang, and Y. Yan, A nonequilibrium theory for transient transport dynamics in nanostructures via the Feynman-Vernon influence functional approach, arXiv:0910.1675
- O. Entin-Wohlman, A. Aharony, Y. Tokura, and Y. Avishai, Spin-polarized electric currents in quantum transport, arXiv:0911.1347
- S. Smirnov, D. Bercioux, M. Grifoni, and K. Richter, Charge ratchet from spin flip: space-time symmetry paradox, arXiv:0911.3273 (a ratchet effect on charge transport due to spin-orbit coupling, even though the periodic potential is symmetric)
- H. Schmidt and P. Wölfle, Transport through a Kondo quantum dot: Functional RG approach, arXiv:0911.4383
- C. Karrasch, S. Andergassen, M. Pletyukhov, D. Schuricht, L. Borda, V. Meden, and H. Schoeller, Non-equilibrium current and relaxation dynamics of a charge-fluctuating quantum dot, arXiv:0911.5496
- S. G. Jakobs, M. Pletyukhov, and H. Schoeller, Nonequilibrium functional RG with frequency dependent vertex function - a study of the single impurity Anderson model, arXiv:0911.5502
- S. Bandopadhyay and M. Hentschel, Anderson orthogonality catastrophe in realistic quantum dots, arXiv:0912.1525 (parabolic quantum dot)
- I. Weymann, The tunnel magnetoresistance in chains of quantum dots weakly coupled to external leads, arXiv:0912.1948 (diagrammatics on Keldysh contour)
- O. A. Tretiakov and A. Mitra, ac- and dc-driven noise and I-V characteristics of magnetic nanostructures, Phys. Rev. B 81, 024416 (2010) (Keldysh formalism, macrospin in ferromagnetic layer of N/F/N junction)
- M. A. Laakso, T. T. Heikkilä, and Y. V. Nazarov, Fully Overheated Single-Electron Transistor, Phys. Rev. Lett. 104, 196805 (2010) (quantum dot coupled to phonons, electronic excitations may relax with excitation of phonons, thereby heating the dot; master equation with counting fields)
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- A. Donarini, G. Begemann, and M. Grifoni, Interference effects in the Coulomb blockade regime: Current blocking and spin preparation in symmetric nanojunctions, Phys. Rev. B 82, 125451 (2010)
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- V. Moldoveanu, A. Manolescu, C.-S. Tang, and V. Gudmundsson, Coulomb interaction and transient charging of excited states in open nanosystems, arXiv:1001.0047 (focus on the transient currents, employ the quantum master equation)
- I. Weymann and J. Barnas, Kondo effect in a quantum dot coupled to ferromagnetic leads and side-coupled to a nonmagnetic reservoir, arXiv:1001.2475, Phys. Rev. B
- J. Splettstoesser, M. Governale, J. König, and M. Büttiker, Charge and spin dynamics in interacting quantum dots, arXiv:1001.2664
- R. Van Roermund, S.-Y. Shiau, and M. Lavagna, Anderson Model out of equilibrium: decoherence effects in transport through a quantum dot, arXiv:1001.3873
- M. Lee, T. Jonckheere, and T. Martin, Josephson effect through a multilevel dot near a singlet-triplet transition, arXiv:1001.3914
- I. C. Fulga, F. Hassler, and C. W. J. Beenakker, Nonzero temperature effects on antibunched photons emitted by a quantum point contact out of equilibrium, arXiv:1001.4389
- C.-S. Tang, K. Torfason, and V. Gudmundsson, Magnetotransport in a time-modulated double quantum point contact system, arXiv:1002.1551 (Lippmann-Schwinger scattering theory)
- V. Gudmundsson, C.-S. Tang, O. Jonasson, V. Moldoveanu, and A. Manolescu, Correlated time-dependent transport through a 2D quantum structure, arXiv:1002.1556 (quantum master equation)
- V. Gudmundsson, C.-S. Tang, C. M. Gainar, V. Moldoveanu, and A. Manolescu, Time-dependent magnetotransport in semiconductor nanostructures via the generalized master equation, arXiv:1002.1579 (quantum master equation)
- C.-H. Chung, K.V.P. Latha, K. Le Hur, M. Vojta, and P. Wölfle, Tunable Kondo-Luttinger systems far from equilibrium, arXiv:1002.1757 (quantum dot coupled to strictly one-dimensional leads)
- C. Flindt, T. Novotny, A. Braggio, and A.-P. Jauho, Counting statistics of transport through Coulomb blockade nanostructures: high-order cumulants and non-Markovian effects, arXiv:1002.4506 (non-Markovian quantum master equation, use superoperator notation)
- A. Braggio, M. Governale, M. G. Pala, and J. König, Superconducting proximity effect in interacting quantum dots revealed by shot noise, arXiv:1002.4629 (S-dot-N junction)
- F. Elste, D. R. Reichman, and A. J. Millis, Effect of a Coulombic dot-lead coupling on the dynamics of a quantum dot, arXiv:1003.0845
- C. A. Balseiro, Gonzalo Usaj, and M. J. Sanchez, Out of equilibrium transport through an Anderson impurity: Probing scaling laws within the equation of motion approach, arXiv:1003.3847 (based on Meir-Wingreen formula)
- T. A. Costi and V. Zlatic, Thermoelectric transport through strongly correlated quantum dots, arXiv:1004.1519 (using a renormalization-group approach, relevance of the Kondo effect)
- D. Marcos, C. Emary, T. Brandes, and R. Aguado, Finite-frequency counting statistics of electron transport: Markovian Theory, arXiv:1004.1572 (quantum master equation, full counting statistics)
- N. B. Kopnin, Y. M. Galperin, and V. M. Vinokur, Coulomb-enhanced resonance transmission of quantum SINIS junctions, arXiv:1004.5288 (charging of Andreev bound states can preserve the resonant-tunneling condition)
- P. Dutt, J. Koch, J. E. Han, and K. Le Hur, Effective Equilibrium Description of Nonequilibrium Quantum Transport I: Fundamentals and Methodology, arXiv:1004.5591 (based on effective-density-matrix approach of Hershfield) P; Effective Equilibrium Description of Nonequilibrium Quantum Transport II: Perturbation Theory for Interacting Models, arXiv:1101.1526
- H. D. Cornean, C. Gianesello, and V. Zagrebnov, A partition-free approach to transient and steady-state charge currents, arXiv:1005.3914
- H. Dai and D. K. Morr, Non-equilibrium Transport in dissipative one-dimensional Nanostructures, arXiv:1006.1893 (Keldysh non-equilibrium Green functions, Coulomb repulsion treated perturbatively to second order, also include disordered on-site energies) P
- J. Paaske, A. Andersen, and K. Flensberg, Exchange cotunneling through quantum dots with spin-orbit coupling, arXiv:1006.2371 (start from quantum dot with charging energy, applied magnetic field, and spin-orbit coupling, reduce this to Anderson-type and then Kondo-type models, discuss effect of spin-orbit coupling)
- C. Chamon, E. R. Mucciolo, L. Arrachea, and R. C. Capaz, Heat pumping in nanomechanical systems, arXiv:1006.4874
- P. Wang and S. Kehrein, Flow Equation Calculation of Transient and Steady State Currents in the Anderson Impurity Model, arXiv:1006.5203 (beyond linear response theory, use flow equation/infinitesimal unitary transformations)
- J. Hong, Green's function technique for a two-electrode mesoscopic system under bias, arXiv:1007.0615 (calculation of the local retarded Green function for the Meir-Wingreen formula in superoperator formalism)
- H. Ness, L. K. Dash, and R. W. Godby, Generalization and applicability of the Landauer formula for non-equilibrium current in the presence of interactions, arXiv:1007.1104
- K. R. Patton, Theory of correlated electron transport and inelastic tunneling spectroscopy, arXiv:1007.1238 (derivation of the tunneling Hamiltonian, which contains a correlated-tunneling term)
- L. Mühlbacher, D. F. Urban, and A. Komnik, Anderson impurity model in nonequilibrium: analytical results versus quantum Monte Carlo data, arXiv:1007.1793 (with two leads, MC simulation vs. perturbation theory)
- S. Y. Mueller, V. Koerting, D. Schuricht, and S. Andergassen, Spin and orbital fluctuations in non-equilibrium transport through quantum dots: A renormalisation-group analysis, arXiv:1007.3605
- S. A. Bender, Y. Tserkovnyak, and A. Brataas, Microwave Detection by a Magnetic Single-Electron Transistor, arXiv:1007.4966
- C. P. Moca, P. Simon, C. H. Chung, and G. Zarand, Non-equilibrium frequency-dependent noise through a quantum dot: A real time functional renormalization group approach, arXiv:1008.0150
- B. Sothmann, J. König, and A. Kadigrobov, Influence of spin waves on transport through a quantum-dot spin valve, arXiv:1008.0948 (consider one bosonic spin-wave mode in each lead) P
- D. Segal, A. J. Millis, and D. R. Reichman, Numerically exact path integral simulation of nonequilibrium quantum transport and dissipation, arXiv:1008.5200 (numerical approach related to S. Weiss, J. Eckel, M. Thorwart, and R. Egger, Phys. Rev. B 77, 195316 (2008))
- L. Tosi, P. Roura-Bas, A. M. Llois, and L. O. Manuel, Effects of vertex corrections on diagrammatic approximations applied to the study of transport through a quantum dot, arXiv:1009.1157 (Anderson model with two leads, linear response, conductance from local spectral function at the dot)
- K. Flensberg, Tunneling characteristic of a chain of Majorana bound states, arXiv:1009.3533 (Majorana bound states at randomness-induced boundaries between topologically trivial and non-trivial superconductors)
- M. Tsaousidou and G. P. Triberis, Thermoelectric properties of a weakly coupled quantum dot: enhanced thermoelectric efficiency, J. Phys.: Condens. Matter 22, 355304 (2010)
- M. Baumgärtel, M. Hell, S. Das, and M. R. Wegewijs, Spin quadrupoletronics: moving spin anisotropy around, arXiv:1009.5874 (spin anisotropy, quantified by the average of the quadropole tensor, can be transfered to a quantum dot)
- B. Sothmann and J. König, Transport through quantum-dot spin valves containing magnetic impurities, arXiv:1009.5901 (two models: local spin in dot or in barrier, full master equation in sequential-tunneling approximation) P
- G. Weick, F. von Oppen, and F. Pistolesi, Euler buckling instability and enhanced current blockade in suspended single-electron transistors, arXiv:1010.0800
- F. Elste, D. R. Reichman, and A. J. Millis, Transport through a quantum dot with excitonic dot-lead coupling, arXiv:1010.2251 (excitonic coupling to image charges, leads are Luttinger liquids)
- A. Mitra and A. Rosch, Current induced decoherence in the multichannel Kondo problem, arXiv:1010.2404
- S. Andergassen, M. Pletyukhov, D. Schuricht, H. Schoeller, and L. Borda, A renormalization-group analysis of the interacting resonant level model at finite bias: Generic analytic study of static properties and quench dynamics, arXiv:1010.5666
- O. Karlström, J. N. Pedersen, P. Samuelsson, and A. Wacker, Correlation- and Interference-Induced Suppression and Enhancement of Current in a two-level Quantum Dot, arXiv:1011.4182 (2nd-order von Neumann approach [relation to perturbative master equation is briefly discussed], also compared to NEGF)
- S. Grap, S. Andergassen, J. Paaske, and V. Meden, Spin-orbit interaction and asymmetry effects on Kondo ridges at finite magnetic field, arXiv:1011.5916 (functional RG, leads integrated out, giving Γ's)
- S. Walter and B. Trauzettel, Momentum and position detection in nanoelectromechanical systems beyond Born and Markov approximations, arXiv:1012.4649 (Keldysh formalism)
- M. Leijnse and K. Flensberg, Majorana bound state spectroscopy via a Coulomb-blockaded quantum dot, arXiv:1012.4650 (rate equations)
- M. Znidaric, Quantum transport in 1d systems via a master equation approach: numerics and an exact solution, arXiv:1012.4684 (time-dependent DMRG for the solution of the stationary Lindblad master equation for quantum wires)
- B. Horváth, B. Lazarovits, and G. Zaránd, Fluctuation-exchange approximation theory of the non-equilibrium singlet-triplet transition, arXiv:1012.5326 (Keldysh Green functions with FLEX, for tunneling through a quantum dot)
- J. Y. Luo, H. J. Jiao, G. Cen, X.-L. He, and C. Wang, Full Counting statistics of level renormalization in electron transport through double quantum dots, J. Phys.: Condens. Matter 23, 145301 (2011) (quantum master equation, sequential-tunneling approximation)
- S.-P. Chao and G. Palacios, Nonequilibrium transport in the Anderson model of a biased quantum dot: Scattering Bethe ansatz phenomenology, Phys. Rev. B 83, 195314 (2011)
- F. Elste, D. Reichman, and A. Millis, Transport through a quantum dot with two parallel Luttinger liquid leads, Phys. Rev. B 83, 245405 (2011) ("|*|" geometry)
- J. Hong, Kondo dynamics of quasiparticle tunneling in a two-reservoir Anderson model, J. Phys.: Condens. Matter 23, 275602 (2011)
- K. A. Matveev and A. V. Andreev, Equilibration of Luttinger Liquid and Conductance of Quantum Wires, Phys. Rev. Lett. 107, 056402 (2011) (corrections beyond the Luttinger liquid approximation)
- P. Roura-Bas, L. Tosi, A. A. Aligia, and K. Hallberg, Interplay between quantum interference and Kondo effects in nonequilibrium transport through nanoscopic systems, Phys. Rev. B 84, 073406 (2011) (short paper, NCA, how is the current obtained?)
- S. Smirnov and M. Grifoni, Slave-boson Keldysh field theory for the Kondo effect in quantum dots, Phys. Rev. B 84, 125303 (2011) (local constraint is implemented by exact projection, bosonic action is truncated after bilinear term); Kondo effect in interacting nanoscopic systems: Keldysh field integral theory, arXiv:1109.1540
- D. A. Lovey, S. S. Gomez, and R. H. Romero, Transmission through a quantum dot molecule embedded in an Aharonov-Bohm interferometer, J. Phys.: Condens. Matter 23, 425303 (2011) (four quantum dots in a ring with tunable tunneling along one diameter, no interactions, Landauer formula)
- T. Karzig, G. Refael, L. I. Glazman, and F. von Oppen, Energy Partitioning of Tunneling Currents into Luttinger Liquids, Phys. Rev. Lett. 107, 176403 (2011)
- A. Golub, I. Kuzmenko, and Y. Avishai, Kondo Correlations and Majorana Bound States in a Metal to Quantum-Dot to Topological-Superconductor Junction, Phys. Rev. Lett. 107, 176802 (2011)
- D. Breyel and A. Komnik, Nonequilibrium transport properties of a double quantum dot in the Kondo regime, Phys. Rev. B 84, 155305 (2011)
- B. M. Andersen, K. Flensberg, V. Koerting, and J. Paaske, Nonequilibrium Transport through a Spinful quantum Dot with Superconducting Leads, Phys. Rev. Lett. 107, 256802 (2011) (NEGF)
- D. W. H. Swenson, T. Levy, G. Cohen, E. Rabani, and W. H. Miller, Application of a semiclassical model for the second-quantized many-electron Hamiltonian to nonequilibrium quantum transport: The resonant level model, arXiv:1103.4405 (interesting semiclassical approach based on approximate expression for matrix elements in terms of action-angle variables; for non-interacting electron system)
- Y. Li, M. B. A. Jalil, and S. G. Tan, Nonequilibrium Keldysh Formalism for Interacting Leads - Application to Quantum Dot Transport Driven by Spin Bias, arXiv:1103.4920
- C. López-Monís, C. Emary, G. Kiesslich, G. Platero, and T. Brandes, Limit-Cycles and Chaos in the Current Through a Quantum Dot, arXiv:1104.3995 (based on Ehrenfest equations of motion, truncated in mean-field spirit, find periodic and chaotic solutions of the resulting nonlinear system of differential equations) P
- V. Moldoveanu, H. D. Cornean, and C.-A. Pillet, Non-equilibrium steady-states for interacting open systems: exact results, arXiv:1104.5399 (proof existence of steady state under certain weak conditions, Green-function approach)
- H. D. Cornean and V. Moldoveanu, On the cotunneling regime of interacting quantum dots, arXiv:1104.5412 (rigorous results for the current when the coupling to the leads is suddenly switched on) P
- J. Jin, W.-M. Zhang, X.-Q. Li, and Y.-J. Yan, Cotunneling current noise spectrum through noninteracting systems: An exact n-resolved master equation approach, arXiv:1105.0136
- E. Gull, D. R. Reichman, and A. J. Millis, Numerically Exact Long Time Behavior of Nonequilibrium Quantum Impurity Models, arXiv:1105.1175 (corrections to the non-crossing approximation are evaluated by Monte Carlo simulations)
- M. Schubotz and T. Brandes, Random backaction in tunneling of single electrons through nanostructures, arXiv:1105.4422
- M. Tahir and A. MacKinnon, Time-dependent transport via a quantum shuttle, arXiv:1105.5614 (NEGF)
- A. Dhar, K. Saito, and P. Hänggi, Nonequilibrium density matrix description of steady state quantum transport, arXiv:1106.3207 (exact but restricted to completely bilinear Hamiltonians)
- F. W. Jayatilaka, M. R. Galpin, and D. E. Logan, Two-channel Kondo physics in tunnel-coupled double quantum dots, arXiv:1106.5450
- A.-M. Uimonen, E. Khosravi, G. Stefanucci, S. Kurth, R. van Leeuwen, and E. K. U. Gross, Real-time switching between multiple steady-states in quantum transport, arXiv:1106.5631
- B. Hiltscher, M. Governale, J. Splettstoesser, and J. König, Adiabatic pumping in a double-dot Cooper pair beam splitter, arXiv:1107.4236
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- M. Leijnse and K. Flensberg, Parity qubits and poor man's Majorana bound states in double quantum dots, arXiv:1207.4299 (two dots connected by a superconducting wire realize two Majorana states, not topologically protected)
- S. Illera, J. D. Prades, A. Cirera, and A. Cornet, A Transfer Hamiltonian model for devices based in quantum dot arrays, arXiv:1207.5513 (for any distribution of quantum dots, bipolar transport [electrons and holes], sequential-tunneling approximation, interaction included via Poisson equation; illustrated for system of few quasi-randomly distributed dots); see also J. Sée, P. Dollfus, S. Galdin, and P. Hesto, From wave-functions to current-voltage characteristics: overview of a Coulomb blockade device simulator using fundamental physical parameters, cond-mat/0511652
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- K.-C. Ri, C.-W. Ri, and G.-H. Jong, Electronic Transport through QD in the whole temperature range including both the high- and the low-T limits with the equation-of-motion technique, arXiv:1209.2247 (NEGF, equation-of-motion approach)
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- R. D'Agosta, Towards a dynamical approach to the calculation of the figure of merit of thermoelectric nanoscale devices, arXiv:1209.5530 (beyond Landauer)
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- B. Abdollahipour, J. Abouie, and A. A. Rostami, Pumping ac Josephson current in the Single Molecular Magnets by spin nutation, arXiv:1211.6879 (rotating echange field, NEGF)
- S. Y. Mueller, M. Pletyukhov, D. Schuricht, and S. Andergassen, Magnetic field effects on the finite-frequency noise and ac conductance of a Kondo quantum dot out of equilibrium, arXiv:1211.7072 (no charge fluctuations; real-time RG approach of Schoeller and Schuricht)
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- E. Arrigoni, M. Knap, and W. von der Linden, Nonequilibrium Dynamical Mean Field Theory: An Auxiliary Quantum Master Equation Approach, Phys. Rev. Lett. 110, 086403 (2013) (non-equilibrium extension of DMFT, impurity problem involves single interacting site coupled to two chains, which are coupled to two reservoirs, the latter coupling described by Lindblad master equation with "forced insertion and removal" Lindblad operators and fitted coefficents; applied to a Hubbard layer with current flowing through it in the normal, z direction)
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- S. Kim and Y.-W. Son, Scattering theory approach to inelastic transport in nanoscale systems, Phys. Rev. B 87, 195423 (2013)
- R. Bustos-Marún, G. Rafael, and F. von Oppen, Adiabatic Quantum Motors, Phys. Rev. Lett. 111, 060802 (2013) (charges moving in a ring, driven by interaction with electrons flowing through a nanowire), see also Physics Viewpoint
- L. Rajabi, C. Pöltl, and M. Governale, Waiting Time Distributions for the Transport through a Quantum-Dot Tunnel Coupled to One Normal and One Superconducting Lead, Phys. Rev. Lett. 111, 067002 (2013) (master equation)
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- J. Zhang, Z. Yin, X. Zheng, C. Yam, and G. Chen, A gauge-invariant and current-continuous microscopic ac quantum transport theory, arXiv:1301.0183
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- J. Kern, Tunneling Hamiltonian, arXiv:1302.1391
- K. F. Albrecht, A. Martin-Rodero, R. C. Monreal, L. Mühlbacher, and A. Levy Yeyati, Long transient dynamics in the Anderson-Holstein model out of equilibrium, arXiv:1302.3108 (polaron effects)
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- J. Kern, A perturbation theory for the Anderson model, arXiv:1302.6511 (master equation, expansion in the tunneling amplitude, partial resummation)
- A. Koga, Quantum Monte Carlo study of nonequilibrium transport through a quantum dot coupled to normal and superconducting leads, arXiv:1303.0288 (continuous-time QMC for time evolution of quantum dot)
- O. V. Ogloblya and G. M. Kuznetsova, Nanotube Quantum Dot Transport With Spin-Orbit Coupling and Interacting Leads, arXiv:1303.1451 (Coulomb interaction between dot and leads, NEGF)
- S. Kohler, Measurement correlations in mesoscopic charge detection, arXiv:1303.1662
- M. O. Assuncão, E. J. R. de Oliveira, J. M. Villas-Boas, and F. M. Souza, Thermal effects on photon-induced quantum transport in a single quantum dot, J. Phys.: Condens. Matter 25, 135301 (2013) (laser-induced transport, NEGF)
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- N. Winkler, M. Governale, and J. König, Theory of spin pumping through an interacting quantum dot tunnel coupled to a ferromagnet with time-dependent magnetization, arXiv:1303.4184 (diagrammatic real-time formulation, extended to allow for time-dependent lead properties)
- A. Ivanov, G. Kordas, A. Komnik, and S. Wimberger, Bosonic transport through a chain of quantum dots, arXiv:1304.5503
- H. Ness and L. K. Dash, Nonequilibrium Fluctuation-Dissipation Theorems for Interacting Quantum Transport, arXiv:1305.5077 (NEGF approach)
- R. Sánchez, B. Sothmann, A. N. Jordan, and M. Büttiker, Correlations of heat and charge currents in quantum-dot thermoelectric engines, arXiv:1307.0598 (master equation with counting fields)
- J. Baranski and T. Domanski, In-gap states of the quantum dot coupled between a normal and superconducting lead, arXiv:1307.1004
- E. Wach, D. P. Zebrowski, and B. Szafran, Charge density mapping of strongly-correlated few-electron two-dimensional quantum dots by scanning probe technique, arXiv:1307.1206 (relatively large dots, calculate charge density, not dI/dV, taking the effect of the tip on the dot into account)
- F. G. Eich, A. Principi, M. Di Ventra, and G. Vignale, Luttinger-field approach to thermoelectric transport in nanoscale conductors, Phys. Rev. B 90, 115116 (2014) (application of ideas related to Phys. Rev. Lett. 112, 196401 (2014) to a model system)
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- R. Härtle and A. J. Millis, The formation of nonequilibrium steady states in interacting double quantum dots: When coherences dominate the charge distribution, arXiv:1409.3504 P
- R. Avriller and F. Pistolesi, Andreev Bound-State Dynamics in Quantum-Dot Josephson Junctions: A Washing Out of the 0-π Transition, Phys. Rev. Lett. 114, 037003 (2015) (Born-Markov master equation, Floquet theory)
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- J.-T. Lü, R. B. Christensen, J.-S. Wang, P. Hedegård, and M. Brandbyge, Current-Induced Forces and Hot Spots in Biased Nanojunctions, Phys. Rev. Lett. 114, 096801 (2015) (heat flow carried by phonons, induced by electron current; physics seems to be that right-moving electrons emit more right-moving phonons than left-moving phonons; many-particle theory and DFT)
- E. Taylor and D. Segal, Quantum Bounds on Heat Transport Through Nanojunctions, Phys. Rev. Lett. 114, 220401 (2015) (Meir-Wingreen approach)
- Z.-Z. Li, C.-H. Lam, and J. Q. You, Probing Majorana bound states via counting statistics of a single electron transistor, Sci. Rep. 5, 11416 (2015) (non-interacting model, Pauli master equation in sequential-tunneling approximation, for large bias)
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- G. Vionnet and O. P. Sushkov, Enhancement Mechanism of the Electron g Factor in Quantum Point Contacts, Phys. Rev. Lett. 116, 126801 (2016) (due to combination of electron-electron interaction and nonequilibrium; Hartree-Fock approximation)
- K. Kaasbjerg and A.-P. Jauho, Correlated Coulomb Drag in Capacitively Coupled Quantum-Dot Structures, Phys. Rev. Lett. 116, 196801 (2016) (higher-order master equation)
- K. Joulain, J. Drevillon, Y. Ezzahri, and J. Ordonez-Miranda, Quantum Thermal Transistor, Phys. Rev. Lett. 116, 200601 (2016) (with application to three spins)
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- A. Vikström, A. M. Eriksson, S. I. Kulinich, and L. Y. Gorelik, Nanoelectromechanical Heat Engine Based on Electron-Electron Interaction, Phys. Rev. Lett. 117, 247701 (2016)
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A. Oguri and A. C. Hewson, Higher-Order Fermi-Liquid Corrections for an Anderson Impurity Away from Half Filling, Phys. Rev. Lett. 120, 126802 (2018) (exact results to first order in frequencies, also applied to transport through an interacting quantum dot)
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A. Zazunov, S. Plugge, and R. Egger, Fermi-Liquid Approach for Superconducting Kondo Problems, Phys. Rev. Lett. 121, 207701 (2018)
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A. Altland, D. Bagrets, and A. Kamenev, Sachdev-Ye-Kitaev Non-Fermi-Liquid Correlations in Nanoscopic Quantum Transport, Phys. Rev. Lett. 123, 226801 (2019) (sequential and cotunneling)
Model-based theory for nanotubes and nanowires
- L. Mayrhofer and M. Grifoni, Linear and nonlinear transport across carbon nanotube quantum dots, cond-mat/0612286 (applies second-order Blum-type perturbation theory to a partly bosonized model for interacting electrons on a large single-wall nanotube)
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- A. V. Andreev, Magnetoconductance of carbon nanotube p-n junctions, arXiv:0706.0735
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- B. Wunsch, Few-electron physics in a nanotube quantum dot with spin-orbit coupling, arXiv:0904.0445
- E. Mariani and F. von Oppen, Electron-vibron coupling in suspended carbon nanotube quantum dots, arXiv:0904.4653 (mainly interested in calculating the electron-vibron coupling, not the transport)
- F. Cavaliere, E. Mariani, R. Leturcq, C. Stampfer, and M. Sassetti, Anisotropic Franck-Condon factors in suspended carbon nanotube quantum dots, arXiv:0911.2122
- A. W. Cummings and F. Léonard, Electrostatic effects on contacts to carbon nanotube transistors, arXiv:1106.2186
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- G. Kirsanskas, J. Paaske, and K. Flensberg, Cotunneling renormalization in carbon nanotube quantum dots, arXiv:1206.1359
- K. Goß, M. Leijnse, S. Smerat, M. R. Wegewijs, C. M. Schneider, and C. Meyer, Parallel carbon nanotube quantum dots and their interactions, arXiv:1208.5860
- P. R. Struck, H. Wang, and G. Burkard, Nanomechanical read-out of a single spin, arXiv:1212.1569 (spin-orbit coupling is required; master equation)
- J. E. Han and J. Li, Energy dissipation in DC-field driven electron lattice coupled to fermion baths, arXiv:1304.4269 (non-interacting model, electric field included by time-dependent Peierls phase)
- G. Micchi, R. Avriller, and F. Pistolesi, Mechanical Signatures of the Current Blockade Instability in Suspended Carbon Nanotubes, Phys. Rev. Lett. 115, 206802 (2015)
- B. Brun, F. Martins, S. Faniel, B. Hackens, A. Cavanna, C. Ulysse, A. Ouerghi, U. Gennser, D. Mailly, P. Simon, S. Huant, V. Bayot, M. Sanquer, and H. Sellier, Electron Phase Shift at the Zero-Bias Anomaly of Quantum Point Contacts, Phys. Rev. Lett. 116, 136801 (2016)
- A. Zazunov, F. Buccheri, P. Sodano, and R. Egger, 6π Josephson Effect in Majorana Box Devices, Phys. Rev. Lett. 118, 057001 (2017)
-
S. S. Pershoguba, T. Veness, and L. I. Glazman, Landauer Formula for a Superconducting Quantum Point Contact, Phys. Rev. Lett. 123, 067001 (2019)
Model-based theory for molecular and atomic systems other than nanotubes
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- C. Romeike, M. R. Wegewijs, and H. Schoeller, Spin quantum tunneling in single molecular magnets: fingerprints in transport spectroscopy of current and noise, Phys. Rev. Lett. 96, 196805 (2006) (sequential tunneling, allow mixing of Sz eigenstates by magnetic tunneling not related to electronic tunneling, which leads to additional peaks in differential conductance) P
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- K. Walczak, Coulomb blockade in molecular quantum dots, cond-mat/0601379
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- M. Galperin, A. Nitzan, and M. A. Ratner, Inelastic tunneling effects on noise properties of molecular junctions, cond-mat/0604029 (single-orbital molecule with one vibrational mode, which is coupled to a phonon bath, concentrate on noise)
- A. Donarini, M. Grifoni, and K. Richter, Dynamical symmetry breaking in transport through molecules, cond-mat/0605123 (... due to quasi-degenerate vibrational eigenstates)
- C. Benjamin, T. Jonckheere, A. Zazunov, and T. Martin, Controllable pi junction in a Josephson quantum-dot device with molecular spin, cond-mat/0605338 (model with one molecular orbital without Coulomb interaction, coupled to a local static exchange field and superconducting leads in equilibrium [thus does not really belong here]) P
- C. Romeike, M. R. Wegewijs, W. Hofstetter, and H. Schoeller, Kondo-transport spectroscopy of single molecule magnets, Phys. Rev. Lett. 97, 206601 (2006) (zero bias, discuss strong anisotropy, employ NRG) P
- G. Fagas, P. Delaney, and J. C. Greer, Independent particle descriptions of tunneling from a many-body perspective, cond-mat/0606026 (applied to metal-molecule-metal junction, goal is to find an optimal single-electron description for the many-body system)
- J. Lehmann and D. Loss, Sequential Tunneling through Anisotropic Heisenberg Spin Rings, cond-mat/0608642 (molecules with spins arranged in a ring, importance of Zener double exchange [the Hamiltonian describes a phenomenological Zener model, double exchange is at best present as the possible origin of the nearest-neighbor exchange interaction])
- B. Muralidharan, A. W. Ghosh, S. K. Pati, and S. Datta, Theory of high bias Coulomb Blockade in ultrashort molecules, cond-mat/0610244 (benzene, Hubbard model, rate equations for many-particle states, also compares to single-electron approach)
- M. Galperin, M. A. Ratner, and A. Nitzan, Heat conduction in molecular transport junctions, cond-mat/0611169 (long paper)
- F. Pump and G. Cuniberti, Rectification effects in coherent transport through single molecules, cond-mat/0611436
- M. Misiorny and J. Barnas, Quantum Tunneling of Magnetization in Single Molecular Magnets Coupled to Ferromagnetic Reservoirs, cond-mat/0611644 (with time-dependent magnetic field)
- M. Misiorny and J. Barnas, Magnetic Switching of a Single Molecular Magnet due to Spin-Polarized Current, Phys. Rev. B 75, 134425 (2007) (with two ferromagnetic leads, no explicit molecular orbital, direct left-right tunneling similar to Romeike et al.)
- B. Song, D. A. Ryndyk, and G. Cuniberti, Molecular junctions in the Coulomb blockade regime: rectification and nesting, Phys. Rev. B 76, 045408 (2007) (connects master equation and Green functions)
- M. Misiorny and J. Barnas, Spin polarized transport through a single-molecule magnet: Current-induced magnetic switching, Phys. Rev. B 76, 054448 (2007) (with explicit LUMO exchange-coupled to local spin, Fermi's Golden Rule)
- T. Korb, F. Reininghaus, H. Schoeller, and J. König, Real-time renormalization group and cutoff scales in nonequilibrium, Phys. Rev. B 76, 165316 (2007) (exchange scattering from single spin between two leads, with anisotropic exchange and on-site anisotropy, cotunneling regime, meaning here: no charge fluctuations) P
- G. Gonzalez and M. N. Leuenberger, Berry-phase blockade in single-molecule magnets, Phys. Rev. Lett. 98, 256804 (2007) (sequential tunneling, two ferromagnetic leads, interference effects) P
- S. Florens, Nano-DMFT for molecules, ultrasmall particles and inhomogeneous materials in the strong correlation regime, cond-mat/0701725 (includes a bias voltage)
- M. Paulsson and M. Brandbyge, Transmission eigenchannels from non-equilibrium Green's functions, cond-mat/0702295
- M. G. Schultz, T. S. Nunner, and F. von Oppen, Berry-phase effects in transport through single Jahn-Teller molecules, cond-mat/0702489
- H. Raza, An EHT based model for Single Molecule Incoherent Resonant Scanning Tunneling Spectroscopy, cond-mat/0703236 (EHT = extended Hückel theory)
- K. Walczak, Vibrational features in inelastic electron tunneling spectra, cond-mat/0703559 (non-perturbative approach for strong-tunneling regime)
- M. Misiorny and J. Barnas, Current-Induced Switching of a Single-Molecule Magnet with Arbitrary Oriented Easy Axis, arXiv:0704.2497 (a model without explicit molecular orbitals, but with spin-scattering of tunneling electrons off the local spin, find strong dependence of current on misalignment angle) P
- P. San-Jose, G. Schön, A. Shnirman, and G. Zarand, Spin dephasing due to a random Berry phase, arXiv:0704.2974 (effect of spin-orbit coupling)
- B. Dong, X. L. Lei, and N. J. M. Horing, Elimination of negative differential conductance in an asymmetric molecular transistor by an ac-voltage, arXiv:0705.2624
- A. S. Alexandrov and A. M. Bratkovsky, Fast polaron switching in degenerate molecular quantum dots, J. Phys.: Condens. Matter 19, 255203 (2007)
- A. Landau, L. Kronik, and A. Nitzan, Cooperative effects in molecular conduction, arXiv:0707.3038 (tunneling through molecular monolayers, tight-binding model)
- G. Li, M. Schreiber, and U. Kleinekathöfer, Coherent laser control of the current through molecular junctions, arXiv:0708.3429, Europhys. Lett. 79, 27006 (2007); U. Kleinekathöfer, G. Li, S. Welack, and M. Schreiber, Switching the current through molecular wires, arXiv:0708.3432, Europhys. Lett. 75, 129 (2006); U. Kleinekathöfer, G. Li, S. Welack, and M. Schreiber, Coherent destruction of the current through molecular wires using short laser pulses, arXiv:0708.3433, phys. stat. sol. (b) 243, 3775 (2006)
- J. Lagerqvist, M. Zwolak, and M. Di Ventra, Influence of the environment and probes on rapid DNA sequencing via transverse electronic transport, arXiv:0708.4395 (tight-binding model, result is that sequencing in a nanochannel should be feasible)
- M. C. Lüffe, J. Koch, and F. von Oppen, Vibrational absorption sidebands in the Coulomb blockade regime, arXiv:0709.0876
- P. S. Cornaglia, Gonzalo Usaj, and C. A. Balseiro, Electronic Transport through Magnetic Molecules with Soft Vibrating Modes, arXiv:0711.0394 (employing the NRG)
- R. Egger and A. O. Gogolin, Vibration-induced correction to the current through a single molecule, arXiv:0712.0750 (NEGF formalism, perturbation theory for small electron-vibron coupling)
- G. Begemann, D. Darau, A. Donarini, and M. Grifoni, Symmetry fingerprints of a benzene single-electron transistor: Interplay between Coulomb interaction and orbital symmetry, Phys. Rev. B 77, 201406(R) (2008), also note erratum (Hubbard-type model, quantum master equation in secular and sequential-tunneling approximation; find different conductance for meta- and para-contacted benzene due to interference between degenerate MOs); D. Darau, G. Begemann, A. Donarini, and M. Grifoni, A benzene interference single-electron transistor, Phys. Rev. B 79, 235404 (2009) (extension, with symmetry analysis); A. Donarini, G. Begemann, and M. Grifoni, All-Electric Spin Control in Interference Single Electron Transistors, Nano Lett. 9, 2897 (2009) (with ferromagnetic leads)
- G. Gonzalez, M. N. Leuenberger, and E. R. Mucciolo, Kondo effect in single-molecule magnet transistors, Phys. Rev. B 78, 054445 (2008)
- P. D'Amico, D. A. Ryndyk, G. Cuniberti, and K. Richter, Charge-memory effect in a polaron model: equation-of-motion method for Green functions, New J. Phys. 10, 085002 (2008); D. A. Ryndyk, P. D'Amico, G. Cuniberti, and K. Richter, Charge-memory polaron effect in molecular junctions, Phys. Rev. B 78, 085409 (2008)
- J. S. Seldenthuis, H. S. J. van der Zant, M. A. Ratner, and J. M. Thijssen, Vibrational Excitations in Weakly Coupled Single-Molecule Junctions: A Computational Analysis, ACS Nano 2, 1445 (2008) (rate equations for sequential tunneling, vibration modes obtained from DFT); Understanding electroluminescence spectra in weakly coupled single-molecule junctions, arXiv:1002.4542
- J. K. Viljas, F. Pauly, and J. C. Cuevas, Photoassisted transport in organic molecular wires: length-dependence and current-voltage characteristics, arXiv:0801.1323 (tight-binding model for polyphenylene chains without electron-electron interactin)
- R. Härtle, C. Benesch, and M. Thoss, Multimode vibrational effects in single molecule conductance: A nonequilibrium Green's function approach, arXiv:0801.3602 (NEGF approach, long laper)
- J. Skoldberg, T. Lofwander, V. S. Shumeiko, and M. Fogelstrom, Andreev bound state spectroscopy in superconducting molecular junctions, arXiv:0801.3608 (molecule between superconducting leads, the focus is on properties of the leads and the point contact, not the molecule)
- M. Misiorny and J. Barnas, Effects of Intrinsic Spin-Relaxation in Molecular Magnets on Current-Induced Magnetic Switching, arXiv:0801.3655 (with two ferromagnetic leads, tunneling included at Golden-Rule level)
- M. Galperin, A. Nitzan, and M. A. Ratner, Non-linear response of molecular junctions: The polaron model revisited, arXiv:0801.3783 (Green function approach)
- H. Raza and E. C. Kan, An atomistic quantum transport solver with dephasing for field-effect transistors, arXiv:0802.2357 (detailed modelling of atomistic structure and electric potential, interaction treated at Hartree level)
- F. Reckermann, M. Leijnse, M. R. Wegewijs, and H. Schoeller, Transport signature of pseudo-Jahn-Teller dynamics in a single-molecule transistor, arXiv:0802.3326; Vibrational detection and control of spin in mixed-valence molecular transistors, arXiv:0802.3498, Europ. Phys. Lett. 83, 58001 (2008)
- M. Leijnse and M. R. Wegewijs, Kinetic equations for transport through single-molecule transistors, Phys. Rev. B 78, 235424 (2008) (consistent perturbative expansion of master equation to fourth order, discuss cotunneling-assisted sequential tunneling) P
- J. P. Bergfield and C. A. Stafford, Many-body treatment of quantum transport through single molecules, arXiv:0803.2756 (combines exact diagonalization of molecular Hamiltonian with NEGF approach to obtain the current)
- T. Jonckheere, K.-I. Imura, and T. Martin, Colossal spin fluctuations in a molecular quantum dot magnet with ferromagnetic electrodes, arXiv:0803.3058 (analytical expressions for various averages and fluctuations for a simple model at zero temperature, in sequential-tunneling approximation, one or two ferromagnetic leads) P
- W. Lee and S. Sanvito, Exploring the limits of the self consistent Born approximation for inelastic electronic transport, arXiv:0804.3389 (non-equilibrium Green function formalism)
- M. Lee, T. Jonckheere, and T. Martin, Josephson Effect through a Magnetic Metallofullerene Molecule, arXiv:0805.0301 (endohedral fullerene, employ NRG)
- F. Pistolesi, Ya. M. Blanter, and I. Martin, Self-consistent theory of molecular switching, arXiv:0806.1151
- M. Galperin, M. A. Ratner, and A. Nitzan, Raman scattering in current carrying molecular junctions. A preliminary account, arXiv:0808.0292
- A. Saffarzadeh, Electronic transport through a C60 molecular bridge: The role of single and multiple contacts, arXiv:0808.1352 (tight-binding model for C60, no Jahn-Teller distortion, Landauer-Büttiker approach, effect due to interference of tunneling paths)
- S. Vasudevan, K. Walczak, N. Kapur, M. Neurock, and A. W. Ghosh, Modeling electrostatic and quantum detection of molecules, arXiv:0808.2262
- M. Galperin, A. Nitzan, and M. A. Ratner, Nonequilibrium isolated molecule limit, arXiv:0808.3115 (using Green functions for Hubbard operators) P
- K. Kaasbjerg and K. Flensberg, Strong polarization-induced reduction of addition energies in single-molecule nanojunctions, arXiv:0809.1774
- M.Crisan and I.Grosu, Temperature effect in the conductance of hydrogen molecule, arXiv:0810.3120, Physica E 41, 130 (2008)
- J. P. Bergfield and C. A. Stafford, Many-body theory of electronic transport in single-molecule heterojunctions, arXiv:0812.0867 (nonequilibrium Green functions, including rigorous result for the Coulomb-interaction self energy in the sequential tunneling limit)
- F. Reckermann, M. Leijnse, and M. R. Wegewijs, Vibrational detection and control of spin in mixed-valence molecular transistors, Phys. Rev. B 79, 075313 (2009)
- H.-Z. Lu, B. Zhou, and S.-Q. Shen, Spin-bias driven magnetization reversal and nondestructive detection in a single molecular magnet, Phys. Rev. B 79, 174419 (2009) (spin bias = different chemical potential for up and down spins)
- M. A. Romero, S. C. Gomez-Carrillo, P. G. Bolcatto, and E. C. Goldberg, Spin fluctuation effects on the conductance through a single Pd atom contact, J. Phys.: Condens. Matter 21, 215602 (2009)
- M. Esposito and M. Galperin, Transport in molecular states language: Generalized quantum master equation approach, Phys. Rev. B 79, 205303 (2009) (using Hubbard operators for the interacting molecular part of the Hamiltonian and Keldysh-Green functions for the Hubbard and (lead) Fermi operators, equation of motion for the expectation value of Hubbard operators is written down and approximately decoupled by inserting projection superoperators P, leading to a master equation that is nonlocal in time, broadening of molecular levels by coupling is here taken into account; relation to standard Markovian master equation is explained)
- M. Misiorny, I. Weymann, and J. Barnas, Spin effects in transport through single-molecule magnets in the sequential and cotunneling regimes, Phys. Rev. B 79, 224420 (2009) (magnetic molecule with anisotropic spin, coupled to two ferromagnetic leads, real-time diagrammatics)
- J. Loos, T. Koch, A. Alvermann, A. R. Bishop, and H. Fehske, Phonon affected transport through molecular quantum dots, J. Phys.: Condens. Matter 21, 395601 (2009) (employing the Lang-Firsov transformation of the vibrons)
- M. G. Schultz and F. von Oppen, Quantum transport through nanostructures in the singular-coupling limit, Phys. Rev. B 80, 033302 (2009) (perturbation theory for nearly degenerate states, full master equation vs. rate equations; title changed compared to preprint) P
- T. L. Schmidt and A. Komnik, Charge transfer statistics of a molecular quantum dot with a vibrational degree of freedom, Phys. Rev. B 80, 041307(R) (2009) (full counting statistics, arbitrary tunneling, but weak electron-vibron coupling, see also the paper by Avriller and Levy Yeyati, below)
- I. Baldea and H. Köppel, Critical analysis of a variational method used to describe molecular electron transport, Phys. Rev. B 80, 165301 (2009), also arXiv:1108.0299 (strong critique of a generalization of the variational approach of P. Delaney and J. C. Greer, said to give unphysical results in simple limiting cases); there is also a comment by Delaney and Greer and a reply by Baldea and Köppel
- F. Haupt, T. Novotny, and W. Belzig, Phonon-assisted current noise in molecular junctions, Phys. Rev. Lett. 103, 136601 (2009) (non-equilibrium Green functions)
- B. B. Schmidt, M. H. Hettler, and G. Schön, Charge correlations in polaron hopping through molecules, arXiv:0902.3183 (chain molecules such as DNA with strong charge-deformation coupling)
- L. G. Dias da Silva and E. Dagotto, Phonon-assisted tunneling and two-channel Kondo physics in molecular junctions, arXiv:0902.3225 P
- R. Avriller and A. Levy Yeyati, Electron-phonon interaction and full counting statistics in molecular junctions, arXiv:0903.0939 (see also the paper by Schmidt and Komnik, above)
- A. Schulz, A. Zazunov, and R. Egger, Critical Josephson current through a bistable single-molecule junction, arXiv:0903.2007 (Ic for a molecule with one orbital, coupled to a two-level system, at zero bias, cotunneling) P
- O. Entin-Wohlman, Y. Imry, and A. Aharony, Voltage-induced singularities in transport through molecular junctions, arXiv:0904.4385 (Keldysh formalism, consider the cases of linear response at nonzero temperature and nonzero bias at zero temperature)
- B. Dong, H. Y. Fan, X. L. Lei, and N. J. M. Horing, Counting statistics of tunneling through a single molecule: effect of distortion and displacement of vibrational potential surface, arXiv:0904.4737 (rate equations)
- J. Loos, T. Koch, A. Alvermann, A. R. Bishop, and H. Fehske, Phonon affected transport through molecular quantum dots, arXiv:0905.0248 (one-dimensional model for lead-dot-lead system, for zero bias only, approach based on equilibrium Matsubara-Green functions, addressing weak to strong electron-phonon coupling)
- S. K. Shukla and S. Sanvito, Electron transport across electrically switchable magnetic molecules, arXiv:0905.1607 (magnetic dimer: two sites exchange-coupled to one classical spin each, no electron-electron interaction, local spins are frozen; employ non-equilibrium Green functions)
- J. Mravlje and A. Ramsak, Kondo effect in oscillating molecules, arXiv:0905.2409, phys. stat. sol. (b) 246, 994 (2009); Electron transport through molecules in the Kondo regime: the role of molecular vibrations, arXiv:0912.3536
- M. Galperin, K. Saito, A. V. Balatsky, and A. Nitzan, Cooling mechanisms in molecular conduction junctions, arXiv:0905.2748
- E. Prodan and A. LeVee, Tunneling transport in devices with semiconducting leads, arXiv:0907.4636 (mostly interested in the extension of the theory of tunneling transport to include semiconducting leads)
- D. Nozaki, H. Sevincli, W. Li, R. Gutierrez, and G. Cuniberti, Engineering the thermopower in semiconductor-molecule junctions: towards high thermoelectric efficiency at the nanoscale, arXiv:0908.0438
- R. Gutierrez, R. Caetano, P. B. Woiczikowski, T. Kubar, M. Elstner, and G. Cuniberti, Structural fluctuations and quantum transport through DNA molecular wires: a combined molecular dynamics and model Hamiltonian approach, arXiv:0910.0348 (for short oligomers)
- G.-Q. Li, B. D. Fainberg, A. Nitzan, P. Hänggi, and S. Kohler, Coherent charge transport through molecular wires: "Exciton blocking" and current from electronic excitations in the wire, arXiv:0910.4972 (double dot, full quantum master equation with off-diagonal components treated in the rotating-wave approximation; study effects of interaction between dots, which can suppress or enhance the current)
- A. Soncini and L. F. Chibotaru, Spintronics of noncollinear molecular magnets, arXiv:0910.5235 (two or three local spins with non-collinear anisotropy axes; stationary-state rate equations in the sequential-tunneling limit)
- S. Herzog and M. R. Wegewijs, Dzyaloshinskii-Moriya interaction in transport through single molecule transistors, arXiv:0911.0571
- S. Tornow and G. Zwicknagl, Conductance Through a Redox System in the Coulomb Blockade Regime: Many-Particle Effects and Influence of Electronic Correlations, arXiv:0911.5297 (employing a two-site extended Hubbard model and rate equations)
- O. Entin-Wohlman, Y. Imry, and A. Aharony, Transport through molecular junctions with a nonequilibrium phonon distribution, arXiv:0912.1569 (strong hybridization, Green functions)
- R. Jaafar, E. M. Chudnovsky, and D. A. Garanin, Single magnetic molecule between conducting leads: Effect of mechanical rotations, arXiv:0912.1882 (mean-field-type decoupling of expectation values)
- A. Zazunov and R. Egger, Adiabatic polaron dynamics and Josephson effect in a superconducting molecular quantum dot, arXiv:0912.2626 (a resonant level coupled to superconducting leads and to a slow oscillator)
- R.-Q. Wang, L. Sheng, R. Shen, B. Wang, and D. Y. Xing, Thermoelectric Effect in Single-Molecule-Magnet Junctions, Phys. Rev. Lett. 105, 057202 (2010) (spin with easy axis coupled to local orbital, rate equations in sequential-tunneling approximation; define and calculate thermopower [Seebeck coefficient] for charge and spin) P
- J. P. Bergfield, P. Jacquod, and C. A. Stafford, Coherent Destruction of Coulomb Blockade Peaks in Molecular Junctions, arXiv:0912.4066, Phys. Rev. B 82, 205405 (2010) (using the Green-function approach developed by two of the authors, cited above)
- M. Misiorny, I. Weymann, and J. Barnas, Spin diode behavior in transport through single-molecule magnets , EPL 89, 18003 (2010) (one ferromagnetic, one nonmagnetic lead)
- Z. G. Yu, Noninvasive electrical detection of electron spin dynamics at the N atom in N@C60, J. Phys.: Condens. Matter 22, 295305 (2010) (mostly interested in the nitrogen-spin dynamics, using Keldysh non-equilibrium Green functions)
- B. Sothmann and J. König, Non-equilibrium current and noise in inelastic tunneling through a magnetic atom, New J. Phys. 12, 083028 (2010)
- G. Begemann, S. Koller, M. Grifoni, and J. Paaske, Inelastic cotunneling in quantum dots and molecules with weakly broken degeneracies, Phys. Rev. B 82, 045316 (2010), arXiv:1003.5834 (contains a summary of problems with the T-matrix approach and regularization) P
- S. Teber, Transport and magnetization dynamics in a superconductor/single-molecule magnet/superconductor junction, arXiv:1002.3929 (a classical and isotropic spin [no orbitals] coupled to two leads, Keldysh formalism for electron current, also considers the spin current)
- M. G. Schultz, Quantum transport through single-molecule junctions with orbital degeneracies, arXiv:1004.1536 (full quantum master equation with Markov and sequential-tunneling approximations)
- M. Esposito and M. Galperin, A self-consistent quantum master equation approach to molecular transport, arXiv:1004.2533 (derive an approximate time-convolutionless master equation using an approximate backward propagation of the reduced density operator; suggested to be of similar accuracy as the time-nonlocal form derived earlier by the authors; tested against exact results for a non-interacting dot)
- M. Leijnse, M. R. Wegewijs, and K. Flensberg, Non-linear thermoelectrics of molecular junctions with vibrational coupling, arXiv:1004.4500
- O. Entin-Wohlman, Y. Imry, and A. Aharony, Three-terminal thermoelectric transport through a molecular junction, arXiv:1005.3940 (Keldysh Green functions, perturbative expansion in the electron-vibration coupling, no other interaction, study what happens if the molecule is coupled to a bath at a different temperature from the leads)
- R. Härtle, R. Volkovich, M. Thoss, and U. Peskin, Mode-selective vibrational excitation induced by nonequilibrium transport processes in single-molecule junctions, arXiv:1006.4795
- F. Delgado and J. Fernández-Rossier, Spin dynamics of current driven single magnetic adatoms and molecules, arXiv:1006.5608 (theory for STM, rate equations, spin-only model)
- M. Zilly, O. Ujsaghy, and D. E. Wolf, Conductance of DNA molecules: Effects of decoherence and bonding, arXiv:1007.1721
- P. S. Cornaglia, P. Roura Bas, A. A. Aligia, and C. A. Balseiro, Quantum Transport Through a Stretched Spin-1 Molecule, arXiv:1007.4214 (Meir-Wingreen formula, NRG, include anisotropy)
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- J. P. Bergfield, J. D. Barr, and C. A. Stafford, The number of transmission channels through a single-molecule junction, arXiv:1008.0035 (Green-function approach, linear-response regime, molecular many-body states treated exactly, coupling by a constant imaginary self-energy in the local Green function; number of open transmission channels is found to equal degeneracy of orbital closest to metal Fermi energy)
- S. Maier, T. L. Schmidt, and A. Komnik, Charge transfer statistics of a molecular quantum dot with strong electron-phonon interaction, arXiv:1010.2918 (Keldysh-Green functions, polaron transformation, strong coupling to a vibration mode)
- A. Goker, Real time electron dynamics in an interacting vibronic molecular quantum dot, arXiv:1010.3369 (time-dependent NCA)
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- T. Markussen, J. Chen, and K. S. Thygesen, Improving Transition Voltage Spectroscopy of Molecular Junctions, arXiv:1012.3650 (how to extract molecular-level energies from I-V characteristics)
- M. Leijnse, W. Sun, M. Brøndsted Nielsen, P. Hedegård, and K. Flensberg, Interaction-induced negative differential resistance in asymmetric molecular junctions, arXiv:1012.3856 (master equation and quantum chemistry calculations)
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- R. Härtle, M. Butzin, O. Rubio-Pons, and M. Thoss, Quantum Interference and Decoherence in Single-Molecule Junctions: How Vibrations Induce Electrical Current, arXiv:1102.4190 (... by suppressing electronic interference)
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- F. Delgado and J. Fernández-Rossier, Cotunneling theory of inelastic STM spin spectroscopy, arXiv:1103.3676 (map cotunneling onto an additional term in an effective Hamiltonian, which is then treated in leading order in the master equation)
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- K. Kaasbjerg and K. Flensberg, Image charge effects in single-molecule junctions: Breaking of symmetries and NDR in a benzene SET, arXiv:1104.2398 (explain how the image charge leads to a blocking state; rate equations in sequential-tunneling approximation)
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- L. Livadaru, J. Pitters, M. Taucer, and R. A. Wolkow, Theory of STM Imaging of Silicon Dangling Bonds on a H:Si(001) Surface: a Complex 3D Playground for Single Electron Dynamics, arXiv:1105.2332 (theory for observed halos based on non-equilibrium transport)
- O. Entin-Wohlman and A. Aharony, Three-terminal thermoelectric transport through a molecule placed on an Aharonov-Bohm ring, arXiv:1105.3994
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- J. Ren, J.-X. Zhu, J. E. Gubernatis, C. Wang, and B. Li, Thermoelectric transport with arbitrary electron-phonon coupling and electron-electron interaction in molecular junctions, arXiv:1106.5208 (NEGF)
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- N. Bode, L. Arrachea, G. Lozano, T. S. Nunner, and F. von Oppen, Current-induced switching in transport through anisotropic magnetic molecules, arXiv:1110.4270 (assuming slow spin dynamics, derive Langevin/Landau-Lifshitz-Gilbert equation for the spin)
- L. Kecke and J. Ankerhold, Voltage induced conformational changes and current control in charge transfer through molecules, arXiv:1110.5505 (electrons coupled to a slow [heavy] torsion mode of the molecule, master equation)
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- F. R. Renani and G. Kirczenow, Tight-binding model of Mn12 single-molecule magnets: Electronic and magnetic structure and transport properties, Phys. Rev. B 85, 245415 (2012) (extended Hückel model plus spin-orbit coupling, transport with Landauer formula, for the specific ligands considered HOMO predicted on the core, LUMO etc. on the ligands, thus LUMO etc. should not show Coulomb blockade)
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- G. Schaller, T. Krause, T. Brandes, and M. Esposito, Fluctuation theorem for a single electron transistor strongly coupled to vibrations, arXiv:1206.3960 (master equation, full counting statistics, one or more vibrational modes, Franck-Condon blockade)
- K. F. Albrecht, H. Wang, L. Muehlbacher, M. Thoss, and A. Komnik, Bistability signatures in nonequilibrium charge transport through molecular quantum dots, arXiv:1206.4464 (non-interacting orbital strongly coupled to a vibrational mode, dependence of current on the initial state is long lived, are careful not to claim a dependence of the true stationary state)
- C. Stevanato, M. Leijnse, K. Flensberg, and J. Paaske, Finite-bias conductance anomalies at a singlet-triplet crossing, arXiv:1207.3020 (full master equation including all fourth-order terms, effect of crossing between singlet and triptlet ground state inside a Coulomb diamond, e.g., for double dot)
- G. Gonzalez and M. N. Leuenberger, MQC-Fano effect in single molecule magnet transistors, arXiv:1208.0963 (MQC = magnetic quantum coherence, due to spin tunneling through anisotropy barrier)
- H. Ishida and A. Liebsch, Coulomb blockade and Kondo effect in the electronic structure of Hubbard molecules connected to metallic leads: a finite-temperature, arXiv:1208.6225 (linear response, leads modeled by finite clusters, exact diagonalization, Green-function approach)
- R. Härtle, M. Butzin, and M. Thoss, Vibrationally Induced Decoherence in Single-Molecule Junctions, arXiv:1209.5619 (Lang-Firsov transformation, NEGF)
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- M. Leijnse, Interaction effects in transport through molecular monolayers, arXiv:1210.2843 (normal transport through layer with nearest-neighbor Coulomb interaction, one spinless orbital per site, sequential tunneling, nonlinear master equation) P
- D. H. Santamore, N. Lambert, and F. Nori, Vibrationally-mediated molecular transistors, arXiv:1210.7098
- M. B. Tagani and H. R. Soleimani, Photon-phonon-assisted thermoelectric effects in the molecular devices, arXiv:1210.7322
- M. Knap, E. Arrigoni, and W. von der Linden, Phonon mediated correlation effects on the transport properties of a benzene molecular transistor, arXiv:1211.1384 (electron-phonon coupling: electron hopping couples to six vibrational eigenmodes of benzene, focus on the lowest, i.e., breathing mode, no electron-electron interaction [U]; cluster perturbation theory and Meir-Wingreen-type current formula)
- M. Filipovic, C. Holmqvist, F. Haupt, and W. Belzig, Spin transport and tunable Gilbert damping in a single-molecule magnet junction, arXiv:1211.3611 (electronic orbital without Hubbard interaction coupled to time-dependent local magnetic field [modeling a large precessing spin], Keldysh NEGF formalism)
- A. A. Dzhioev, D. S. Kosov, and F. von Oppen, Out-of-equilibrium catalysis of chemical reactions by electronic tunnel currents, arXiv:1212.2010 (Keldysh NEGF)
- R. A. Molina, P. Schmitteckert, D. Weinmann, R. A. Jalabert, and P. Jacquod, Mesoscopic behavior of the transmission phase through confined correlated electronic systems, arXiv:1212.2114 (linear response, "embedding method")
- M. Imran, Electron transport through a diatomic molecule, arXiv:1212.3775 (noninteracting, two-site model)
- G. D. Scott, D. Natelson, S. Kirchner, and E. Muñoz, Transport Characterization of Kondo-Correlated Single Molecule Devices, arXiv:1301.2168
- L. Kecke and J. Ankerhold, Charge transfer through molecular junctions within Redfield theory: subtleties and pitfalls, arXiv:1301.2422 P
- A. Jovchev and F. Anders, Influence of vibrational modes on the quantum transport through a nano-device, arXiv:1302.0184
- M. Misiorny and J. Barnas, Effects of Transverse Magnetic Anisotropy on Current-Induced Spin Switching, arXiv:1302.1074
- J. I. Romero and E. R. Mucciolo, Berry phase interference and single-electronic transport in a three-ion magnetic molecule, arXiv:1302.4768 (magnetic-nonmagnetic-magnetic ions, rate equations, stationary state, diabolical [degeneracy] points)
- W. R. French, C. R. Iacovella, I. Rungger, A. Melo Souza, S. Sanvito, and P. T. Cummings, Structural Origins of Conductance Fluctuations in Gold-Thiolate Molecular Transport Junctions, arXiv:1303.0315 (molecular-dynamics simulations with semiempirical tight-binding potentials, transport calculations using static DFT [SMEAGOL])
- Y. Dubi, The effect of fluctuations - thermal and otherwise - on the temperature dependence of thermopower in aromatic chain single-molecule junctions, arXiv:1303.0488 (linear response, tight-binding model based on DFT, NEGF)
- E. Eidelstein, D. Goberman, and A. Schiller, Crossover from adiabatic to antiadiabatic phonon-assisted tunneling in single-molecule transistors, arXiv:1303.7161 (single level without Hubbard interaction coupled to vibrational mode, equilibrium [single reservoir] and linear response transport, NRG)
- R. Härtle, U. Peskin, and M. Thoss, Vibrationally coupled electron transport in single-molecule junctions: The importance of electron-hole pair creation processes, arXiv:1304.4846 (NEGF)
- H. Xie, Q. Wang, H.-B. Xue, H.-J. Jiao, and J.-Q. Liang, Intrinsic spin-relaxation induced negative tunnel magnetoresistance in a single-molecule magnet, arXiv:1304.6044 (standard model, rate equations including cotunneling used to find the stationary state, study effect of additional spin relaxation) P
- P. Stadler, C. Holmqvist, and W. Belzig, Josephson current through a quantum dot coupled to a molecular magnet, arXiv:1304.8030 (quantum dot with one orbital exchange coupled to a classical spin precessing in a constant magnetic field, i.e., rotating Zeeman field; NEGF) P
- P. Roura-Bas, L. Tosi, and A. A. Aligia, Nonequilibrium transport through magnetic vibrating molecules, arXiv:1305.3263 (Anderson impurity with infinite U coupled to vibrational mode, no local spin; Keldysh NEGF, Kondo peak is DOS vs. frequency shows vibron satellites)
- D. A. Lovey and R. H. Romero, Quantum transport through single and multilayer icosahedral fullerenes, arXiv:1305.6299 (tight-biding model, Landauer approach)
- A. Migliore and A. Nitzan, Nonlinear charge transport in redox molecular junctions: a Marcus perspective, arXiv:1306.4797, ACS Nano 5, 6669 (2011) (detailed study of sequential tunneling rates as they appear in rate equations and their effects on transport); Irreversibility and hysteresis in redox molecular conduction junctions, arXiv:1306.4812, J. Am. Chem. Soc. (memory effects, dependence on sweep rate); A. J. White, A. Migliore, M. Galperin, and A. Nitzan, Quantum Transport With Two Interacting Conduction Channels, arXiv:1306.4855, J. Chem. Phys. 138, 174111 (2013) (for example the redox molecules)
- M. Galperin and A. Nitzan, Cooperative effects in inelastic tunneling, arXiv:1306.4858
- B. Dong, G. H. Ding, and X. L. Lei, Full counting statistics of a single-molecular quantum dot, arXiv:1307.0946 (with strong coupling to a vibrational mode; NEGF with Lang-Firsov transformation)
- E. Perfetto and G. Stefanucci, Screening-induced negative differential conductance in the Franck-Condon blockade regime, arXiv:1307.7527 (using bosonization)
- M. Nuss, W. von der Linden, and E. Arrigoni, Effects of electronic correlations and magnetic field on a molecular ring out of equilibrium, arXiv:1307.7530 (steady-state cluster perturbation theory; benzene model, leads are modeled as 1D chains and are, oddly, said to have semicircular density of states)
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R. Temirov et al., Molecular Model of a Quantum Dot Beyond the Constant Interaction Approximation, Phys. Rev. Lett. 120, 206801 (2018) (taking dependence of polarizability on charge state into account)
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J. Fernández, P. Roura-Bas, and A. A. Aligia, Theory of Differential Conductance of Co on Cu(111) Including Co s and d Orbitals, and Surface and Bulk Cu States, Phys. Rev. Lett. 126, 046801 (2021)
Ab-initio theory for nanoscopic transport
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- K. Tao, V. S. Stepanyuk, P. Bruno, D. I. Bazhanov, V. V. Maslyuk, M. Brandbyge, and I. Mertig, Manipulating magnetism and conductance of an adatom-molecule junction on metal surfaces: ab initio study, arXiv:0804.3337 (employing static LDA in the GGA and non-equilibrium Green functions)
- S.-H. Ke, W. Yang, and H. U. Baranger, Quantum Interference Controlled Molecular Electronics, arXiv:0806.3593, Nano Lett. 8, 3257 (2008) (static LDA and also HF, combined with Landauer formula)
- F. Pauly, J. K. Viljas, U. Huniar, M. Häfner, S. Wohlthat, M. Bürkle, J. C. Cuevas, and G. Schön, Cluster-based density-functional approach to quantum transport through molecular and atomic contacts, arXiv:0806.4173 (static GGA plus Landauer-Büttiker theory)
- V. M. Garcia-Suarez and C. J. Lambert, Tailoring the Fermi level of the leads in molecular-electronic devices, arXiv:0807.4032 (static DFT and NEGF to obtain transmission coefficients)
- P. Hyldgaard, Density-functional theory of nonequilibrium tunneling: A Lippmann-Schwinger single-particle scheme, arXiv:0807.4555 (promising alternative to static DFT plus Landauer-Büttiker formalism and also to TD-DFT) P
- H. He, R. Pandey, and S. P. Karna, Electronic conduction in a three-terminal molecular transistor, arXiv:0809.3796 (static DFT plus Landauer-Büttiker formula)
- J. Ferrer and V. M. Garcia-Suarez, Tuning the conductance of molecular junctions: transparent versus tunneling regimes, arXiv:0810.1863 (static DFT and Landauer formalism)
- G. Vignale and M. Di Ventra, Incompleteness of the Landauer Formula for Electronic Transport, arXiv:0810.2857 (viscosity of the electron liquid is important, develop formalism based on TDCDFT)
- C. M. Finch, V. M. García-Suárez, and C. J. Lambert, Giant thermopower and figure of merit in single-molecule devices, arXiv:0811.3029 (use static DFT and non-equilibrium Green-function method [SIESTA code], find strong effect of Fano resonances on heat transport)
- Y.-S. Liu and Y.-C. Chen, Thermoelectricity of Molecular Tunneling Junctions, arXiv:0812.0400 (linear response, Landauer approach)
- L. Michalak, C. M. Canali, M. R. Pederson, M. Paulsson, and V. G. Benza, Theory of tunneling spectroscopy in a Mn12 single-electron transistor by DFT methods, arXiv:0812.1058 (using a many-body/spin Hamiltonian based on ab-initio calculations, and rate equations)
- M. J. Verstraete, P. Bokes, and R. W. Godby, First-Principles conductance of nanoscale junctions from the polarizability of finite systems, arXiv:0812.4205
- R. Zhang, G. Ma, R. Li, Z. Qian, Z. Shen, X. Zhao, S. Hou, and S. Sanvito, Effects of spin-orbit coupling on the conductance of molecules contacted with gold electrodes, J. Phys.: Condens. Matter 21, 335301 (2009) (spin-orbit coupling in the leads, not in the molecule)
- S. Barraza-Lopez, K. Park, V. Garcia-Suarez, and J. Ferrer, Spin-filtering effect in the transport through a single-molecule magnet Mn12 bridged between metallic electrodes, arXiv:0901.4271 (static GGA and GGA+U, non-equilibrium Green functions to calculate the transmission coefficients, and Landauer-Büttiker formula)
- Z. Zhou and S.-I Chu, Description of electron transport dynamics in molecular devices: A time-dependent density functional theoretical approach in momentum space makes it simple, arXiv:0902.1489
- C. D. Pemmaraju, I. Rungger, and S. Sanvito, Magnetic state electrical readout of Mn12 molecules, arXiv:0905.0281
- D. Nozaki and G. Cuniberti, Silicon-based molecular switch junctions, arXiv:0907.0155
- T. Ozaki, K. Nishio, and H. Kino, Efficient implementation of the nonequilibrium Green function method for electronic transport calculations, arXiv:0908.4142 (using static DFT)
- K. K. Saha, W. Lu, J. Bernholc, and V. Meunier, Electron transport in multi-terminal molecular device, arXiv:0908.4346 (DFT and Keldysh-NEGF, essentially Landauer approach)
- S. Barraza-Lopez, K. Park, V.r Garcia-Suarez, and J. Ferrer, First-principles study of electron transport through the single-molecule magnet Mn12, arXiv:0909.3672 (static DFT/GGA including spin-orbit coupling, Landauer formula)
- T. Kostyrko, V. M. Garcia-Suarez, C. J. Lambert, and B. R. Bulka, Current rectification in molecular junctions produced by local potential fields, Phys. Rev. B 81, 085308 (2010) (using SMEAGOL: static DFT and NEGF)
- V. V. Maslyuk, S. Achilles, and I. Mertig, Spin-polarized transport and thermopower of organometallic nanocontacts, Sol. State Commun. 150, 505 (2010) (static GGA + NEGF for short benzene-vanadium wires)
- X. Shen, L. Sun, E. Benassi, Z. Shen, X. Zhao, S. Sanvito, and S. Hou, Spin filter effect of manganese phthalocyanine contacted with single-walled carbon nanotube electrodes, J. Chem. Phys. 132, 054703 (2010)
- S. Kurth, G. Stefanucci, E. Khosravi, C. Verdozzi, and E. K. U. Gross, Dynamical Coulomb Blockade and the Derivative Discontinuity of Time-Dependent Density Functional Theory, Phys. Rev. Lett. 104, 236801 (2010) (Coulomb blockade is associated with undamped oscillations, not a stationary state, if the tunneling is suddenly instead of adiabatically switched on); see also Viewpoint: C. A. Ullrich, A not-so-steady state, Physics 3, 47 (2010)
- T. Olsen and J. Schiøtz, Vibrationally Mediated Control of Single Electron Transmission in Weakly Coupled Molecule-Metal Junctions, arXiv:1001.0455 (calculate transmission coefficients, idea is that a single electron can tunnel through the molecule if the molecule was prepared in the first excited vibrational state, the vibration is deexcited, providing the energy required for the tunneling)
- I. Rungger, X. Chen, U. Schwingenschlögl, and S. Sanvito, Finite-bias electronic transport of molecules in water solution, arXiv:1002.0226 (NEGF based on SIC-LDA, calculate transmission coefficient at zero and nonzero bias voltage)
- S.-H. Ke, R. Liu, W. Yang, and H. U. Baranger, Time-Dependent Transport Through Molecular Junctions, arXiv:1002.1441 (static GGA and NEGF approach, focus on dynamics)
- K. Park, S. Barraza-Lopez, V. M. Garcia-Suarez, and J. Ferrer, Effects of bonding type and interface geometry on coherent transport through the single-molecule magnet Mn12, arXiv:1003.2750 (static GGA and NEGF approach, SMEAGOL and SIESTA codes)
- R. Stadler, Conformation dependence of charge transfer and level alignment in nitrobenzene junctions with pyridyl anchor groups, arXiv:1004.1323
- J. Chen, T. Markussen, and K. S. Thygesen, Quantifying Transition Voltage Spectroscopy of Molecular Junctions, arXiv:1005.3937 (DFT and NEGF calculation is used to elucidate the method of transition voltage spectroscopy)
- K. Stokbro, First-principles modelling of molecular single-electron transistors, arXiv:1006.0082 (DFT used to calculate the charging energy) P
- C. D. Pemmaraju, I. Rungger, X. Chen, A. R. Rocha, and S. Sanvito, Ab initio study of electron transport in dry poly(G)-poly(C) A-DNA strands, arXiv:1007.0035 (DFT with self-interaction correction and NEGF)
- D. Jacob, K. Haule, and G. Kotliar, Dynamical Mean-Field Theory for Molecular Electronics: Electronic Structure and Transport Properties, arXiv:1009.0523 (static LDA and DMFT with one-crossing approximation as impurity solver)
- S. Schenk, P. Schwab, M. Dzierzawa, and U. Eckern, Density functional theory for a model quantum dot: Beyond the local-density approximation, arXiv:1009.3416 (various regimes, also stress that the linear conductance cannot, in general, be obtained from static DFT)
- F. Mirjani and J. M. Thijssen, DFT-based many-body analysis of electron transport through molecules, arXiv:1009.5312 (extract parameters of Hubbard-type models from LSDA ground-state energies with constrained charge and spin) P
- Y. Xing, B. Wang, and J. Wang, First-principles investigation of dynamical properties of molecular devices under a steplike pulse, arXiv:1011.2625 (NEGF)
- R. E. Sparks, V. M. García-Suárez, D. Zs. Manrique1, and C. J. Lambert, Quantum Interference in Single Molecule Electronic Systems, Phys. Rev. B 83, 075437 (2011)
- T. Ono, S. Tsukamoto, Y. Egami, and Y. Fujimoto, Real-space calculations for electron transport properties of nanostructures, J. Phys.: Condens. Matter 23, 394203 (2011)
- M. Karolak, D. Jacob, and A. I. Lichtenstein, Orbital Kondo Effect in Cobalt-Benzene Sandwich Molecules, Phys. Rev. Lett. 107, 146604 (2011) (static DFT + one-crossing approximation + Hubbard and Hund's-first-rule interactions, Green-function approach to obtain Meir-Wingreen-type transmission function)
- G. Stefanucci and S. Kurth, Towards a Description of the Kondo Effect Using Time-Dependent Density-Functional Theory, Phys. Rev. Lett. 107, 216401 (2011)
- D. Toroz, M. Rontani, and S. Corni, Visualizing electron correlation by means of ab-initio scanning tunneling spectroscopy images of single molecules, arXiv:1101.2517, J. Chem. Phys. 134, 024104 (2011) (quantum chemistry)
- V. M. Garcíia-Suárez and C. J. Lambert, First-principles scheme for spectral adjustment in nanoscale transport, arXiv:1101.2778
- F. D. Novaes, M. Cobian, A. Garcia, P. Ordejon, H. Ueba, and N. Lorente, Negative differential resistance in scanning tunneling microscopy: simulations on C60-based molecular overlayers, arXiv:1101.3714 (static DFT and Landauer formula, Transiesta package)
- Y. Wang, C.-Y. Yam, G. H. Chen, T. Frauenheim, and T. A. Niehaus, An efficient method for quantum transport simulations in the time domain, arXiv:1101.5929 (TDDFT)
- M. Polok, D. V. Fedorov, A. Bagrets, P. Zahn, and I. Mertig, Evaluation of conduction eigenchannels of an adatom probed by an STM tip, arXiv:1103.1162 (DFT/KKR and Kubo formula for linear response, conductance is decomposed into channels in the spirit of Landauer theory)
- J. Prasongkit, A. Grigoriev, G. Wendin, and R. Ahuja, Interference effects in phtalocyanine controlled by H-H tautomerization: a potential two-terminal unimolecular electronic switch, arXiv:1104.1441 (static DFT and NEGF: TranSIESTA code)
- M. Karolak, D. Jacob, and A. I. Lichtenstein, Orbital Kondo effect in Cobalt-Benzene sandwich molecules, arXiv:1105.4803 (LDA+OCA method, [OCA: one-crossing approximation])
- J. P. Bergfield, Z. Liu, K. Burke, and C. A. Stafford, Kondo effect given exactly by density functional theory, arXiv:1106.3104 (linear response is described exactly if the exact Kohn-Sham potential of static DFT is used, which here can be obtained from the Bethe ansatz; this holds although the spectral function of static DFT completely misses the Kondo peak; overlaps with the following reference)
- P. Tröster, P. Schmitteckert, and F. Evers, DFT-based transport calculations, Friedel's sum rule and the Kondo effect, arXiv:1106.3669 (linear-response conductance; overlaps with previous reference)
- A.-M. Uimonen, E. Khosravi, A. Stan, G. Stefanucci, S. Kurth, R. van Leeuwen, and E. K. U. Gross, Comparative study of many-body perturbation theory and time-dependent density functional theory in the out-of-equilibrium Anderson model, arXiv:1107.0162 (detailed comparison of various approximations)
- M. Bürkle, J. K. Viljas, A. Mishchenko, D. Vonlanthen, G. Schön, M. Mayor, T. Wandlowski, and F. Pauly, Conduction mechanisms in biphenyl-dithiol single-molecule junctions, arXiv:1109.0273 (static DFT and Landauer-Büttiker approach)
- C. Krzeminski, C. Delerue, G. Allan, D. Vuillaume, and R. M. Metzger, Theory of electrical rectification in a molecular monolayer, arXiv:1109.2695
- D. Hou and J. H. Wei, The Difficulty of Gate Control in Molecular Transistors, arXiv:1109.5940
- H. Hao, X.-H. Zheng, L.-L. Song, R.-N. Wang, and Z. Zeng, Electrostatic Spin Crossover in a Molecular Junction of a Single-Molecule Magnet Fe2, Phys. Rev. Lett. 108, 017202 (2012) (DFT, molecule in Au junction is predicted to show a transition between parallel and antiparallel alignment of the Fe spins, not a spin-crossover transition; no transport calculation; transition is driven by the Stark effect in the applied electric field, main idea is that the polarizability of the molecule has opposite [negative] sign in the junction compared to free space)
- A. Calzolari, T. Jayasekera, K. W. Kim, and M. Buongiorno Nardelli, Ab initio thermal transport properties of nanostructures from density functional perturbation theory, J. Phys.: Condens. Matter 24, 492204 (2012) (due to phonons only, Landauer approach based on DFPT)
- P. Darancet, J. R. Widawsky, H. J. Choi, L. Venkataraman, and J. B. Neaton, Quantitative Current-Voltage Characteristics in Molecular Junctions from First Principles, Nano Lett., Article ASAP DOI: 10.1021/nl3033137 (stong coupling to leads, nearly linear IV curve [cotunneling]; self-interaction-corrected DFT + Landauer formula, SIC brings calculated conductance down to experimental range)
- Z. Liu, J. P. Bergfield, K. Burke, and C. A. Stafford, Accuracy of density functionals for molecular electronics: the Anderson junction, arXiv:1201.1310 (linear response, zero temperature, obtain exact exchange-correlation functional and compare it to approximations)
- N. Baadji and S. Sanvito, Giant magnetoresistance across the phase transition in spin crossover molecules, arXiv:1201.2028 (single spin-crossover molecule in junction studied by static DFT and Landauer approach, huge change in current between the two spin states)
- M. Bürkle, L. A. Zotti, J. K. Viljas, D. Vonlanthen, A. Mishchenko, T. Wandlowski, M. Mayor, G. Schön, and F. Pauly, Ab-initio study of the thermopower of biphenyl-based single-molecule junctions, arXiv:1202.5709 (static DFT and NEGF)
- S. Bilan, L. A. Zotti, F. Pauly, and J. C. Cuevas, Theoretical study of the charge transport through C60-based single-molecule junctions, arXiv:1203.3101 (static DFT)
- D. Nozaki, H. Sevincli, S. M. Avdoshenko, R. Gutierrez, and G. Cuniberti, Control of quantum interference in molecular junctions: Understanding the origin of Fano and anti- resonances with parabolic diagrams, arXiv:1203.5269; D. Nozaki, C. Gomes da Rocha, H. M. Pastawski, and G. Cuniberti, Disorder and dephasing effect on electron transport through conjugated molecular wires in molecular junctions, arXiv:1204.0152 (static DFT and NEGF)
- A. Pertsova, M. Stamenova, and S. Sanvito, Time-dependent electron transport through a strongly correlated quantum dot: multiple-probe open boundary conditions approach, arXiv:1204.0937 (one-dimensional chain, combination of LDA and Bethe ansatz)
- G. Géranton, C. Seiler, A. Bagrets, L. Venkataraman, and F. Evers, Transport properties of individual C60-molecules, arXiv:1206.1226
- R. Stadler, J. Cornil, and V. Geskin, Electron transfer through a single barrier inside a molecule: from strong to weak coupling, arXiv:1207.7232, J. Chem. Phys. (charge distribution in biphenyl radical ions in electric field, not transport)
- S. Ulstrup, T. Frederiksen, and M. Brandbyge, Nonequilibrium electron-vibration coupling and conductance fluctuations in a C60-junction, arXiv:1209.5644 (DFT and NEGF)
- D. A. Ryndyk, A. Donarini, M. Grifoni, and K. Richter, Many-body localized molecular orbital approach to molecular transport, arXiv:1210.5615 (DFT/LDA, Kohn-Sham orbitals transformed into localized molecular orbitals as basis, thereby obtain hopping amplitudes, calculate Coulomb matrix elements between them with ad-hoc dielectric constant but no screening, state that two-center [density-density] terms are dominant, no discussion of double counting of interactions; finally apply NEGF and Pauli master equation)
- D. Toroz, M. Rontani, and S. Corni, Proposed alteration of images of molecular orbitals obtained using a scanning tunnelling microscope as a probe of electron correlation, arXiv:1212.0550, Phys. Rev. Lett.
- A. Pertsova, M. Stamenova, and S. Sanvito, Time-dependent electron transport through a strongly correlated quantum dot: multiple-probe open-boundary conditions approach, J. Phys.: Condens. Matter 25, 105501 (2013)
- A. Saffarzadeh and G. Kirczenow, Voltage-controlled spin injection with an endohedral fullerene Co@C60 dimer, Appl. Phys. Lett. 102, 173101 (2013) (DFT and extended Hückel model, Landauer approach)
- S. Kurth and G. Stefanucci, Dynamical correction to Kohn-Sham conductances from static density functional theory, Phys. Rev. Lett. 111, 030601 (2013) (linear-response conductance, Kondo effect for one electron in ground state)
- G. Sclauzero and A. Dal Corso, Efficient DFT+U calculations of ballistic electron transport: Application to Au monatomic chains with a CO impurity, arXiv:1301.5746 (DFT+U combined with Landauer-Büttiker approach)
- F. R. Renani and G. Kirczenow, Switching of a Quantum Dot Spin Valve by Single Molecule Magnets, arXiv:1303.1867 (two Mn12 molecules side-coupled to gold nanoparticle between electrodes, extended Hückel approach with spin-orbit coupling, Landauer formula for transmission coefficient)
- J. F. Nossa, M. Fhokrul Islam, C. M. Canali, and M. R. Pederson, Electric control of a Fe4 single-molecule magnet in a single-electron transistor, arXiv:1303.3283 (detailed paper, static DFT, motivated by transport but no transport calculation)
- W. R. French, C. R. Iacovella, I. Rungger, A. Melo Souza, S. Sanvito, and P. T. Cummings, Atomistic Simulations of Highly Conductive Molecular Transport Junctions Under Realistic Conditions, arXiv:1303.5036 (molecular dynamics using semiempirical potentials and S-Au bonding modelled based on DFT)
- C. Oppenländer, B. Korff, T. Frauenheim, and T. A. Niehaus, Atomistic modeling of dynamical quantum transport, arXiv:1304.4157 (adiabatic time-dependent density functional theory, compared to Landauer approach)
- T. Markussen, C. Jin, and K. S. Thygesen, Quantitatively Accurate Calculations of Conductance and Thermopower of Molecular Junctions, arXiv:1305.3048 (DFT with GW approximation, also self-interaction correction, calculate transmission function at zero bias and from this the thermopower in linear response)
- C. Oppenländer, B. Korff, and T. A. Niehaus, Higher harmonics and ac transport from time dependent density functional theory, arXiv:1305.3746 (approximate TDDFT)
- G. Stefanucci and S. Kurth, Kondo effect in the Kohn-Sham conductance of multiple levels quantum dots, arXiv:1307.6337 (point out that static DFT + Landauer formalism can describe the Kondo effect when appropriate XC functionals are used, namely ones that show steps at integer filling fraction; useful references)
- S. Liu, A. Nurbawono, and C. Zhang, Density Functional Theory for Steady-State Nonequilibrium Molecular Junctions, Sci. Rep. 5, 15386 (2015) (based on Hershfield's mapping to effectively equilibrium system; assumptions questionable, higher-potential lead what run dry before steady state is reached, see also endnote 20)
Cavities, optical properties, polaritons
- J. D. Plumhof, T. Stöferle, L. Mai, U. Scherf, and R. F. Mahrt, Room-temperature Bose-Einstein condensation of cavity exciton-polaritons in a polymer, Nature Mat. 13, 247 (2014) (nonequilibrium BEC driven by pump laser, induced lasing)
- K. S. Daskalakis, S. A. Maier, R. Murray, and S. Kéna-Cohen, Nonlinear interactions in an organic polariton condensate, Nature Mat. 13, 271 (2014) (similar to previous; nonequilibrium BEC and lasing)
- J. Feist and F. J. Garcia-Vidal, Extraordinary Exciton Conductance Induced by Strong Coupling, Phys. Rev. Lett. 114, 196402 (2015) (nearly unaffected by disorder)
-
F. Herrera and F. C. Spano, Dark Vibronic Polaritons and the Spectroscopy of Organic Microcavities, Phys. Rev. Lett. 118, 223601 (2017) (theory)
Other studies on nanoscopic and mesoscopic systems (not transport)
- M. Ludwig, B. Kubala, and F. Marquardt, The optomechanical instability in the quantum regime, arXiv:0803.3714
- H. E. Türeci, M. Hanl, M. Claassen, A. Weichselbaum, T. Hecht, B. Braunecker, A. Govorov, L. Glazman, J. von Delft, and A. Imamoglu, Shedding light on non-equilibrium dynamics of a spin coupled to fermionic reservoir, arXiv:0907.3854 (optically excited spin coupled to quantum dot, which is coupled to an electron bath)
- M. Esposito, R. Kawai, K. Lindenberg, and C. Van den Broeck, Quantum-dot Carnot engine at maximum power, arXiv:1001.2192
- A. Nunnenkamp, K. Børkje, J. G. E. Harris, and S. M. Girvin, Cooling and squeezing via quadratic optomechanical coupling, arXiv:1004.2510
- D. S. Kosov, T. Prosen, and B. Zunkovic, Lindblad master equation approach to superconductivity in open quantum systems, arXiv:1106.4656
- M. Misiorny, M. Hell, and M. R. Wegewijs, Spintronic magnetic anisotropy, Nature Phys. 9, 801 (2013) (coupling a quatum dot to a ferromagnetic lead induces a uniaxial anisotropy [here called quadrupolar field] to second order in the coupling Γ; also calculate the spectral function at finite frequency but zero bias using the density matrix numerical renormalization group)
Superconductivity
Experiments
- J. Demsar, B. Podobnik, V. V. Kabanov, D. Mihailovic, and T. Wolf, The superconducting gap Deltac, the pseudogap Deltap and pair fluctuations above Tc in overdoped Y1-xCaxBa2Cu3O7-delta from femtosecond time-domain spectroscopy, cond-mat/9905026 (the pseudogap and the superconducting gap show different time dependence); J. Demsar, K. Zagar, V. V. Kabanov, and D. Mihailovic, Low-energy electronic structure in Y1-xCaxBa2Cu3O7-y comparison of time-resolved optical spectroscopy, NMR, neutron and tunneling data, cond-mat/9907028 P
- Y. Zuev, J. A. Skinta, M.-S. Kim, T. R. Lemberger, E. Wertz, K. Wu, and Q. Li, The Role of Thermal Phase Fluctuations in Underdoped YBCO Films, cond-mat/0407113
- W. J. Padilla, Y. S. Lee, M. Dumm, G. Blumberg, S. Ono, K. Segawa, S. Komiya, Y. Ando, and D. N. Basov, Constant effective mass across the phase diagram of high-Tc cuprates, Phys. Rev. B 72, 060511(R) (2005)
- A. Uldry, M. Mali, J. Roos, and P. F. Meier, Anisotropy of the antiferromagnetic spin correlations in the superconducting state of YBa2Cu3O7 and YBa2Cu4O8, cond-mat/0506245, J. Phys.: Condens. Matter 17, L499 (2005) (NMR/NQR: claim that in-plane antiferromagnetic correlations vanish at zero temperature in the superconducting phase)
- D. M. Broun, P. J. Turner, W. A. Huttema, S. Ozcan, B. Morgan, R. Liang, W. N. Hardy, and D. A. Bonn, In-Plane Superfluid Density of Highly Underdoped YBa2Cu3O6+x, cond-mat/0509223
- R. S. Keizer, S. T. B. Goennenwein, T. M. Klapwijk, G. Miao, G. Xiao, and A. Gupta, A spin triplet supercurrent through the half-metallic ferromagnet CrO2, cond-mat/0602359, Nature 439, 825 (2006)
- E. Bustarret, C. Marcenat, P. Achatz, J. Kacmarcik, F. Lévy, A. Huxley, L. Ortéga, E. Bourgeois, X. Blase, D. Débarre, and J. Boulmer, Superconductivity in doped cubic silicon, Nature 444, 465 (2006) (in heavily boron-doped silicon, Tc about 0.35 K)
- H. Yamazaki, N. Shannon, and H. Takagi, Interplay between superconductivity and ferromagnetism in epitaxial Nb(110)/Au(111)/Fe(110) trilayers, cond-mat/0604030 (interesting oscillations of superconducting Tc with Au thickness, open questions)
- J. E. Sonier, F. D. Callaghan, Y. Ando, R. F. Kiefl, J. H. Brewer, C. V. Kaiser, V. Pacradouni, S.-A. Sabok-Sayr, X. F. Sun, S. Komiya, W. N. Hardy, D. A. Bonn, and R. Liang, Avoided Quantum Criticality in YBa2Cu3Oy and La2-xSrxCuO4, cond-mat/0610051
- G.-M. Zhao, Unambiguous exclusion of d-wave gap symmetry in high-temperature superconductors, cond-mat/0610599 (analysis of existing ARPES data for two compounds supports extended s-wave gap) Q
- Y. Okada, T. Takeuchi, T. Baba, S. Shin, and H. Ikuta, The origin of the anomalously strong influence of out-of-plane disorder on high-Tc superconductivity, arXiv:0704.1698
- E. E. M. Chia, J.-X. Zhu, D. Talbayev, R. D. Averitt, K.-H. Oh, I.-S. Jo, S.-I. Lee, and A. J. Taylor, Observation of Competing Order in a High-Tc Superconductor with Femtosecond Optical Pulses, arXiv:0705.1724 (Tl-2223, competing order with second gap at low temperatures)
- M. C. Boyer, W. D. Wise, K. Chatterjee, M. Yi, T. Kondo, T. Takeuchi, H. Ikuta, and E. W. Hudson, Imaging the Two Gaps of the High-TC Superconductor Pb-Bi2Sr2CuO6+x, arXiv:0705.1731 (evidence for second gap/competing order)
- H.-H. Wen and X.-G. Wen, Two energy scales and close relationship between the pseudogap and superconductivity in underdoped cuprate superconductors, arXiv:0708.3878, Physica C 460-462, 28 (2007), Proceedings of M2S-2006
- A. Kanigel, U. Chatterjee, M. Randeria, M. R. Norman, S. Souma, M. Shi, Z. Z. Li, H. Raffy, and J. C. Campuzano, Protected nodes and the collapse of the Fermi arcs in high Tc cuprates, arXiv:0708.4099
- J. M. Tranquada, G. D. Gu, M. Hücker, Q. Jie, H.-J. Kang, R. Klingeler, Q. Li, N. Tristan, J. S. Wen, G. Y. Xu, Z. J. Xu, J. Zhou, and M. v. Zimmermann, Evidence for unusual superconducting correlations coexisting with stripe order in La1.875Ba0.125CuO4, Phys. Rev. B 78, 174529 (2008)
- S. E. Sebastian, J. Gillett, N. Harrison, P. H. C. Lau, C. H. Mielke, and G. G. Lonzarich, Quantum oscillations in the parent magnetic phase of an iron arsenide high temperature superconductor, arXiv:0806.4726 (for a "122" compound, giving information on the Fermi surface in the paramagnetic and SDW phases)
- A. S. Mishchenko, N. Nagaosa, Z.-X. Shen, G. De Filippis, V. Cataudella, T. P. Devereaux, C. Bernhard, K. W. Kim, and J. Zaanen, Charge dynamics of doped holes in high Tc cuprates - A clue from optical conductivity, arXiv:0804.0479 (experiment and theory; explanation for mid-infrared band in terms of correlations and electron-phonon coupling)
- A. Koitzsch, D. Inosov, J. Fink, M. Knupfer, H. Eschrig, S. V. Borisenko, G. Behr, A. Köhler, J. Werner, B. Büchner, R. Follath, and H. A. Dürr, Electronic structure of LaO1-xFxFeAs from Photoemission Spectroscopy, arXiv:0806.0833 (doping is seen to lead to significant spectral-weight transfer and Fe-d-like bands close to the Fermi energy are narrower than predicted by LDA)
- C. Liu, T. Kondo, M. Tillman, M. Tillman, G. D. Samolyuk, Y. Lee, C. Martin, J. L. McChesney, S. Bud'ko, M. Tanatar, E. Rotenberg, P. Canfield, R. Prozorov, B. Harmon, and A. Kaminski, Fermi surface and strong coupling superconductivity in single crystal NdFeAsO1-xFx, arXiv:0806.2147 (ARPES, see relatively flat bands below the Fermi energy and pseudogap behaviour) P
- S. Margadonna, Y. Takabayashi, M. T. McDonald, M. Brunelli, G. Wu, R. H. Liu, X. H. Chen, and K. Prassides, Crystal structure and phase transitions across the metal-superconductor boundary in the SmFeAsO1-xFx (0 < x < 0.20) family, arXiv:0806.3962 (Structural transition is seen to persist into the superconducting range) P
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H.-S. Xu, Y.-J. Yan, R. Yin, W. Xia, S. Fang, Z. Chen, Y. Li, W. Yang, Y. Guo, and D.-L. Feng, Multiband Superconductivity with Sign-Preserving Order Parameter in Kagome Superconductor CsV3Sb5, Phys. Rev. Lett. 127, 187004 (2021) (with CDW)
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B. M. Huddart, I. J. Onuorah, M. M. Isah, P. Bonfà, S. J. Blundell, S. J. Clark, R. De Renzi, and T. Lancaster, Intrinsic Nature of Spontaneous Magnetic Fields in Superconductors with Time-Reversal Symmetry Breaking, Phys. Rev. Lett. 127, 237002 (2021) (TRS breaking is likely intrinsic and not caused by the perturbation of the system by the implanted muon)
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S. Kasahara, H. Suzuki, T. Machida, Y. Sato, Y. Ukai, H. Murayama, S. Suetsugu, Y. Kasahara, T. Shibauchi, T. Hanaguri, and Y. Matsuda, Quasiparticle Nodal Plane in the Fulde-Ferrell-Larkin-Ovchinnikov State of FeSe, Phys. Rev. Lett. 127, 257001 (2021) (nodal planes in real space, normal to applied magnetic field; heat capacity and STM)
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M. Kibune, S. Kitagawa, K. Kinjo, S. Ogata, M. Manago, T. Taniguchi, K. Ishida, M. Brando, E. Hassinger, H. Rosner, C. Geibel, and S. Khim, Observation of Antiferromagnetic Order as Odd-Parity Multipoles inside the Superconducting Phase in CeRh2As2, Phys. Rev. Lett. 128, 057002 (2022) (NQR, AFM transition below superconducting Tc, remains superconducting) P; D. Hafner, P. Khanenko, E.-O. Eljaouhari, R. Küchler, J. Banda, N. Bannor, T. Lühmann, J. F. Landaeta, S. Mishra, I. Sheikin, E. Hassinger, S. Khim, C. Geibel, G. Zwicknagl, and M. Brando, Possible Quadrupole Density Wave in the Superconducting Kondo Lattice CeRh2As2, Phys. Rev. X 12, 011023 (2022) (in normal state)
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H. Zhou, L. Holleis, Y. Saito, L. Cohen, W. Huynh, C. L. Patterson, F. Yang, T. Taniguchi, K. Watanabe, and A. F. Young, Isospin magnetism and spin-polarized
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C. Liu et al., Preferred Spin Excitations in the Bilayer Iron-Based Superconductor CaK(Fe0.96Ni0.04)4As4 with Spin-Vortex Crystal Order, Phys. Rev. Lett. 128, 137003 (2022)
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J. Choi, Q. Wang, S. Jöhr, N. B. Christensen, J. Küspert, D. Bucher, D. Biscette, M. H. Fischer, M. Hücker, T. Kurosawa, N. Momono, M. Oda, O. Ivashko, M. v. Zimmermann, M. Janoschek, and J. Chang, Unveiling Unequivocal Charge Stripe Order in a Prototypical Cuprate Superconductor, Phys. Rev. Lett. 128, 207002 (2022) (in LSCO)
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N. Harrison and M. K. Chan, Magic Gap Ratio for Optimally Robust Fermionic Condensation and Its Implications for High-Tc Superconductivity, Phys. Rev. Lett. 129, 017001 (2022) (BCS-BEC crossover in cuprate)
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C. Cho, J. Lyu, L. An, T. Han, K. T. Lo, C. Y. Ng, J. Hu, Y. Gao, G. Li, M. Huang, N. Wang, J. Schmalian, and R. Lortz, Nodal and Nematic Superconducting Phases in NbSe2 Monolayers from Competing Superconducting Channels, Phys. Rev. Lett. 129, 087002 (2022) (magnetotransport experiments, with theory)
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J. F. Landaeta, P. Khanenko, D. C. Cavanagh, C. Geibel, S. Khim, S. Mishra, I. Sheikin, P. M. R. Brydon, D. F. Agterberg, M. Brando, and E. Hassinger, Field-Angle Dependence Reveals Odd-Parity Superconductivity in CeRh2As2, Phys. Rev. X 12, 031001 (2022)
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A. Rosuel, C. Marcenat, G. Knebel, T. Klein, A. Pourret, N. Marquardt, Q. Niu, S. Rousseau, A. Demuer, G. Seyfarth, G. Lapertot, D. Aoki, D. Braithwaite, J. Flouquet, and J. P. Brison, Field-Induced Tuning of the Pairing State in a Superconductor, Phys. Rev. X 13, 011022 (2023) (UTe2, thermodynamics, phase diagram for magnetic field along any principal axis)
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S. Nakamura, H. Matsumoto, H. Ogawa, T. Kobayashi, F. Nabeshima, A. Maeda, and R. Shimano, Picosecond Trajectory of Two-Dimensional Vortex Motion in FeSe0.5Te0.5 Visualized by Terahertz Second Harmonic Generation, Phys. Rev. Lett. 133, 036004 (2024), see also Viewing Fast Vortex Motion in a Superconductor, Physics 17, 117 (2024) (effective mass of vortex is found to be only about one electron mass, a factor of about 10000 smaller than predicted, suggested explanation is that vortex leaves most of the exited quasiparticles in its core behind when it moves)
Microscopic theory of bulk superconductors
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- S. Maiti and A. V. Chubukov, Renormalization group flow, competing phases, and the structure of superconducting gap in multi-band models of Iron based superconductors, arXiv:1010.0984
- K. Suzuki, H. Usui, and K. Kuroki, Possible three dimensional nodes in the s+- superconducting gap of BaFe2(As1-xPx)2, arXiv:1010.3542 (10 orbital, 3D model)
- L. H. C. M. Nunes, R. L. S. Farias, and E. C. Marino, Superconducting and excitonic quantum phase transitions in doped systems with Dirac electrons, arXiv:1010.4279
- E. G. Moon and S. Sachdev, The underdoped cuprates as fractionalized Fermi liquids: transition to superconductivity, arXiv:1010.4567 (electrons coupled to antiferromagnetic fluctuations)
- D. Baeriswyl, Superconductivity in the repulsive Hubbard model, arXiv:1010.6137 (variational approach)
- C. Platt, R. Thomale, and W. Hanke, Order-Parameter Anisotropies in the Pnictides - An Optimization Principle for Multi-Band Superconductivity, arXiv:1012.1763
- C. J. Jia, B. Moritz, C.-C. Chen, B. Sriram Shastry, and T. P. Devereaux, A Fidelity Study of the Superconducting Phase Diagram in the 2D Single-band Hubbard Model, arXiv:1012.4013 (exact diagonalization)
- J. Wu and P. Phillips, Magnon-mediated pairing and isotope effect in iron-based superconductors, J. Phys.: Condens. Matter 23, 094203 (2011), arXiv:0901.3538 (spin-fermion model)
- T. Li and Q. Han, On the origin of the Fermi arc phenomenon in the underdoped cuprates: signature of KT-type superconducting transition, J. Phys.: Condens. Matter 23, 105603 (2011)
- P. A. Casey and P. W. Anderson, Hidden Fermi Liquid: Self-Consistent Theory for the Normal State of High-Tc Superconductors, Phys. Rev. Lett. 106, 097002 (2011)
- S. Sykora and P. Coleman, Quasiparticle interference in an iron-based superconductor, Phys. Rev. B 84, 054501 (2011)
- L. Mao, J. Shi, Q. Niu, and C. Zhang, Superconducting Phase with a Chiral f-Wave Pairing Symmetry and Majorana Fermions Induced in a Hole-Doped Semiconductor, Phys. Rev. Lett. 106, 157003 (2011)
- M. Sentef, P. Werner, E. Gull, and A. P. Kampf, Superconducting Phase and Pairing Fluctuations in the Half-Filled Two-Dimensional Hubbard Model, Phys. Rev. Lett. 107, 126401 (2011) (becomes superconducting due to NNN hopping)
- R. Thomale, C. Platt, W. Hanke, J. Hu, and B. A. Bernevig, Exotic d-wave superconductivity in strongly hole doped K(x)Ba(1-x)Fe2As2, arXiv:1101.3593
- A. S. Alexandrov and V. V. Kabanov, Unconventional high-temperature superconductivity from repulsive interactions: theoretical constraints, arXiv:1101.5296 (argue that p-wave and d-wave pairing is not possible based exclusively on realistic Coulomb interaction)
- I. I. Mazin, Symmetry analysis of possible superconducting states in KxFe2Se2 superconductors, arXiv:1102.3655
- C. Platt, R. Thomale, and W. Hanke, From density functional theory to the functional renormalization group: superconductivity in the iron pnictide LiFeAs, arXiv:1103.2101 (find dominant s+- order)
- C. S. Liu, W. C. Wu, and Chung-Yu Mou, Midgap surface bound states as signatures of possible s+--wave pairing in Fe-pnictide superconductors, arXiv:1104.5282 (Bogoliubov-de Gennes Hamiltonian)
- N. Arakawa and M. Ogata, Orbital-Selective Superconductivity and the Effect of Lattice Distortion in Iron-Based Superconductors, arXiv:1105.4028, J. Phys. Soc. Jpn.
- P. J. Hirschfeld, M. M. Korshunov, and I. I. Mazin, Gap symmetry and structure of Fe-based superconductors, arXiv:1106.3712 (based on spin fluctuations)
- S. Zhou, G. Kotliar, and Z. Wang, Superconductivity driven by charge fluctuations in iron-pnictides, arXiv:1106.4552
- C. Platt, R. Thomale, C. Honerkamp, S.-C. Zhang, and W. Hanke, Mechanism for a Pairing State with Time-Reversal Symmetry Breaking in Iron-Based Superconductors, arXiv:1106.5964 (five-orbital model, FRG and mean-field analysis)
- F. Romeo and R. Citro, Scattering theory of magnetic/superconducting junctions with spin active interfaces, arXiv:1107.0819 (Bogoliubov-de Gennes wave function, Landauer approach)
- S. Maiti, J. Knolle, I. Eremin, and A. V. Chubukov, Effect of nodes, ellipticity and impurities on the spin resonance in Iron-based superconductors, arXiv:1108.0266
- K. Suzuki, H. Usui, and K. Kuroki, Spin fluctuations and unconventional pairing in KFe2As2, arXiv:1108.0657 (five-band model, RPA spin susceptibility) P
- J. Knolle, I. Eremin, J. Schmalian, and R. Moessner, Magnetic resonance from the interplay of frustration and superconductivity, arXiv:1108.2046
- G. Baskaran, Possibility of Skyrmion Superconductivity in Doped Antiferromagnet K2Fe4Se5, arXiv:1108.3562
- M. H. Fischer, F. Loder, and M. Sigrist, Superconductivity and local non-centrosymmetricity in crystal lattices, arXiv:1108.4694 (globally centrosymmetric lattices with staggered non-centrosymmetry, allowing staggered spin-orbit coupling, use group theory to analyze which superconducting gap symmetries can be mixed by this spin-orbit coupling, also applied to pnictide FeAs layer) P; D. Maruyama, M. Sigrist, and Y. Yanase, Locally Non-centrosymmetric Superconductivity in Multi-layer Systems, arXiv:1111.4293
- S. Maiti, M. M. Korshunov, T. A. Maier, P. J. Hirschfeld, and A. V. Chubukov, Evolution of symmetry and structure of the gap in Fe-based superconductors with doping and interactions, arXiv:1109.0498
- M. G. Vavilov and A. V. Chubukov, Phase diagram of iron-pnictides if doping acts as a disorder, arXiv:1110.0972
- K. Zhou and Z. Zhang, Opposite effect of spin-orbit coupling on condensation and superfluidity, arXiv:1110.3565 (BCS-BEC crossover)
- Y. Wang, P. J. Hirschfeld, and I. Vekhter, Theory of quasiparticle vortex bound states in Fe-based superconductors: application to LiFeAs, arXiv:1111.0126 (on STS of quasiparticle states close to vortices and what can or cannot be inferred for the gap symmetry from their anisotropy)
- S. Maiti, M. M. Korshunov, and A. V. Chubukov, Gap Symmetry in KFe_2As_2, arXiv:1111.0306 (... which has only hole pockets; propose extended, nodal s-wave pairing)
- P. Goswami, Investigation of pseudogap and superconducting transitions in hole-doped cuprates, arXiv:1111.0928
- R. H. Squire and N. H. March, High-Temperature Superconductivity Mechanism for Cuprates, arXiv:1111.2560 (based on preformed pairs)
- S. Raghu, E. Berg, A. V. Chubukov, and S. A. Kivelson, Effects of longer-range interactions on unconventional superconductivity, arXiv:1111.2982
- S. A. Wolf and V. Z. Kresin, Ordering of dopants and potential increase in Tc to near room temperature, arXiv:1111.3211 (proposal of how to do that)
- M. Combescot, W. V. Pogosov, and O. Betbeder-Matibet, BCS ansatz, Bogoliubov approach to superconductivity and Richardson-Gaudin exact wave function, arXiv:1111.4781 (elucidate the relations between these approaches, study novel extreme regimes)
- S. J. Youn, M. H. Fischer, S. H. Rhim, M. Sigrist, and D. F. Agterberg, Hexagonal pnictide SrPtAs: superconductivity with locally broken inversion symmetry, arXiv:1111.5058 (honeycomb PtAs layers lack inversion symmetry, whereas the 3D crystal has inversion symmetry with a center in the Sr layer, in this sense inversion symmetry is locally absent [or staggered], this makes spin-orbit coupling highly relevant)
- E. Krüger and H. P. Strunk, The reason why doping causes superconductivity in LaFeAsO, arXiv:1112.3169 (group-theoretical analysis based on breaking of rotational/reflection symmetries by flourine substitution)
- E. G. Moon and S. Sachdev, Competition between superconductivity and nematic order: anisotropy of superconducting coherence length, arXiv:1112.3973 (FeSe)
- A. Nicholson, W. Ge, J. Riera, M. Daghofer, A. Moreo, and E. Dagotto, Pairing symmetries of a hole-doped extended two-orbital model for the pnictides, Phys. Rev. B 85, 024532 (2012)
- H.-H. Hung, C.-L. Song, X. Chen, X. Ma, Q.-k. Xue, and C. Wu, Anisotropic vortex lattice structures in the FeSe superconductor, Phys. Rev. B 85, 104510 (2012) (theory explaining STS experiments [Science 332, 1410 (2011)] on superconducting FeSe in terms of orbital/nematic order; mean-field description of pairing in nematic state)
- T. Das and A. V. Balatsky, Testing the sign-changing superconducting gap in iron-based superconductors with quasiparticle interference and neutron scattering, J. Phys.: Condens. Matter 24, 182201 (2012)
- G. Sordi, P. Sémon, K. Haule, and A.-M. S. Tremblay, Strong Coupling Superconductivity, Pseudogap, and Mott Transition, Phys. Rev. Lett. 108, 216401 (2012) (cellular DMFT with QMC as impurity solver; among other results, support the view that the critical temperature obtained in their approach, i.e., the temperature of local pair formation, is distinct from the pseudogap temperature)
- G. Lee et al., Orbital Selective Fermi Surface Shifts and Mechanism of High Tc Superconductivity in Correlated AFeAs (A=Li, Na), Phys. Rev. Lett. 109, 177001 (2012)
- S. A. Parameswaran, S. A. Kivelson, R. Shankar, S. L. Sondhi, and B. Z. Spivak, Microscopic Model of Quasiparticle Wave Packets in Superfluids, Superconductors, and Paired Hall States, Phys. Rev. Lett. 109, 237004 (2012) (backflow pattern of bogolons)
- S. Maiti, R. M. Fernandes, and A. V. Chubukov, Gap nodes induced by coexistence with antiferromagnetism in iron-based superconductors, arXiv:1203.0991 (pairing on reconstructed Fermi surface)
- E. Krüger and H. P. Strunk, Structural distortion as prerequisite for superconductivity in LiFeAs, arXiv:1203.1543
- R. M. Fernandes, M. G. Vavilov, and A. V. Chubukov, Enhancement of Tc by disorder in underdoped iron pnictides, arXiv:1203.3012
- D. J. Scalapino and S. R. White, Stripe Structures in the t-t'-J Model, arXiv:1204.5212
- Y. Imai, K. Wakabayashi, and M. Sigrist, Properties of edge states in spin-triplet two-band superconductor, arXiv:1205.1591 (interaction effects on surface states, motivated by Sr2RuO4)
- dynamical cluster approximation with rather large cluster size)
- R. M. Fernandes and A. J. Millis, Suppression of superconductivity by Neel-type magnetic fluctuations in the iron pnictides, arXiv:1208.3412
- R. L. Frank, C. Hainzl, R. Seiringer, and J. P. Solovej, Microscopic Derivation of the Ginzburg-Landau Model, arXiv:1209.1080 (from BCS theory; mathematical-physics style, do not refer to Gor'kov's derivation)
- H. Shimahara, Phase diagrams of noncentrosymmetric superconductors, arXiv:1209.3367 (strong spin-orbit coupling, including the case that one of the helicity Fermi surfaces vanishes)
- M. Khodas and A. V. Chubukov, Vertical loop nodes in iron-based superconductors, arXiv:1209.5139 (effect of hybridization between electron pockets in correct Brillouin zone)
- H.-H. Wen, Overview on the physics and materials of the new superconductor KxFe2-ySe2, arXiv:1209.5945, Rep. Prog. Phys. (proposes microscopic phase separation)
- Y. Wang, A. Kreisel, P. J. Hirschfeld, and V. Mishra, Using controlled disorder to distinguish s+- and s++ gap structure in Fe-based superconductors, arXiv:1210.7474
- E. Gull and A. J. Millis, Energetics of superconductivity in the two dimensional Hubbard model, arXiv:1211.3123 (superconductivity in underdoped regime is driven by kinetic-energy reduction accompanied by potential-energy increase, but mechanism is not of RVB type; eight-site DCA)
- G. Litak, T. Örd, K. Rägo, and A. Vargunin, Peculiarities of length scales in a two-orbital superconductor, arXiv:1211.5280 (coherence lengths and penetration depths; Ginzburg-Landau equations); T. Örd, A. Vargunin, and K. Rägo, Spatial correlation of fluctuations in multi-component superconducting systems, arXiv:1211.5287
- D. Sénéchal, A. Day, V. Bouliane, and A.-M. S. Tremblay, Resilience of d-wave superconductivity to nearest-neighbor repulsion, arXiv:1212.4503
- A. Levchenko, M. G. Vavilov, M. Khodas, and A. V. Chubukov, Enhancement of the London penetration depth in pnictides at the onset of SDW order under superconducting dome, arXiv:1212.5719 (BiFe2(As,P)2, explain sharp maximum in low-temperature penetration depth seen at optimal doping in terms of QCP related to SDW formation) P
- Y. Wang and A. V. Chubukov, Superconductivity at the Onset of Spin-Density-Wave Order in a Metal, Phys. Rev. Lett. 110, 127001 (2013) (superconductivity close to a SDW quantum-critical point, motivated by cuprates and pnictides, find a BCS-type result for nontrivial reasons)
- J. L. Tallon, F. Barber, J. G. Storey, and J. W. Loram, Coexistence of the superconducting energy gap and pseudogap above and below the transition temperature of cuprate superconductors, Phys. Rev. B 87, 140508(R) (2013)
- G. A. Ummarino, S. Galasso, and A. Sanna, A phenomenological multiband Eliashberg model for LiFeAs, J. Phys.: Condens. Matter 25, 205701 (2013); G. A. Ummarino, S. Galasso, D. Daghero, M. Tortello, R. S. Gonnelli, and A. Sanna, Normal and superconducting properties of LiFeAs explained in the framework of four-band Eliashberg Theory, arXiv:1301.1542
- E. Gull, O. Parcollet, and A. J. Millis, Superconductivity and the Pseudogap in the Two-Dimensional Hubbard Model, Phys. Rev. Lett. 110, 216405 (2013)
- R. M. Fernandes, S. Maiti, P. Wölfle, and A. V. Chubukov, How many quantum phase transitions exist inside the superconducting dome of the iron pnictides?, Phys. Rev. Lett. 111, 057001 (2013) (one, since the Neel and nematic transitions merge into a single first-order transition somewhere within the superconducting dome in 122 pnictides)
- R. M. Fernandes and A. J. Millis, Nematicity as a Probe of Superconducting Pairing in Iron-Nased Superconductors, Phys. Rev. Lett. 111, 127001 (2013) (Ginzburg-Landau approach, coupling of superconducting and nematic order parameters, no orbital physics)
- T. T. Ong and P. Coleman, Tetrahedral and Orbital Pairing: A Fully Gapped Pairing Scenario for the Iron-Based Superconductors, Phys. Rev. Lett. 111, 217003 (2013) (for the FeSe system, spin-singlet but orbital-triplet nodeless gap, leading to a topological CI superconductor)
- J. Hu, Extended eta-Pairing B2u d-wave State and Pairing Symmetry Classification in Iron-Based Superconductors, arXiv:1301.6342 (real-space pairing shows a sign change made possible by the two-iron basis)
- M. H. Fischer, Gap Symmetry and Stability Analysis in the Multi-Orbital Fe-Based Superconductors, arXiv:1302.1468 (symmetry analysis of multi-orbital pairing, assumes time-reversal and inversion symmetries and absence of spin-orbit coupling)
- S. Maiti and A. V. Chubukov, s+is State with Broken Time Reversal Symmetry in Fe-Based Superconductors, arXiv:1302.2964 (hole-overdoped Ba1-xKxFe2As2)
- M. Casula and S. Sorella, First-principles calculations of the improper s-wave symmetry for the electronic pairing in iron-based superconductors, arXiv:1302.4748 (with symmetry analysis; true gap is stated to be linear combination of s- and d-wave)
- S. Sachdev and R. La Placa, Charge ordering in metals with antiferromagnetic spin correlations, arXiv:1303.2114 (Hartree-Fock)
- T. Saito, S. Onari, and H. Kontani, Nodal gap structure in Fe-based superconductors due to the competition between orbital and spin fluctuations, arXiv:1303.2871
- Y. Nagai, Y. Shinohara, Y. Futamura, Y. Ota, and T. Sakurai, Numerical construction of a low-energy effective Hamiltonian in a self-consistent Bogoliubov-de Gennes approach of superconductivity, arXiv:1303.3683
- N. V. Orlova, A. A. Shanenko, M. V. Milosevic, F. M. Peeters, A. Vagov, and V. M. Axt, Ginzburg-Landau theory for multiband superconductors: microscopic derivation, arXiv:1304.4032
- F. Yang, F. Wang, and D.-H. Lee, Fermiology, Orbital Order, Orbital Fluctuation and Cooper Pairing in Iron-based Superconductors, arXiv:1305.0605
- W. Cho, R. Thomale, S. Raghu, and S. A. Kivelson, Band-structure effects on superconductivity in Hubbard models, arXiv:1305.2228 (of relevance for pnictides and cuprates)
- A. M. Black-Schaffer and A. V. Balatsky, Odd-frequency superconducting pairing in multi-band superconductors, arXiv:1305.4593 (... is generically present)
- C. Weber, T. Giamarchi, and C. M. Varma, Phase Diagram of a Three Orbital Model for the high-Tc cuprates, arXiv:1305.7275 (variational Monte Carlo and exact diagonalization, investigate various phases, find loop-current phase)
- R. B. Laughlin, Hartree-Fock Computation of the High-Tc Cuprate Phase Diagram, arXiv:1306.5359
- S. Pandey, A. V. Chubukov, and M. Khodas, Spin resonance in AFe2Se2 with s-wave paring symmetry, arXiv:1310.2334 (unconventional s+- pairing with gap of opposite sign on hybridized Fermi sheets taking true lattice symmetry into account; spin structure factor from RPA agrees with inelastic neutron scattering data) P
- V. Mishra, U. Chatterjee, J. C. Campuzano, and M. R. Norman, Effect of the pseudogap on the transition temperature in the cuprates and implications for its origin, Nature Physics 10, 357 (2014) (theoretical analysis based on ARPES experiments; assumption that the pseudogap is not due to superconducting pairing leads to conclusions contradicted by experiments)
- A. C. Potter and P. A. Lee, Edge-Ferromagnetism from Majorana Flat-Bands: Application to Split Tunneling-Conductance Peaks in the High-Tc Cuprates, Phys. Rev. Lett. 112, 117002 (2014) (flat bands are spin degenerate in absence of magnetic symmetry breaking; mean-field theory)
- K. Suzuki, H. Usui, S. Iimura, Y. Sato, S. Matsuishi, H. Hosono, and K. Kuroki, Model of the Electronic Structure of Electron-Doped Iron-Based Superconductors: Evidence for Enhanced Spin Fluctuations by Diagonal Electron Hopping, Phys. Rev. Lett. 113, 027002 (2014)
- A. Hinojosa, R. M. Fernandes, and A. V. Chubukov, Time-Reversal Symmetry Breaking Superconductivity in the Coexistence Phase with Magnetism in Fe Pnictides, Phys. Rev. Lett. 113, 167001 (2014) (propose coexistence of intrapocket s++ singlet and interpocket triplet pairing with nontrivial relative phase)
- H. Ebrahimnejad, G. A. Sawatzky, and M. Berciu, The dynamics of a doped hole in a cuprate is not controlled by spin fluctuations, Nature Phys. (2014), doi:10.1038/nphys3130 (essentially a spin-fermion model with spins at the copper sites interacting with mobile electrons at the oxygen sites, static antiferromagnetic order; variational approach)
- R. Ganesh, G. Baskaran, J. van den Brink, and D. V. Efremov, Theoretical Prediction of a Time-Reversal Broken Chiral Superconducting Phase Driven by Electronic Correlations in a Single TiSe2 Layer, Phys. Rev. Lett. 113, 177001 (2014)
- Z. Y. Meng, Y. B. Kim, and H.-Y. Kee, Odd-Parity Triplet Superconducting Phase in Multiorbital Materials with a Strong Spin-Orbit Coupling: Application to Doped Sr2IrO4, Phys. Rev. Lett. 113, 177003 (2014) (DMFT with QMC impurity solver)
- Z. P. Yin, K. Haule, and G. Kotliar, Spin dynamics and orbital-antiphase pairing symmetry in iron-based superconductors, Nature Phys. 10, 845 (2014) (extensive DFT calculations for the dynamical spin structure factor of various pnictides, chalcogenides, and MgFeGe; resulting predictions for superconducting gap symmetry)
- J. Gukelberger, E. Kozik, L. Pollet, N. Prokof'ev, M. Sigrist, B. Svistunov, and M. Troyer, p-Wave Superfluidity by Spin-Nematic Fermi Surface Deformation, Phys. Rev. Lett. 113, 195301 (2014) (diagrammatic MC)
- J. Kang, A. F. Kemper, and R. M. Fernandes, Manipulation of Gap Nodes by Uniaxial Strain in Iron-Based Superconductors, Phys. Rev. Lett. 113, 217001 (2014) (possible due to large nematic susceptibility, orbital models)
- J. Kang, X. Wang, A. V. Chubukov, and R. M. Fernandes, Interplay between tetragonal magnetic order, stripe magnetism, and superconductivity in iron-based materials, arXiv:1412.7079 (theory for arXiv:1412.7038, Ba1-xKxFe2As2 coexistence region; find tetragonal magnetic order in an intermediate doping range, also in the coexistence regime)
- J. Hsiao, G. J. Martyna, and D. M. Newns, Phase Diagram of Cuprate High-Temperature Superconductors Described by a Field Theory Based on Anharmonic Oxygen Degrees of Freedom, Phys. Rev. Lett. 114, 107001 (2015) (claim that anharmonic lattice vibrations can reproduce the non-magnetic part of the typical cuprate phase diagram; spin fluctuations are inessential in this picture)
- Y. Wang, T. Berlijn, P. J. Hirschfeld, D. J. Scalapino, and T. A. Maier, Glide-Plane Symmetry and Superconducting Gap Structure of Iron-Based Superconductors, Phys. Rev. Lett. 114, 107002 (2015) (unconventional pairings are indeed possible but observables are well described by simpler theory based on single-iron unit cell)
- Y. Wang, D. F. Agterberg, and A. Chubukov, Coexistence of Charge-Density-Wave and Pair-Density-Wave Orders in Underdoped Cuprates, Phys. Rev. Lett. 114, 197001 (2015)
- S. Mukherjee, A. Kreisel, P. J. Hirschfeld, and B. M. Andersen, Model of Electronic Structure and Superconductivity in Orbitally Ordered FeSe, Phys. Rev. Lett. 115, 026402 (2015) (model Hamiltonian containing orbital order and spin-orbit coupling, solve linearized gap equation in the singlet channel, obtain nodal gap) P
- A. Linscheid, A. Sanna, A. Floris, and E. K. U. Gross, First-Principles Calculation of the Real-Space Order Parameter and Condensation Energy Density in Phonon-Mediated Superconductors, Phys. Rev. Lett. 115, 097002 (2015)
- N. Bittner, D. Einzel, L. Klam, and D. Manske, Leggett Modes and the Anderson-Higgs Mechanism in Superconductors without Inversion Symmetry, Phys. Rev. Lett. 115, 227002 (2015)
- Y. Gallais, I. Paul, L. Chauvière, and J. Schmalian, Nematic Resonance in the Raman Response of Iron-Based Superconductors, Phys. Rev. Lett. 116, 017001 (2016)
- I. Boettcher and I. F. Herbut, Superconducting quantum criticality in 3D Luttinger semimetals, arXiv:1603.00031 (quadratic band-touching point, k.p theory)
- M. Meinert, Unconventional Superconductivity in YPtBi and Related Topological Semimetals, Phys. Rev. Lett. 116, 137001 (2016) (based on DFT, obtains electron-phonon coupling strength, concludes that conventional phonon-mediated interaction is much too weak to explain the superconducting Tc) P
- A. Linscheid, S. Maiti, Y. Wang, S. Johnston, and P. J. Hirschfeld, High Tc via Spin Fluctuations from Incipient Bands: Application to Monolayers and Intercalates of FeSe, Phys. Rev. Lett. 117, 077003 (2016)
- A. V. Chubukov, O. Vafek, and R. M. Fernandes, Displacement and annihilation of Dirac gap-nodes in d-wave iron-based superconductors, arXiv:1608.05840 (two-band dx2-y2 superconductivity, 2D model, nodes are shifted in momentum space by interband pairing and can even annihilate, leading to a fully gapped state) P
- C. B. Bishop, A. Moreo, and E. Dagotto, Bicollinear Antiferromagnetic Order, Monoclinic Distortion, and Reversed Resistivity Anisotropy in FeTe as a Result of Spin-Lattice Coupling, Phys. Rev. Lett. 117, 117201 (2016) (spin-fermion model, MC simulations)
- R. Nourafkan, G. Kotliar, and A.-M. S. Tremblay, Correlation-Enhanced Odd-Parity Interorbital Singlet Pairing in the Iron-Pnictide Superconductor LiFeAs, Phys. Rev. Lett. 117, 137001 (2016) (DFT+DMFT for normal state, pairing interaction due to spin-fluctuation exchange treated in RPA; find sizable interorbital pairing)
- Y. Wang, A. Abanov, B. L. Altshuler, E. A. Yuzbashyan, and A. V. Chubukov, Superconductivity near a Quantum-Critical Point: The Special Role of the First Matsubara Frequency, Phys. Rev. Lett. 117, 157001 (2016)
- T. Nomoto and H. Ikeda, Exotic Multigap Structure in UPt3 Unveiled by a First-Principles Analysis, Phys. Rev. Lett. 117, 217002 (2016) (DFT, low-energy physics found to be dominated by j=5/2 multiplet of U 5f electrons) P
- J. Kang and R. M. Fernandes, Superconductivity in FeSe Thin Films Driven by the Interplay between Nematic Fluctuations and Spin-Orbit Coupling, Phys. Rev. Lett. 117, 217003 (2016) (simple approximation for pairing interaction due to nematic fluctuations, not microscopically derived, linearized gap equation; SOC found to be crucial for selecting actual pairing state)
- M. N. Gastiasoro, F. Bernardini, and B. M. Andersen, Unconventional Disorder Effects in Correlated Superconductors, Phys. Rev. Lett. 117, 257002 (2016) (real-space BCS theory; magnetic and non-magnetic impurities; application to iron-based systems)
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A. Ramires and M. Sigrist, Identifying detrimental effects for multiorbital superconductivity: Application to Sr2RuO4, Phys. Rev. B 94, 104501 (2016) ("superconducting fitness"; a more general condition on pairing state in presence of spin-orbit coupling); A. Ramires, D. F. Agterberg, and M. Sigrist, Tailoring Tc by symmetry principles: The concept of superconducting fitness, Phys. Rev. B 98, 024501 (2018)
- L. Classen, R.-Q. Xing, M. Khodas, and A. V. Chubukov, Interplay between Magnetism, Superconductivity, and Orbital Order in 5-Pocket Model for Iron-Based Superconductors: Parquet Renormalization Group Study, Phys. Rev. Lett. 118, 037001 (2017) (RG for three-orbital model, mapped onto one- and two-band Luttinger-Kohn models in the vicinity of high-symmetry points, many allowed interaction parameters; flow is nevertheless towards one of only two distinct low-energy scenarios) P
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C.-X. Liu, Unconventional Superconductivity in Bilayer Transition Metal Dichalcogenides, Phys. Rev. Lett. 118, 087001 (2017) (centrosymmetric crystal, noncentrosymmetric layers; effective intra- and interlayer interactions, BCS and microscopically derived Ginzburg-Landau theory; FFLO state in applied magnetic field)
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O. Vafek and A. V. Chubukov, Hund Interaction, Spin-Orbit Coupling and the Mechanism of Superconductivity in Strongly Hole-Doped Iron Pnictides, Phys. Rev. Lett. 118, 087003 (2017) (s-wave pairing due to Hund coupling; A2g interband triplet pairing state opens gaps away from the Fermi energy and, in presence of SOC, which mixes it with the A1g singlet pairing state, opens gaps also at the Fermi energy)
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P. Hlobil, J. Jandke, W. Wulfhekel, and J. Schmalian, Tracing the Electronic Pairing Glue in Unconventional Superconductors via Inelastic Scanning Tunneling Spectroscopy, Phys. Rev. Lett. 118, 167001 (2017) (theory for inelastic STS)
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S. Sumita, T. Nomoto, and Y. Yanase, Multipole Superconductivity in Nonsymmorphic Sr2IrO4, Phys. Rev. Lett. 119, 027001 (2017) P
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L. Komendová and A. M. Black-Schaffer, Odd-Frequency Superconductivity in Sr2RuO4 Measured by Kerr Rotation, Phys. Rev. Lett. 119, 087001 (2017) (theory for Kerr effect due to odd-frequency pairing)
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Y. Gu et al., Unified Phase Diagram for Iron-Based Superconductors, Phys. Rev. Lett. 119, 157001 (2017) (crucial role of nematic fluctuations)
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D. F. Agterberg, T. Shishidou, J. O’Halloran, P. M. R. Brydon, and M. Weinert, Resilient Nodeless d-Wave Superconductivity in Monolayer FeSe, Phys. Rev. Lett. 119, 267001 (2017) (nodes annihilate between the two normal-state Fermi surfaces since SOC is smaller than superconducting gap; Kohn-Luttinger theory in vicinity of M point, pairing due to Q = 0 spin fluctuations)
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L.-D. Zhang, W. Huang, F. Yang, and H. Yao, Superconducting pairing in Sr2RuO4 from weak to intermediate coupling, Phys. Rev. B 97, 060510(R) (2018) (2D three-orbital model, RPA)
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S. Sumita and Y. Yanase, Unconventional superconducting gap structure protected by space group symmetry, Phys. Rev. B 97, 134512 (2018) (extension of classification of gap structures to line nodes on high-symmetry planes and point nodes on high-symmetry lines) P
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I. Mandal, Fate of superconductivity in three-dimensional disordered Luttinger semimetals, Ann. Phys. 392, 179 (2018)
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Z. Chen, X. Li, and T. K. Ng, Exactly Solvable BCS-Hubbard Model in Arbitrary Dimensions, Phys. Rev. Lett. 120, 046401 (2018) (needs hopping to equal pairing amplitude; mapping to Majorana operators, similar to Kitaev model on honeycomb lattice)
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A. Greco and A. P. Schnyder, Mechanism for Unconventional Superconductivity in the Hole-Doped Rashba-Hubbard Model, Phys. Rev. Lett. 120, 177002 (2018) (pairing interaction, RPA)
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J. Kang, R. M. Fernandes, and A. Chubukov, Superconductivity in FeSe: The Role of Nematic Order, Phys. Rev. Lett. 120, 267001 (2018) (mainly model construction, linearized gap equation)
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A. T. Rømer, P. J. Hirschfeld, and B. M. Andersen, Raising the Critical Temperature by Disorder in Unconventional Superconductors Mediated by Spin Fluctuations, Phys. Rev. Lett. 121, 027002 (2018) (theoretical proposal; by softening spin fluctuations by disorder)
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A. A. Patel, M. J. Lawler, and E.-A. Kim, Coherent Superconductivity with a Large Gap Ratio from Incoherent Metals, Phys. Rev. Lett. 121, 187001 (2018)
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J.-H. She, M. J. Lawler, and E.-A. Kim, Quantum Spin Liquid Intertwining Nematic and Superconducting Order in FeSe, Phys. Rev. Lett. 121, 237002 (2018) (spin fluctuations in a nematic spin liquid lead to superconductivity and observed features in neutron scattering)
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F. Wu, A. H. MacDonald, and I. Martin, Theory of Phonon-Mediated Superconductivity in Twisted Bilayer Graphene, Phys. Rev. Lett. 121, 257001 (2018)
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M. Claassen, D. M. Kennes, M. Zingl, M. A. Sentef, and A. Rubio, Universal Optical Control of Chiral Superconductors and Majorana Modes, arXiv:1810.06536 (protocols for switching the handedness of p + ip and related chiral superconductors by polarized light pulses, explicit calculations for twisted bilayer graphene)
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W.-S. Wang, C.-C. Zhang, F.-C. Zhang, and Q.-H. Wang, Theory of Chiral p-Wave Superconductivity with Near Nodes for Sr2RuO4, Phys. Rev. Lett. 122, 027002 (2019) (fRG; spin-orbit coupling leads to near nodes)
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K. Jiang, X. Dai, and Z. Wang, Quantum Anomalous Vortex and Majorana Zero Mode in Iron-Based Superconductor Fe(Te,Se), Phys. Rev. X 9, 011033 (2019) (Bogoliubov-de Gennes equation)
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E. Langmann, C. Triola, and A. V. Balatsky, Ubiquity of Superconducting Domes in the Bardeen-Cooper-Schrieffer Theory with Finite-Range Potentials, Phys. Rev. Lett. 122, 157001 (2019) (there is an optimal concentration)
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M. Barkman, A. Samoilenka, and E. Babaev, Surface Pair-Density-Wave Superconducting and Superfluid States, Phys. Rev. Lett. 122, 165302 (2019) (intermediate phase between FFLO and normal)
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S. Kobayashi, A. Yamakage, Y. Tanaka, and M. Sato, Majorana Multipole Response of Topological Superconductors, Phys. Rev. Lett. 123, 097002 (2019)
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D. D. Scherer and B. M. Andersen, Effects of spin-orbit coupling on spin-fluctuation induced pairing in iron-based superconductors, arXiv:1909.01313 (applied to LaFeAsO and FeSe)
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S. Tchoumakov, L. J. Godbout, and W. Witczak-Krempa, Superconductivity from Coulomb repulsion in three-dimensional quadratic band touching Luttinger semimetals,
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J. Ishizuka, S. Sumita, A. Daido, and Y. Yanase, Insulator-Metal Transition and Topological Superconductivity in UTe2 from a First-Principles Calculation, Phys. Rev. Lett. 123, 217001 (2019) (DFT: GGA+U, analysis of odd-parity states); Y. Xu, Y. Sheng, and Y. Yang, Quasi-Two-Dimensional Fermi Surfaces and Unitary Spin-Triplet Pairing in the Heavy Fermion Superconductor UTe2, Phys. Rev. Lett. 123, 217002 (2019) (DFT+DMFT, odd-parity pairing)
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O. Gingras, R. Nourafkan, A.-M. S. Tremblay, and M. Côté, Superconducting Symmetries of Sr2RuO4 from First-Principles Electronic Structure, Phys. Rev. Lett. 123, 217005 (2019) (Eliashberg theory)
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H. Uematsu, T. Mizushima, A. Tsuruta, S. Fujimoto, and J. A. Sauls, Chiral Higgs Mode in Nematic Superconductors, Phys. Rev. Lett. 123, 237001 (2019) (quasiclassical theory, Keldysh formalism)
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A. T. Rømer, D. D. Scherer, I. M. Eremin, P. J. Hirschfeld, and B. M. Andersen, Knight Shift and Leading Superconducting Instability from Spin Fluctuations in Sr2RuO4, Phys. Rev. Lett. 123, 247001 (2019) P
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J. M. Link, I. Boettcher, and I. F. Herbut, d-wave superconductivity and Bogoliubov-Fermi surfaces in Rarita-Schwinger-Weyl semimetals, Phys. Rev. B 101, 184503 (2020) (spin-3/2 semimetal linearly dispersing at fourfold degeneracy point, noncentrosymmetric with Bogoliubov Fermi surfaces, which are nondegenerate but likely protected by linear band-touching points)
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Y. Cao, Y. Zhang, Y.-B. Liu, C.-C. Liu, W.-Q. Chen, and F. Yang, Kohn-Luttinger Mechanism Driven Exotic Topological Superconductivity on the Penrose Lattice, Phys. Rev. Lett. 125, 017002 (2020) (using point group with fivefold axis)
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P. Coleman, Y. Komijani, and E. J. König, Triplet Resonating Valence Bond State and Superconductivity in Hund's Metals, Phys. Rev. Lett. 125, 077001 (2020) (Gutzwiller mean-field theory, applied to iron-based superconductors)
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L. Fanfarillo, A. Valli, and M. Capone, Synergy between Hund-Driven Correlations and Boson-Mediated Superconductivity, Phys. Rev. Lett. 125, 177001 (2020) (weak-coupling superconductivity in the three-orbital Daghofer et al. pnictide model with Hubbard U and Hund coupling; DMFT)
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F. Lechermann, Multiorbital Processes Rule the Nd1−xSrxNiO2 Normal State, Phys. Rev. X 10, 041002 (2020) (DFT and model study; two types of Ni-d orbitals are essential [point group D4h])
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D. Wickramaratne, S. Khmelevskyi, D. F. Agterberg, and I. I. Mazin, Ising Superconductivity and Magnetism in NbSe2, Phys. Rev. X 10, 041003 (2020) (singlet-triplet mixing; DFT)
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J. M. Link and I. F. Herbut, Bogoliubov-Fermi Surfaces in Noncentrosymmetric Multicomponent Superconductors, Phys. Rev. Lett. 125, 237004 (2020), (no topological invariant but stable because there are no further symmetries to break [except, in principle, translation])
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M. H. Christensen, X. Wang, Y. Schattner, E. Berg, and R. M. Fernandes, Modeling Unconventional Superconductivity at the Crossover between Strong and Weak Electronic Interactions, Phys. Rev. Lett. 125, 247001 (2020) (QMC, antiferromagnetic dome around metal-insulator transition, superconducting dome on the metallic side)
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S. A. Kivelson, A. C. Yuan, B. J. Ramshaw, and R. Thomale, A proposal for reconciling diverse experiments on the superconducting state in Sr2RuO4, arXiv:2002.00016 (discussion based on Ginzburg-Landau and microscopic arguments, no nontrivial orbital content of order parameter)
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J. Ahn and N. Nagaosa, Theory of optical responses in clean multi-band superconductors, arXiv:2010.02956 (criteria for when optical transitions over the superconducting gap are allowed, existence of Bogoliubov Fermi surfaces of either type is one of them) P
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I. F. Herbut and J. M. Link, Bogoliubov-Fermi surface with inversion symmetry and electron-electron interactions: Relativistic analogies and lattice theory, Phys. Rev. B 103, 144517 (2021) (existence of Bogoliubov Fermi surfaces for 4×4 Bogoliubov-de Gennes Hamiltonians, stability under repulsive nearest-neighbor interactions for specific model) P
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S. H. Lee, H. C. Choi, and B.-J. Yang, Odd-Parity Spin-Triplet Superconductivity in Centrosymmetric Antiferromagnetic Metals, Phys. Rev. Lett. 126, 067001 (2021) (based on symmetry considerations)
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P. Solinas, A. Amoretti, and F. Giazotto, Sauter-Schwinger Effect in a Bardeen-Cooper-Schrieffer Superconductor, Phys. Rev. Lett. 126, 117001 (2021) (creation of excited coherent pairs by a static electric field applied normal to a superconducting film)
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R.-X. Zhang and S. Das Sarma, Intrinsic Time-Reversal-Invariant Topological Superconductivity in Thin Films of Iron-Based Superconductors, Phys. Rev. Lett. 126, 137001 (2021) (in hybridized (001) surface bands)
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Z. Wang, L. Dong, C. Xiao, and Q. Niu, Berry Curvature Effects on Quasiparticle Dynamics in Superconductors, Phys. Rev. Lett. 126, 187001 (2021) (semiclassical theory, effects on thermal transport)
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S. Ryee, M. J. Han, and S. Choi, Hund Physics Landscape of Two-Orbital Systems, Phys. Rev. Lett. 126, 206401 (2021) (quarter-filled two-orbital Hubbard model, motivated by nickelates)
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M. J. Pacholski, G. Lemut, O. Ovdat, İ. Adagideli, and C. W. J. Beenakker, Deconfinement of Majorana Vortex Modes Produces a Superconducting Landau Level, Phys. Rev. Lett. 126, 226801 (2021) (spatially modulated pairing potential leads to...)
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G. Tang, C. Bruder, and W. Belzig, Magnetic Field-Induced “Mirage” Gap in an Ising Superconductor, Phys. Rev. Lett. 126, 237001 (2021)
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S. Kanasugi and Y. Yanase, Anapole superconductivity from PT-symmetric mixed-parity interband pairing, arXiv:2107.07096 (four-band model with broken P and T symmetries, Lifshitz invariants, FFLO state)
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R. M. Fernandes and L. Fu, Charge-4e Superconductivity from Multicomponent Nematic Pairing: Application to Twisted Bilayer Graphene, Phys. Rev. Lett. 127, 047001 (2021)
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A. Lau, T. Hyart, C. Autieri, A. Chen, and D. I. Pikulin, Designing Three-Dimensional Flat Bands in Nodal-Line Semimetals, Phys. Rev. X 11, 031017 (2021) (using strain; DFT and tight-binding theory) P
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P. Dutta, F. Parhizgar, and A. M. Black-Schaffer, Superconductivity in spin-3/2 systems: Symmetry classification, odd-frequency pairs, and Bogoliubov Fermi surfaces, Phys. Rev. Research 3, 033255 (2021) (JPT = -1 instead of SPOT = -1 classification)
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D. Shaffer, J. Wang, and L. H. Santos, Theory of Hofstadter Superconductors, arXiv:2108.04831 (in 2D systems with incommensurate magnetic flux, breaking of global U(1) leads to breaking of translation symmetry, connection to Bogoliubov Fermi surfaces); see also J. Schmalian, Hofstadter superconductors, Journal Club of Condensed Matter Physics, DOI:10.36471/JCCM_August_2021_02
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X. Wu, T. Schwemmer, T. Müller, A. Consiglio, G. Sangiovanni, D. Di Sante, Y. Iqbal, W. Hanke, A. P. Schnyder, M. M. Denner, M. H. Fischer, T. Neupert, and R. Thomale, Nature of Unconventional Pairing in the Kagome Superconductors AV3Sb5 (A=K, Rb, Cs), Phys. Rev. Lett. 127, 177001 (2021)
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A. Chakraborty and F. Piazza, Long-Range Photon Fluctuations Enhance Photon-Mediated Electron Pairing and Superconductivity, Phys. Rev. Lett. 127, 177002 (2021)
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C. P. Moca, I. Weymann, M. A. Werner, and G. Zaránd, Kondo Cloud in a Superconductor, Phys. Rev. Lett. 127, 186804 (2021) (phase transition between fully and partially screened magnetic impurities in singlet superconductors)
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Y.-F. Jiang, H. Yao, and F. Yang, Possible Superconductivity with a Bogoliubov Fermi Surface in a Lightly Doped Kagome U(1) Spin Liquid, Phys. Rev. Lett. 127, 187003 (2021) (t-J model, variational MC)
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M. Puviani, A. Baum, S. Ono, Y. Ando, R. Hackl, and D. Manske, Calculation of an Enhanced A1g Symmetry Mode Induced by Higgs Oscillations in the Raman Spectrum of High-Temperature Cuprate Superconductors, Phys. Rev. Lett. 127, 197001 (2021)
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H. Oh, D. F. Agterberg, and E.-G. Moon, Using Disorder to Identify Bogoliubov Fermi-Surface States, Phys. Rev. Lett. 127, 257002 (2021) P
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D. Pimenov and A. V. Chubukov, Quantum phase transition in a clean superconductor with repulsive dynamical interaction, arXiv:2112.06273 (frequency-dependent interaction, arising from dominant repulsive Coulomb and subdominant attractive phononic interactions, can lead to superconductivity with imaginary-frequency-dependent gap; superconductivity is destroyed with jump in stiffness when repulsion becomes too strong), see also journal club J. Schmalian, JCCM_January_2022_01
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V. Crépel, T. Cea, L. Fu, and F. Guinea, Unconventional superconductivity due to interband polarization, Phys. Rev. B 105, 094506 (2022) (BN-type honeycomb model, repulsive nearest-neighbor interaction only, virtual hopping involving filled band leads to attractive pairing interaction)
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J. Herzog-Arbeitman, V. Peri, F. Schindler, S. D. Huber, and B. A. Bernevig, Superfluid Weight Bounds from Symmetry and Quantum Geometry in Flat Bands, Phys. Rev. Lett. 128, 087002 (2022)
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J.-Y. Zhao, S. A. Chen, H.-K. Zhang, and Z.-Y. Weng, Two-Hole Ground State: Dichotomy in Pairing Symmetry, Phys. Rev. X 12, 011062 (2022) (variational Monte Carlo simulations)
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Y.-Y. He, H. Shi, and S. Zhang, Precision Many-Body Study of the Berezinskii-Kosterlitz-Thouless Transition and Temperature-Dependent Properties in the Two-Dimensional Fermi Gas, Phys. Rev. Lett. 129, 076403 (2022) (2D attractive-U Hubbard model; auxilliary-field QMC)
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A. Kreisel, B. M. Andersen, A. T. Rømer, I. M. Eremin, and F. Lechermann, Superconducting Instabilities in Strongly Correlated Infinite-Layer Nickelates, Phys. Rev. Lett. 129, 077002 (2022)
- X. Dong, E. Gull, and A. J. Millis, Quantifying the role of antiferromagnetic fluctuations in the superconductivity of the doped Hubbard model, Nature Phys. 18, 1293 (2022) (DCA (QMC solver), low-energy spin fluctuations account for about half of the pairing interaction)
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D. Chakraborty and A. M. Black-Schaffer, Quasiparticle Interference as a Direct Experimental Probe of Bulk Odd-Frequency Superconducting Pairing, Phys. Rev. Lett. 129, 247001 (2022)
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C. Zhang, J. Sous, D. R. Reichman, M. Berciu, A. J. Millis, N. V. Prokof'ev, and B. V. Svistunov, Bipolaronic High-Temperature Superconductivity, Phys. Rev. X 13, 011010 (2023) (model with hopping modulated by lattice deformation, light but still small bipolarons)
See also: Mott antiferromagnets
Phenomenological theory of bulk superconductors
- S. Barabash, D. Stroud, and I.-J. Hwang, Conductivity due to classical phase fluctuations in a model for high-Tc superconductors, Phys. Rev. B 61, R14924 (2000)
- P. Nikolic and S. Sachdev, Effective action for vortex dynamics in clean d-wave superconductors, cond-mat/0511298 (long paper)
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- Q. Li, D. Belitz, and T. R. Kirkpatrick, Nearly Ferromagnetic Superconductors, cond-mat/0606090
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- V. G. Kogan, Interaction of vortices in thin superconducting films and Berezinskii-Kosterlitz-Thouless transition, cond-mat/0611187
- Y. L. Loh and E. W. Carlson, Using Inhomogeneity to Raise Superconducting Critical Temperatures, cond-mat/0611719 (2D XY model)
- D. Podolsky, S. Raghu, and A. Vishwanath, Nernst effect and diamagnetism in phase fluctuating superconductors, cond-mat/0612096
- P. W. Anderson, Physics of the Pseudogap II: Dynamics, Incompressibility, and Fermi Arcs as Motional Narrowing, cond-mat/0701042 (vortex physics in cuprates)
- E. Babaev, J. Jäykkä, and M. Speight, Magnetic field delocalization and flux inversion in fractional vortices in two-component superconductors, arXiv:0903.3339
- E. H. Brandt, Vortex-vortex interaction in thin superconducting films, arXiv:0904.1436 (Pearl vortices)
- A. Mihlin and A. Auerbach, Temperature Dependence Of Cuprate Superconductors' Order Parameter, arXiv:0907.4768
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- M. G. Vavilov, A. V. Chubukov, and A. B. Vorontsov, Coexistence between superconducting and spin density wave states in iron-based superconductors: Ginzburg-Landau analysis, arXiv:0912.3556
- A. Erez and Y. Meir, Thermal Phase Transition in Two-Dimensional Disordered Superconductors: Kosterlitz-Thouless vs Percolation, arXiv:1002.3645 (show that the BKT transition and the percolation transition are dual descriptions)
- T. Fukui, Majorana zero modes bound to a vortex line in a topological superconductor, arXiv:1003.4814
- A. V. Chubukov and I. Eremin, Angular resolved specific heat in iron-based superconductors: the case for nodeless extended s-wave gap, arXiv:1006.3091
- J. Linder and T. Yokoyama, Supercurrent-Induced Magnetization Dynamics, arXiv:1007.0004 (SFNFS layer structure)
- J. Linder and T. Yokoyama, Spin Current in Generic Hybrid Structures due to Interfacial Spin-Orbit Scattering, Phys. Rev. Lett. 106, 237201 (2011)
- A. A. Shanenko, M. V. Milosevic, F. M. Peeters, and A. V. Vagov, Extended Ginzburg-Landau formalism for two-band superconductors, arXiv:1101.0971
- A. M. Tsvelik, Zero energy Majorana modes in superconducting wires, arXiv:1106.2996
- V. Vakaryuk, Stability of topological defects in chiral superconductors: London theory, arXiv:1109.6025
- T. I. Baturina and V. M. Vinokur, Superinsulator-Superconductor Duality in Two Dimensions, arXiv:1209.0530 (based on charge-phase duality; BKT transitions of vortices vs. of charges)
- Hae-Young Kee and Manfred Sigrist, Releasing half-quantum vortices via the coupling of spin polarization, charge- and spin-current, arXiv:1307.5859
- J. Carlström and E. Babaev, Entropy- and Flow-Induced Superfluid States, Phys. Rev. Lett. 113, 055301 (2014) P
- R. M. da Silva, M. V. Milosevic, A. A. Shanenko, F. M. Peeters, and J. Albino Aguiar, Giant paramagnetic Meissner effect in multiband superconductors, Sci. Rep. 5, 12695 (2015) (in the crossover regime between type 1 and type 2; use two-component Ginzburg-Landau theory)
- C.-T. Wu, B. M. Andersen, R. Boyack, and K. Levin, Quasicondensation in Two-Dimensional Fermi Gases, Phys. Rev. Lett. 115, 240401 (2015) (T-matrix theory of bosonic Cooper pairs)
- I. Errea, M. Calandra, C. J. Pickard, J. R. Nelson, R. J. Needs, Y. Li, H. Liu, Y. Zhang, Y. Ma, and F. Mauri, Quantum hydrogen-bond symmetrization in the superconducting hydrogen sulfide system, Nature (2016), doi:10.1038/nature17175 (DFT, quantum effects are important to understand the transition to symmetric SHS bonds at high pressure)
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T. Kvorning, T. H. Hansson, A. Quelle, and C. Morais Smith, Proposed Spontaneous Generation of Magnetic Fields by Curved Layers of a Chiral Superconductor, Phys. Rev. Lett. 120, 217002 (2018) (field theory, curved metric)
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Q.-D. Jiang, T. H. Hansson, and F. Wilczek, Geometric Induction in Chiral Superconductors, Phys. Rev. Lett. 124, 197001 (2020) (coupling between [chiral] superconductivity, the electromagnetic field, and elasticity of films)
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J. Shen, Q. Yao, Q. Zeng, H. Sun, X. Xi, G. Wu, W. Wang, B. Shen, Q. Liu, and E. Liu, Local Disorder-Induced Elevation of Intrinsic Anomalous Hall Conductance in an Electron-Doped Magnetic Weyl Semimetal, Phys. Rev. Lett. 125, 086602 (2020)
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J. Garaud and E. Babaev, Effective Model and Magnetic Properties of the Resistive Electron Quadrupling State, Phys. Rev. Lett. 129, 087602 (2022) (theory for experiments by Grinenko et al. on Ba1−xKxFe2As2) P
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N. R. Poniatowski, J. B. Curtis, C. G. L. Bøttcher, V. M. Galitski, A. Yacoby, P. Narang, and E. Demler, Surface Cooper-Pair Spin Waves in Triplet Superconductors, Phys. Rev. Lett. 129, 237002 (2022)
Theory of Josephson junctions, interfaces, and proximity effects
- N. Hayashi, C. Iniotakis, M. Machida, and M. Sigrist, Josephson Effect between Conventional and Rashba Superconductors, arXiv:0711.3241 (one superconductor has strong Rashba spin-orbit coupling)
- J. Linder and A. Sudbø, Theory of Andreev reflection in junctions with iron-based High-Tc superconductors, arXiv:0811.1775 (using the alternative unfolded large Brillouin zone with hole pockets at corner)
- W.-F. Tsai, D.-X. Yao, B. A. Bernevig, and J.-P. Hu, Novel properties in Josephson junctions involving the cos(kx)cos(ky)-pairing state in iron-pnictides, arXiv:0812.0661
- J. Linder, M. Zareyan, and A. Sudbø, Proximity effect in ferromagnet/superconductor hybrids: from diffusive to ballistic motion, arXiv:0901.3363 (quasiclassical approach, full range from clean to dirty limit)
- M. A. N. Araujo and P. D. Sacramento, Theory of Andreev reflection in a two-orbital model of iron-pnictide superconductors, arXiv:0909.2826
- J.-F. Liu and K. S. Chan, Anomalous Josephson current through a ferromagnetic trilayer junction, arXiv:1010.5554 (Bogoliubov-de Gennes)
- Y. Rahnavard, G. Rashedi, and T. Yokoyama, Transport properties in ferromagnetic Josephson junctions between triplet superconductors, J. Phys.: Condens. Matter 23, 275702 (2011)
- A. M. Black-Schaffer and J. Linder, Majorana fermions in spin-orbit coupled ferromagnetic Josephson junctions, arXiv:1106.1801
- Y. Asano and S. Yamano, Josephson Effect in Noncentrosymmetric Superconductor Junctions, arXiv:1107.2721
- S. Mai, E. Kandelaki, A. F. Volkov, and K. B. Efetov, Interaction of Josephson and Magnetic Oscillations in Josephson Tunnel Junctions with a Ferromagnetic Layer, arXiv:1107.4493
- S. Kawabata, Y. Tanaka, A. A. Golubov, A. S. Vasenko, and Y. Asano, Spectrum of Andreev bound states in Josepshon junctions with a ferromagnetic insulator, arXiv:1109.2753 (Bogoliubov-de Gennes)
- N. G. Pugach, M. Yu. Kupriyanov, E. Goldobin, R. Kleiner, and D. Koelle, Superconductor-insulator-ferromagnet-superconductor Josephson junction: From the dirty to the clean limit, arXiv:1109.3658
- Z. Shomali, M. Zareyan, and W. Belzig, Spin supercurrent in Josephson contacts with noncollinear ferromagnets, arXiv:1110.2568 (quantum-circuit theory)
- D. I. Pikulin and Y. V. Nazarov, Phenomenology and Dynamics of Majorana Josephson Junction, arXiv:1112.6368
- H. Enoksen, J. Linder, and A. Sudbø, Spin-flip scattering and critical currents in ballistic half-metallic d-wave Josephson junctions, Phys. Rev. B 85, 014512 (2012) (also consider spin-active interfaces; 0-π transitions and continuous changes of equilibrium phase difference)
- N. Yoshida and M. Yamashiro, Ferromagnetic features of zero-bias conductance peaks in a ferromagnet/insulator/superconductor junction, J. Phys.: Condens. Matter 24, 365702 (2012) (also for p-wave superconductor; the insulator is ferromagnetic; consider two types of ferromagnetic metal)
- S. Droste, S. Andergassen, and J. Splettstoesser, Josephson current through interacting double quantum dots with spin-orbit coupling, J. Phys.: Condens. Matter 24, 415301 (2012) (dc Josephson effect [vanishing bias voltage], limit of large gaps, spin-orbit coupling in the hopping between the two dots)
- T. Y. Chen, Z. Tesanovic, and C. L. Chien, Unified Formalism of Andreev Reflection at a Ferromagnet/Superconductor Interface, Phys. Rev. Lett. 109, 146602 (2012)
- G. Annunziata, D. Manske, and J. Linder, Proximity effect with noncentrosymmetric superconductors, Phys. Rev. B 86, 174514 (2012)
- C. Holmqvist, W. Belzig, and M. Fogelström, Spin-precession-assisted supercurrent in a superconducting quantum point contact coupled to a single-molecule magnet, arXiv:1202.6197 (junction with hopping amplitude containing a side-coupled classical spin, which precesses in an applied magnetic field, no action of the electrons on the spin)
- J. Kim, V. Chua, G. A. Fiete, H. Nam, A. H. MacDonald, and C.-K. Shih, Visualizing landscapes of the superconducting gap in heterogeneous superconductor thin films: geometric influences on proximity effects, arXiv:1203.0354
- B. Hiltscher, M. Governale, and J. König, AC Josephson transport through interacting quantum dots, arXiv:1208.1843
- A. A. Golubov and I. I. Mazin, Designing phase-sensitive tests for Fe-based superconductors, arXiv:1209.2944
- K. Sun, N. Shah, and S. Vishveshwara, Transport in multi-terminal superconductor-ferromagnet junctions having spin-dependent interfaces, arXiv:1209.4478
- S. Apostolov and A. Levchenko, Josephson current and density of states in proximity circuits with s+- superconductors, arXiv:1210.1875
- M. Leijnse and K. Flensberg, Coupling Spin Qubits via Superconductors, Phys. Rev. Lett. 111, 060501 (2013) (one of the proposed schemes works over distances larger than the coherence length of the superconductor)
- P. San-Jose, J. Cayao, E. Prada, and R. Aguado, Multiple Andreev reflection and critical current across a topological transition in superconducting nanowire junctions, arXiv:1301.4408
- E. Arahata, T. Neupert, and M. Sigrist, Spin Currents and Spontaneous Magnetization at Twin Boundaries of Noncentrosymmetric Superconductors, arXiv:1302.5610 (Rashba and Dzyalonshinsky-Moriya interactions, both changing sign across the interface, also Heisenberg and Hubbard interactions, real-space mean-field decoupling; find two extra phases: one breaks time-reversal invariance by selecting a non-TRS phase difference and the other in addition has a nonzero magnetization at the interface)
- C. Richard, M. Houzet, and J. S. Meyer, Superharmonic long-range triplet current in a diffusive Josephson junction, arXiv:1303.1022
- T. D. Stanescu and S. Das Sarma, Superconducting proximity effect in semiconductor nanowires, arXiv:1303.1187 (surprising dependence on thickness of semiconductor, induced gap can be small)
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- F. S. Bergeret and F. Giazotto, Phase-dependent heat transport through magnetic Josephson tunnel junctions, arXiv:1305.6301
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- R. I. Shekhter, O. Entin-Wohlman, M. Jonson, and A. Aharony, Rashba Splitting of Cooper Pairs, Phys. Rev. Lett. 116, 217001 (2016) (junction is a normal conducting nanowire with strong Rashba SOC, in Coulomb-blockade regime, spin filtering)
- C. Triola, D. M. Badiane, A. V. Balatsky, and E. Rossi, General Conditions for Proximity-Induced Odd-Frequency Superconductivity in Two-Dimensional Electronic Systems, Phys. Rev. Lett. 116, 257001 (2016)
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D. Breunig, P. Burset, and B. Trauzettel, Creation of Spin-Triplet Cooper Pairs in the Absence of Magnetic Ordering, Phys. Rev. Lett. 120, 037701 (2018) (using TI surface states out of equilibrium)
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L. G. Johnsen, H. T. Simensen, A. Brataas, and J. Linder, Magnon Spin Current Induced by Triplet Cooper Pair Supercurrents, Phys. Rev. Lett. 127, 207001 (2021) (superconductor-ferromagnetic metal structure)
Theory of superconducting nanostructures (not transport)
- P. Ribeiro and A. M. García-García, Theoretical Description of the Superconducting State of Nanostructures at Intermediate Temperatures: A Combined Treatment of Collective Modes and Fluctuations, Phys. Rev. Lett. 108, 097004 (2012)
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Other superfluids, supersolids, and condensates
- P. W. Anderson, A Gross-Pitaevskii Treatment for Supersolid He, arXiv:0812.4961 (explains supersolid in terms of a superfluid of vacancies, argues that the ground state of every pure bosonic solid is a supersolid)
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- P. W. Anderson, Theory of Supersolidity, arXiv:1111.1707
- N. Sakumichi, N. Kawakami, and M. Ueda, Perron-Frobenius theorem on the superfluid transition of an ultracold Fermi gas, arXiv:1202.6532
- J. Choi, S. W. Seo, and Y. Shin, Direct observation of a Berezinskii-Kosterlitz-Thouless superfluid in an atomic gas, arXiv:1211.5649 (optical trap, observe few vortex-antivortex pairs since small system)
- R. Desbuquois, T. Yefsah, L. Chomaz, C. Weitenberg, L. Corman, S. Nascimbène, and J. Dalibard, Determination of Scale-Invariant Equations of State without Fitting Parameters: Application to the Two-Dimensional Bose Gas Across the Berezinskii-Kosterlitz-Thouless Transition, Phys. Rev. Lett. 113, 020404 (2014)
- J. P. A. Devreese, J. Tempere, and C. A. R. Sá de Melo, Effects of Spin-Orbit Coupling on the Berezinskii-Kosterlitz-Thouless Transition and the Vortex-Antivortex Structure in Two-Dimensional Fermi Gases, Phys. Rev. Lett. 113, 165304 (2014)
- S. Gopalakrishnan, C. V. Parker, and E. Demler, Mobile Magnetic Impurities in a Fermi Superfluid: A Route to Designer Molecules, Phys. Rev. Lett. 114, 045301 (2015)
- H. D. Scammell and O. P. Sushkov, Violation of the Spin-Statistics Theorem and the Bose-Einstein Condensation of Particles with Half-Integer Spin, Phys. Rev. Lett. 114, 055702 (2015) (condensation of bosonic spinons, analyze the Goldstone and Higgs sectors; the eponymous violation of the spin-statistics theorem is a condition not a result)
- R. J. Fletcher, M. Robert-de-Saint-Vincent, J. Man, N. Navon, R. P. Smith, K. G. H. Viebahn, and Z. Hadzibabic, Connecting Berezinskii-Kosterlitz-Thouless and BEC Phase Transitions by Tuning Interactions in a Trapped Gas, Phys. Rev. Lett. 114, 255302 (2015) (ultra-cold 39K gas, experiments compared to theory; BKT transition approaches BEC transition at zero temperature in the limit of vanishing interactions)
- P. Christodoulou, M. Gałka, N. Dogra, R. Lopes, J. Schmitt, and Z. Hadzibabic, Observation of first and second sound in a BKT superfluid, Nature 594, 191 (2021) (in ultracold 39K Bose gas)
Other ordered states of matter such as charge-density waves
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- J. van Wezel, Polar charge and orbital order in 2H-TaS2, arXiv:1111.2035 (from coupling to several displacement waves)
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Z. Sun, T. Kaneko, D. Golež, and A. J. Millis, Second-Order Josephson Effect in Excitonic Insulators, Phys. Rev. Lett. 127, 127702 (2021) (interlayer excitons, sin 2Θ Josephson effect)
Topological systems and graphene
Quantum Hall effects
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- E. J. Bergholtz and A. Karlhede, A simple view on the quantum Hall system, cond-mat/0611181 (... on a thin torus)
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- E. Berg, Y. Oreg, E.-A. Kim, and F. von Oppen, Fractional charges on an integer quantum Hall edge, arXiv:0812.4321
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- X. Du, I. Skachko, F. Duerr, A. Luican, and E. Y. Andrei, Fractional quantum Hall effect and insulating phase of Dirac electrons in graphene, Nature 462, 192 (2009) (compare following paper)
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- M. Dolev, Y. Gross, Y. C. Chung, M. Heiblum, V. Umansky, and D. Mahalu, Unexpectedly Large Quasiparticles Charge in the Fractional Quantum Hall Effect, arXiv:0911.3023
- O. E. Dial, R. C. Ashoori, L. N. Pfeiffer, and K. W. West, Anomalous structure in the single particle spectrum of the fractional quantum Hall effect, Nature 464 566 (2010)
- E. Tang, J.-W. Mei, and X.-G. Wen, High temperature fractional quantum Hall states, arXiv:1012.2930 (proposal, states induced by spin-orbit coupling, ferromagnetism, and frustration)
- P. Bonderson, V. Gurarie, and C. Nayak, Plasma analogy and non-Abelian statistics for Ising-type quantum Hall states, Phys. Rev. B 83 075303 (2011) (very long paper, strong arguments that the low-energy states of for example the 5/2 quantum Hall state are anyons)
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- F. D. M. Haldane, Geometrical Description of the Fractional Quantum Hall Effect, Phys. Rev. Lett. 107, 116801 (2011) (in terms of a dynamical metric)
- S. A. Parameswaran, S. A. Kivelson, E. H. Rezayi, S. H. Simon, S. L. Sondhi, and B. Z. Spivak, A Typology for Quantum Hall Liquids, arXiv:1108.0689
- S. K. Maiti, M. Dey, and S. N. Karmakar, Integer quantum Hall effect in a square lattice revisited, arXiv:1108.3517 (explicit calculation for lattice model, Landauer approach)
- J. Xia, J. P. Eisenstein, L. N. Pfeiffer, and K. W. West, Evidence for a fractional quantum Hall state with anisotropic longitudinal transport, arXiv:1109.3219 (anisotropy coexists with fractional plateaus)
- J. C. Y. Teo and C. L. Kane, From Luttinger liquid to non-Abelian quantum Hall states, arXiv:1111.2617
- Y. E. Kraus, Z. Ringel, and O. Zilberberg, Four-Dimensional Quantum Hall Effect in a Two-Dimensional Quasicrystal, arXiv:1302.2647
- B. E. Feldman, A. J. Levin, B. Krauss, D. Abanin, B. I. Halperin, J. H. Smet, and A. Yacoby, Fractional Quantum Hall Phase Transitions and Four-flux Composite Fermions in Graphene, arXiv:1303.0838
- J. Maciejko, B. Hsu, S. A. Kivelson, Y. J. Park, and S. L. Sondhi, Field theory of the quantum Hall nematic transition, arXiv:1303.3041
- A. Rahmani, R. A. Muniz, and I. Martin, Anyons in integer quantum Hall magnets, arXiv:1306.6080 (quantum Hall effect due to noncoplanar magnetization)
- M. Lababidi, I. I. Satija, and E. Zhao, Anomalous edge states and topological phases of a kicked quantum Hall system, arXiv:1307.3569
- H. Kamata, N. Kumada, M. Hashisaka, K. Muraki, and T. Fujisawa, Fractionalized wave packets from an artificial Tomonaga-Luttinger liquid, Nature Nanotechn. 9, 177 (2014); H. Inoue et al., Charge Fractionalization in the Integer Quantum Hall Effect, Phys. Rev. Lett. 112, 166801 (2014) (fractionalized edge states due to Coulomb repulsion)
- T. Can, M. Laskin, and P. Wiegmann, Fractional Quantum Hall Effect in a Curved Space: Gravitational Anomaly and Electromagnetic Response, Phys. Rev. Lett. 113, 046803 (2014)
- H. Choi, I. Sivan, A. Rosenblatt, M. Heiblum, V. Umansky, and D. Mahalu, Robust Electron Pairing in the Integer Quantum Hall Effect Regime, arXiv:1409.4427 (observe charge -2e carriers at the edge for integer filling factors 3 and 4 in Aharonov-Bohm oscillations and shot noise)
- J. Falson, D. Maryenko, B. Friess, D. Zhang, Y. Kozuka, A. Tsukazaki, J. H. Smet, and M. Kawasaki, Even-denominator fractional quantum Hall physics in ZnO, Nature Phys. 11, 347 (2015)
- X. Li, F. Zhang, and A. H. MacDonald, SU(3) Quantum Hall Ferromagnetism in SnTe, Phys. Rev. Lett. 116, 026803 (2016)
- N. Samkharadze, K. A. Schreiber, G. C. Gardner, M. J. Manfra, E. Fradkin, and G. A. Csáthy, Observation of a transition from a topologically ordered to a spontaneously broken symmetry phase, Nature Phys. 12, 191 (2016) (quantum Hall state at filling factor 5/2)
- Y. Shi et al., Energy Gaps and Layer Polarization of Integer and Fractional Quantum Hall States in Bilayer Graphene, Phys. Rev. Lett. 116, 056601 (2016)
- N. Schine, A. Ryou, A. Gromov, A. Sommer, and J. Simon, Synthetic Landau levels for photons, Nature (2016), doi:10.1038/nature17943 (synthetic magnetic field in ring resonator with relatively twisted mirrors)
- M. Barkeshli, C. Nayak, Z. Papić, A. Young, and M. Zaletel, Topological Exciton Fermi Surfaces in Two-Component Fractional Quantized Hall Insulators, Phys. Rev. Lett. 121, 026603 (2018) (propose fermionic interlayer excitons)
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D. F. Mross, Y. Oreg, A. Stern, G. Margalit, and M. Heiblum, Theory of Disorder-Induced Half-Integer Thermal Hall Conductance, Phys. Rev. Lett. 121, 026801 (2018)
- H. Bartolomei, M. Kumar, R. Bisognin, A. Marguerite, J.-M. Berroir, E. Bocquillon, B. Plaçais, A. Cavanna, Q. Dong, U. Gennser, Y. Jin, and G. Fève, Fractional statistics in anyon collisions, Science 368, 173 (2020) (interference in "beam splitter" for ν = 1/3 edge states), see S. M. Girvin, A collider for anyons, DOI: 10.36471/JCCM_July_2020_01
- J. Nakamura, S. Liang, G. C. Gardner, and M. J. Manfra, Direct observation of anyonic braiding statistics, Nature Phys. 16, 931 (2020), (at ν = 1/3 fractional quantum Hall state), see S. A. Kivelson and C. M. Marcus, At Last! Measurement of fractional statistics, DOI: 10.36471/JCCM_July_2020_02
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B. Sbierski, E. J. Dresselhaus, J. E. Moore, and I. A. Gruzberg, Criticality of Two-Dimensional Disordered Dirac Fermions in the Unitary Class and Universality of the Integer Quantum Hall Transition, Phys. Rev. Lett. 126, 076801 (2021) (numerics contradicting a conjection by A. Ludwig et al.)
Graphene, carbon nanotubes, and related systems
- D. V. Khveshchenko, Ghost Excitonic Insulator Transition in Layered Graphite, Phys. Rev. Lett. 87, 246802 (2001)
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- E. Mariani, L. I. Glazman, A. Kamenev, and F. von Oppen, Zero-bias anomaly in the tunneling density of states of graphene, cond-mat/0702019 (effect of impurities, introduce disorder potential and fictitious gauge field)
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- M. I. Katsnelson and K. S. Novoselov, Graphene: new bridge between condensed matter physics and quantum electrodynamics, cond-mat/0703374 (how insight from QED carries over to graphene)
- V. V. Cheianov, V. I. Falko, B. L. Altshuler, and I. L. Aleiner, Random resistor network model of minimal conductivity in graphene, arXiv:0706.2968
- V. P. Gusynin, S. G. Sharapov, and J. P. Carbotte, AC conductivity of graphene: from tight-binding model to 2+1-dimensional quantum electrodynamics, arXiv:0706.3016
- I. L. Aleiner, D. E. Kharzeev, and A. M. Tsvelik, Spontaneous symmetry breakings in graphene subjected to in-plane magnetic field, arXiv:0708.0394
- A. V. Shytov, M. I. Katsnelson, and L. S. Levitov, Atomic Collapse and Quasi-Rydberg States in Graphene, arXiv:0708.0837
- T. Grover and T. Senthil, Topological spin Hall states, charged skyrmions, and superconductivity in two dimensions, arXiv:0801.2130 (transition between spin-Hall insulator and superconductor due to Skyrmion condensation, not really about graphene, but does discuss half-filled honeycomb lattice)
- R. R. Nair, P. Blake, A. N. Grigorenko, K. S. Novoselov, T. J. Booth, T. Stauber, N. M. R. Peres, and A. K. Geim, Universal Dynamic Conductivity and Quantized Visible Opacity of Suspended Graphene, arXiv:0803.3718 (experimental and theoretical work showing that the optical absorption coefficient of a single graphene layer is given by pi times the fine-structure constant [2.3%])
- M. Polini, A. Tomadin, R. Asgari, and A. H. MacDonald, Density-Functional Theory of Graphene Sheets, arXiv:0803.4150
- R. Winkler and U. Zülicke, Trigonal Band Structure and Time-Reversal Invariance in Graphene, arXiv:0807.4204
- J. E. Drut and T. A. Lähde, Lattice field theory simulations of graphene, Phys. Rev. B 79, 165425 (2009); see also A. H. Castro Neto, Viewpoint: Pauling's dreams for graphene, Physics 2, 30 (2009) (note that the effective fine structure constant in graphene is of the order of one and freestanding graphene is suggested to be a Mott insulator due to the strong Coulomb interaction)
- M. Yu. Kharitonov and K. B. Efetov, Excitonic condensation in a double-layer graphene system, arXiv:0903.4445
- J. Kailasvuori, Pedestrian index theorem a la Aharonov-Casher for bulk threshold modes in corrugated multilayer graphene, arXiv:0904.3807
- F. von Oppen, F. Guinea, and E. Mariani, Synthetic electric fields and phonon damping in carbon nanotubes and graphene, arXiv:0904.4660
- D. E. Sheehy and J. Schmalian, Why is the optical transparency of graphene determined by the fine structure constant?, arXiv:0906.5164
- O. V. Gamayun, E. V. Gorbar, and V. P. Gusynin, Supercritical Coulomb center and excitonic instability in graphene, arXiv:0907.5409
- R. Winkler and U. Zülicke, Time Reversal of a Pseudospin: General Properties and Application to Graphene, arXiv:0909.2169 (the sublattice-pseudospin in graphene differs from a real spin in its properties under time reserval, this has consequences for weak localization)
- J. Wang, H. A. Fertig, G. Murthy, and L. Brey, Excitonic Effects in Two-Dimensional Massless Dirac Fermions, arXiv:1010.0695
- J.-R. Wang and G.-Z. Liu, Eliashberg theory of excitonic insulating transition in graphene, J. Phys.: Condens. Matter 23, 155602 (2011)
- A. Deshpande, W. Bao, Z. Zhao, C. N. Lau, and B. J. LeRoy, Imaging charge density fluctuations in graphene using Coulomb blockade spectroscopy, Phys. Rev. B 83, 155409 (2011) (with a gold nanoparticle at the end of an STM tip)
- D. A. Abanin, S. V. Morozov, L. A. Ponomarenko, R. V. Gorbachev, A. S. Mayorov, M. I. Katsnelson, K. Watanabe, T. Taniguchi, K. S. Novoselov, L. S. Levitov, and A. K. Geim, Giant Nonlocality near the Dirac Point in Graphene, arXiv:1104.2268
- Q. Li, E. H. Hwang, and S. Das Sarma, Disorder-induced temperature-dependent transport in graphene: Puddles, impurities, activation, and diffusion, arXiv:1105.1771
- A. Jellal, E. B. Choubabi, H. Bahlouli, and A. Aljaafari, Transport Properties through Double Barrier Structure in Graphene, arXiv:1105.2185 (pure potential shifts, gapping of longitudinal motion due to transverse confinement by large potential [vacuum]) P
- S. Das Sarma, E. H. Hwang, and Q. Li, Disorder by order in graphene, arXiv:1109.0988 (why cleaner graphene can be more strongly insulating)
- F. de Juan and H. A. Fertig, Power law Kohn anomaly in graphene induced by Coulomb interactions, arXiv:1109.6375
- Z. Qiao, H. Jiang, X. Li, Y. Yao, and Q. Niu, Microscopic theory of quantum anomalous Hall effect in graphene, arXiv:1201.0543 (magnetically doped graphene, mostly modeled by uniform exchange field [no disorder], illustrate how non-zero Chern number emerges in the two limiting cases of weak and strong Rashba spin-orbit coupling relative to the exchange field; also check robustness of effect and illustrate it for small supercells with a single magnetic dopand) P
- R. Egger and K. Flensberg, Emerging Dirac and Majorana fermions for carbon nanotubes with proximity-induced pairing and spiral magnetic field, arXiv:1203.5618
- R. Winkler and U. Zülicke, Magneto-electric equivalence and emergent electrodynamics in bilayer graphene, arXiv:1206.4761 (there is a one-to-one mapping between coupling terms of electrons to electric and to magnetic fields)
- A. G. Grushin, E. V. Castro, A. Cortijo, F. de Juan, M. A. H. Vozmediano, and B. Valenzuela, Charge instabilities and topological phases in the extended Hubbard model on the honeycomb lattice with enlarged unit cell, arXiv:1212.6836 (graphene-type 2D honeycomb lattice, find that a complicated CDW competes with a topological state; mean-field approximation)
- I. Romanovsky, C. Yannouleas, and U. Landman, Topological effects and particle-physics analogies beyond the massless Dirac-Weyl fermion in graphene nanorings, Phys. Rev. B 87, 165431 (2013)
- M. J. Schmidt, M. Golor, T. C. Lang, and S. Wessel, Effective models for strong electronic correlations at graphene edges, arXiv:1305.0559
- S. Das Sarma and Q. Li, Intrinsic plasmons in 2D Dirac materials, arXiv:1305.0825 (characteristic q1/2 dispersion of plasmons in 2D Dirac material tuned to the Dirac point)
- P. D. Gorman, J. M. Duffy, M. S. Ferreira, and S. R. Power, RKKY interaction between adsorbed magnetic impurities in graphene: symmetry and strain effects, arXiv:1307.1234
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- A. V. Nalitov, G. Malpuech, H. Tercas, and D. D. Solnyshkov, Spin-Orbit Coupling and the Optical Spin Hall Effect in Photonic Graphene, Phys. Rev. Lett. 114, 026803 (2015)
- M.-H. Liu, P. Rickhaus, P. Makk, E. Tóvári, R. Maurand, F. Tkatschenko, M. Weiss, C. Schönenberger, and K. Richter, Scalable Tight-Binding Model for Graphene, Phys. Rev. Lett. 114, 036601 (2015)
- F. Kisslinger, C. Ott, C. Heide, E. Kampert, B. Butz, E. Spiecker, S. Shallcross, and H. B. Weber, Linear magnetoresistance in mosaic-like bilayer graphene, Nature Phys. (2015), doi:10.1038/nphys3368 (Dykhne-type system?)
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J. Kim et al., Two-Dimensional Dirac Fermions Protected by Space-Time Inversion Symmetry in Black Phosphorus, Phys. Rev. Lett. 119, 226801 (2017) (ARPES; 2D system with Dirac points that are stable under spin-orbit coupling)
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G. W. Burg, N. Prasad, K. Kim, T. Taniguchi, K. Watanabe, A. H. MacDonald, L. F. Register, and E. Tutuc, Strongly Enhanced Tunneling at Total Charge Neutrality in Double-Bilayer Graphene-WSe2 Heterostructures, Phys. Rev. Lett. 120, 177702 (2018) (evidence for exciton condensate without requiring a strong magnetic field)
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J. Kang and O. Vafek, Strong Coupling Phases of Partially Filled Twisted Bilayer Graphene Narrow Bands, Phys. Rev. Lett. 122, 246401 (2019) (SU(4) ferromagnet);
K. Seo, V. N. Kotov, and B. Uchoa, Ferromagnetic Mott state in Twisted Graphene Bilayers at the Magic Angle, Phys. Rev. Lett. 122, 246402 (2019)
- X. Lu, P. Stepanov, W. Yang, M. Xie, M. A. Aamir, I. Das, C. Urgell, K. Watanabe, T. Taniguchi, G. Zhang, A. Bachtold, A. H. MacDonald, and D. K. Efetov, Superconductors, orbital magnets and correlated states in magic-angle bilayer graphene, Nature 574, 653 (2019) (transport measurements, also in magnetic field, with theory)
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G. W. Burg, J. Zhu, T. Taniguchi, K. Watanabe, A. H. MacDonald, and E. Tutuc, Correlated Insulating States in Twisted Double Bilayer Graphene, Phys. Rev. Lett. 123, 197702 (2019)
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E. Sela, Y. Bloch, F. von Oppen, and M. Ben Shalom, Quantum Hall Response to Time-Dependent Strain Gradients in Graphene, Phys. Rev. Lett. 124, 026602 (2020) (proposal to realize not only a pseudomagnetic but also a pseudoelectric field by complicated strain, would allow for pseudo-quantum Hall effect)
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Y. Cao, D. Chowdhury, D. Rodan-Legrain, O. Rubies-Bigorda, K. Watanabe, T. Taniguchi, T. Senthil, and P. Jarillo-Herrero, Strange Metal in Magic-Angle Graphene with near Planckian Dissipation, Phys. Rev. Lett. 124, 076801 (2020) (Planckian scattering rate on the order of kBT/ℏ)
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O. Vafek and J. Kang, Renormalization Group Study of Hidden Symmetry in Twisted Bilayer Graphene with Coulomb Interactions, Phys. Rev. Lett. 125, 257602 (2020) (connecting length scales below and above the size of the moire unit cell)
For quantum Hall effects in graphene see Quantum Hall effects, for magnetism in graphene see Magnetism
Topological insulators, superconductors, and metals - experiment
- M. Sato, Nodal structure of superconductors with time-reversal invariance and Z2 topological number, Phys. Rev. B 73, 214502 (2006) (Z2 number characterizing line nodes, not Z)
- P. Roushan, J. Seo, C. V. Parker, Y. S. Hor, D. Hsieh, D. Qian, A. Richardella, M. Z. Hasan, R. J. Cava, and A. Yazdani, Topological surface states protected from backscattering by chiral spin texture, Nature 460, 1106 (2009) (STM and ARPES on Bi1-xSbx, show that scattering into states with opposite momentum and (here necessarily) opposite spin is absent)
- T. Zhang, P. Cheng, X. Chen, J.-F. Jia, X. Ma, K. He, L. Wang, H. Zhang, X. Dai, Z. Fang, X. Xie, and Q.-K. Xue, Experimental demonstration of the topological surface states protected by the time-reversal symmetry, arXiv:0908.4136 (STM)
- B. Béri, Topologically stable gapless phases of time-reversal-invariant superconductors, Phys. Rev. B 81, 134515 (2015) (integer, Z, winding number characterizing nodal lines)
- Z. Ren, A. A. Taskin, S. Sasaki, K. Segawa, and Y. Ando, Large bulk resistivity and surface quantum oscillations in the topological insulator Bi2Te2Se, Phys. Rev. B 82, 241306(R) (2010) (synthesize a highly resistive topological insulator), see also synopsis
- S.-Y. Xu, L. A. Wray, Y. Xia, R. Shankar, A. Petersen, A. Fedorov, H. Lin, A. Bansil, Y. S. Hor, D. Grauer, R. J. Cava, and M. Z. Hasan, Discovery of several large families of Topological Insulator classes with backscattering-suppressed spin-polarized single-Dirac-cone on the surface, arXiv:1007.5111
- Y. Qin, Z. Li, Z. Qu, Q. Wang, W. Ding, B. Wang, X. Wang, C. Van Haesondonck, F. Song, M. Han, Y. Zhang, G. Wang, and J. Wan, A spin-helicity-violent conductive surface state and its Altshuler-Aronov-Spivak interference in the topological insulating Bi2Te3, arXiv:1012.0104 (transport experiments)
- A. Richardella, D. M. Zhang, J. S. Lee, A. Koser, D. W. Rench, A. L. Yeats, B. B. Buckley, D. D. Awschalom, and N. Samarth, Coherent Heteroepitaxy of Bi2Se3 on GaAs (111)B, arXiv:1012.1918
- L. A. Wray, S.-Y. Xu, Y. Xia, D. Hsieh, A. V. Fedorov, Y. S. Hor, R. J. Cava, A. Bansil, H. Lin, and M. Z. Hasan, A topological insulator surface under strong Coulomb, magnetic and disorder perturbations, Nature Phys. 7, 32 (2011) (ARPES and theory, controlled deposition of iron on Bi2Se3 introducing Couloumb and magnetic disorder); see also News and Views article by E. Rotenberg, Topological insulators: The dirt on topology, Nature Phys. 7, 8 (2011)
- C. Brüne, C. X. Liu, E. G. Novik, E. M. Hankiewicz, H. Buhmann, Y. L. Chen, X. L. Qi, Z. X. Shen, S. C. Zhang, and L. W. Molenkamp, Quantum Hall Effect from the Topological Surface States of Strained Bulk HgTe, Phys. Rev. Lett. 106, 126803 (2011) (becomes a topological insulator due to strain)
- P. Das, Y. Suzuki, M. Tachiki, and K. Kadowaki, Spin-triplet vortex state in the topological superconductor CuxBi2Se3, Phys. Rev. B 83, 220513(R) (2011) (argue for a spin-triplet state based on magnetization data above Hc1 suggesting unusual flux penetration) P
- Z. Ren, A. A. Taskin, S. Sasaki, K. Segawa, and Y. Ando, Optimizing Bi2-xSbxTe3-ySey solid solutions to approach the intrinsic topological insulator regime, Phys. Rev. B 84, 165311 (2011)
- T. Hirahara et al., Interfacing 2D and 3D Topological Insulators: Bi(111) Bilayer on Bi2Te3, Phys. Rev. Lett. 107, 166801 (2011)
- J. Zhang et al., Band structure engineering in (Bi1-xSbx)2Te3 ternary topological insulators, Nature Commun. 2, 574 (2011) (ARPES)
- B. Sacépé, J. B. Oostinga, J. Li, A. Ubaldini, N. J. G. Couto, E. Giannini, and A. F. Morpurgo, Gate-tuned normal and superconducting transport at the surface of a topological insulator, Nature Commun. 2, 575 (2011)
- S. Souma, K. Kosaka, T. Sato, M. Komatsu, A. Takayama, T. Takahashi, M. Kriener, K. Segawa, and Y. Ando, Direct Measurement of the Out-of-Plane Spin Texture in the Dirac Cone Surface State of a Topological Insulator, arXiv:1101.3421 (ARPES)
- S.-Y. Xu, L. A. Wray, Y. Xia, F. von Rohr, Y. S. Hor, J. H. Dil, F. Meier, B. Slomski, J. Osterwalder, M. Neupane, H. Lin, A. Bansil, A. Fedorov, R. J. Cava, and M. Z. Hasan, Realization of an isolated Dirac node and strongly modulated Spin Texture in the topological insulator Bi2Te3, arXiv:1101.3985
- G. Tkachov, C. Thienel, V. Pinneker, B. Buettner, C. Bruene, H. Buhmann, L. W. Molenkamp, and E. M. Hankiewicz, Backscattering of Dirac fermions in finite gap HgTe quantum wells, arXiv:1101.5692 (from fluctuations of gap, i.e., of Dirac-fermion mass)
- D. Hsieh, Y. Xia, L. Wray, D. Qian, J. H. Dil, F. Meier, L. Patthey, J. Osterwalder, G. Bihlmayer, Y. S. Hor, R. J. Cava, and M. Z. Hasan, Direct observation of spin-polarized surface states in the parent compound of topological insulator Bi-Sb using spin-resolved-ARPES in a 3D Mott-polarimetry spin mode, arXiv:1103.3413, New J. Phys.
- V. B. Zabolotnyy, E. Carleschi, T. K. Kim, A. A. Kordyuk, J. Trinckauf, J. Geck, D. V. Evtushinsky, B. P. Doyle, R. Fittipaldi, M. Cuoco, A. Vecchione, B. Büchner, and S. V. Borisenko, Topological states in a correlated superconductor, arXiv:1103.6196 (ARPES, surface states of Sr2RuO4)
- N. Kumar, B. A. Ruzicka, N. P. Butch, P. Syers, K. Kirshenbaum, J. Paglione, and H. Zhao, Spatially resolved femtosecond pump-probe study of topological insulator Bi2Se3, arXiv:1104.0349
- Y. S. Kim, M. Brahlek, N. Bansal, E. Edrey, G. A. Kapilevich, K. Iida, M. Tanimura, Y. Horibe, S.-W. Cheong, and S. Oh, Surface transport and anomalous bulk properties in topological insulator Bi2Se3, arXiv:1104.0913
- Z.-H. Pan, D. R. Gardner, S. Chu, Y. S. Lee, and T. Valla, Scattering on Magnetic and Non-magnetic Impurities on the Surface of a Topological Insulator, arXiv:1104.0966 (ARPES on Bi2Se3)
- J. Chen, X. Y. He, K. H. Wu, Z. Q. Ji, L. Lu, J. R. Shi, J. H. Smet, and Y. Q. Li, Tunable Surface Conductivity in Bi2Se3 Revealed in Diffusive Electron Transport, arXiv:1104.0986 (with theoretical analysis)
- S.-Y. Xu, Y. Xia, L. A. Wray, S. Jia, F. Meier, J. H. Dil, J. Osterwalder, B. Slomski, A. Bansil, H. Lin, R. J. Cava, and M. Z. Hasan, Topological Phase Transition and Texture Inversion in a Tunable Topological Insulator (towards e/2 topologically fractionalized charge), Science Express (2011), DOI: 10.1126/science.1201607, also arXiv:1104.4633
- L. A. Wray, S. Xu, Y. Xia, D. Qian, A. V. Fedorov, H. Lin, A. Bansil, Y. S. Hor, R. J. Cava, and M. Z. Hasan, Observation of topological order in a Superconducting doped topological insulator (based on the Bi2Se3 class), arXiv:1104.3881, Nature Phys. 6, 855 (2010); L. A. Wray, Y. Xia, S.-Y. Xu, D. Qian, A. V. Fedorov, H. Lin, A. Bansil, Y. S. Hor, R. J. Cava, L. Fu, and M. Z. Hasan, Spin-orbital groundstates of Superconducting doped topological insulators (A Majorana Platform), arXiv:1104.4325
- J. N. Hancock, J. L. M. van Mechelen, A. B. Kuzmenko, D. van der Marel, C. Brüne, E. G. Novik, G. V. Astakhov, H. Buhmann, and L. Molenkamp, Surface state charge dynamics of a high-mobility three dimensional topological insulator, arXiv:1105.0884
- D. Kim, S. Cho, N. P. Butch, P. Syers, K. Kirshenbaum, J. Paglione, and M. S. Fuhrer, Electronic transport in the topological insulator regime: approaching the Dirac point in Bi2Se3, arXiv:1105.1410
- L. A. Wray, S. Xu, M. Neupane, Y. Xia, D. Hsieh, D. Qian, A. V. Fedorov, H. Lin, S. Basak, Y. S. Hor, R. J. Cava, A. Bansil, and M. Z. Hasan, Electron dynamics in topological insulator based semiconductor-metal interfaces (topological p-n interface based on Bi2Se3 class), arXiv:1105.4794 (towards devices); L. A. Wray, M. Neupane, S.-Y. Xu, Y.-Q. Xia, A. V. Fedorov, H. Lin, S. Basak, A. Bansil, Y. S. Hor, R. J. Cava, and M. Z. Hasan, Electron behavior in topological insulator based P-N overlayer interfaces, arXiv:1206.1087, Phys. Rev. B (revised version of arXiv:1105.4794)
- A. A. Taskin, Z. Ren, S. Sasaki, K. Segawa, and Y. Ando, Observation of Dirac Holes and Electrons in a Topological Insulator, arXiv:1105.5483 (Bi1.5Sb0.5Te1.7Se1.3)
- Z.-H. Zhu, G. Levy, B. Ludbrook, C. N. Veenstra, J. A. Rosen, R. Comin, D. Wong, P. Dosanjh, A. Ubaldini, P. Syers, N. P. Butch, J. Paglione, I. S. Elfimov, and A. Damascelli, Rashba spin-splitting control at the surface of the topological insulator Bi2Se3, arXiv:1106.0552 (ARPES and also DFT calculations)
- G. M. Gusev, Z. D. Kvon, O. A. Shegai, N. N. Mikhailov, S. A. Dvoretsky, and J. C. Portal, Transport in disordered two-dimensional topological insulator, arXiv:1106.1824
- S. Kim, M. Ye, K. Kuroda, Y. Yamada, E. E. Krasovskii, E. V. Chulkov, K. Miyamoto, M. Nakatake, T. Okuda, Y. Ueda, K. Shimada, H. Namatame, M. Taniguchi, and A. Kimura, Surface Scattering via Bulk Continuum States in the 3D Topological Insulator Bi2Se3, arXiv:1106.2681
- H. Beidenkopf, P. Roushan, J. Seo, L. Gorman, I. Drozdov, Y. San Hor, R. J. Cava, and A. Yazdani, Spatial Fluctuations of Helical Dirac Fermions on the Surface of Topological Insulators, arXiv:1108.2089 (STS for Bi2Te3 and Bi2Se3)
- X. Zhu, L. Santos, R. Sankar, S. Chikara, C. Howard, F. C. Chou, C. Chamon, and M. El-Batanouny, Interaction of Phonons and Dirac Fermions on the Surface of Bi2Se3: A Strong Kohn Anomaly, arXiv:1108.2470 (also measure the surface phonon dispersion)
- D.-X. Qu, Y. S. Hor, R. J. Cava, and N. P. Ong, Signatures of Fractional Quantum Hall States in Topological Insulators, arXiv:1108.4483
- C.-Z. Chang et al., Carrier-independent ferromagnetism and giant anomalous Hall effect in magnetic topological insulator, arXiv:1108.4754
- N. P. Butch, P. Syers, K. Kirshenbaum, A. P. Hope, and J. Paglione, Superconductivity in the topological semimetal YPtBi, arXiv:1109.0979 (a cubic [half Heusler] noncentrosymmetric superconductor)
- I. Vobornik, U. Manju, J. Fujii, F. Borgatti, P. Torelli, D. Krizmancic, Y. S. Hor, R. J. Cava, and G. Panaccione, Magnetic Proximity Effect as a Pathway to Spintronic Applications of Topological Insulators, arXiv:1109.3609
- S. S. Hong, J. J. Cha, D. Kong, and Y. Cui, Ultra-low carrier concentration and surface-dominant transport in antimony-doped Bi2Se3 topological insulator nanoribbons, Nature Commun. 3, 757 (2012)
- S. Cho, D. Kim, P. Syers, N. P. Butch, J. Paglione, and M. S. Fuhrer, Topological insulator quantum dot with tunable barriers, arXiv:1201.3910
- V. Mourik, K. Zuo, S. M. Frolov, S. R. Plissard, E. P. A. M. Bakkers, and L. P. Kouwenhoven, Signatures of Majorana fermions in hybrid superconductor-semiconductor nanowire devices, arXiv:1204.2792 (including supplement with extensive additional data), also Science DOI: 10.1126/science.1222360
- D. Kim, S. Cho, N. P. Butch, P. Syers, K. Kirshenbaum, S. Adam, J. Paglione, and M. S. Fuhrer, Surface conduction of topological Dirac electrons in bulk insulating Bi2Se3, Nature Phys. 8, 460 (2012) (bulk depleted by a gate voltage, observe ambipolar surface conduction, discuss dependence on disorder strength by comparing with theory)
- C. Brüne, A. Roth, H. Buhmann, E. M. Hankiewicz, L. W. Molenkamp, J. Maciejko, X.-L. Qi, and S.-C. Zhang, Spin polarization of the quantum spin Hall edge states, Nature Phys. 8, 486 (2012) (HgTe quantum wells, detection of spin polarization)
- J. R. Williams, A. J. Bestwick, P. Gallagher, S. S. Hong, Y. Cui, A. S. Bleich, J. G. Analytis, I. R. Fisher, and D. Goldhaber-Gordon, Unconventional Josephson Effect in Hybrid Superconductor-Topological Insulator Devices, Phys. Rev. Lett. 109, 056803 (2012) (conventional 2D superconducting film with narrow gap on Bi2Se3, forming a Josephson junction, dependence on magnetic field, Fraunhofer pattern differs in shape and scale from that expected for the given geometry, suggesting a modified current-phase relationship), see also J. E. Moore, Viewpoint: An Extraordinary Josephson Junction, Physics 5, 84 (2012)
- S.-Y. Xu et al., Hedgehog spin texture and Berry's phase tuning in a magnetic topological insulator, Nature Phys. 8, 616 (2012) (ARPES, magnetically [Mn] and non-magnetically doped thin Be2Se3 films; the spin textures are merons in k space for gapped surface states [for magnetic doping]; magnetic phase transition accompanied by electronic gap opening)
- A. A. Taskin, S. Sasaki, K. Segawa, and Y. Ando, Manifestation of Topological Protection in Transport Properties of Epitaxial Bi2Se3 Thin Films, Phys. Rev. Lett. 109, 066803 (2012)
- Y. H. Wang, D. Hsieh, E. J. Sie, H. Steinberg, D. R. Gardner, Y. S. Lee, P. Jarillo-Herrero, and N. Gedik, Measurement of Intrinsic Dirac Fermion Cooling on the Surface of the Topological Insulator Bi2Se3 Using Time-Resolved and Angle-Resolved Photoemission Spectroscopy, Phys. Rev. Lett. 109, 127401 (2012)
- J. G. Checkelsky, J. Ye, Y. Onose, Y. Iwasa, and Y. Tokura, Dirac-fermion-mediated ferromagnetism in a topological insulator, Nature Phys. 8, 729 (2012) (Mn-doped Bi2Te3-ySey with back gate, surface transport, also as a function of gate voltage, anomalous Hall effect, conclude that ferromagnetism is mediated by the surface states, magnetoresistance is interpreted in terms of 1D chiral transport channels along domain walls)
- P. Zareapour, A. Hayat, S. Y. F. Zhao, M. Kreshchuk, A. Jain, D. C. Kwok, N. Lee, S.-W. Cheong, Z. Xu, A. Yang, G. D. Gu, S. Jia, R. J. Cava, and K. S. Burch, Proximity-induced high-temperature superconductivity in topological insulators Bi2Se3 and Bi2Te3, Nature Commun. 3, 1056 (2012) (up to 80K)
- L. P. Rokhinson, X. Liu, and J. K. Furdyna, The fractional a.c. Josephson effect in a semiconductor-superconductor nanowire as a signature of Majorana particles, Nature Physics 8, 795 (2012), also arXiv:1204.4212 (junction with RF irradiation, observe Shapiro steps of height hf/e, suggesting Majorana states)
- A. Das, Y. Ronen, Y. Most, Y. Oreg, M. Heiblum, and H. Shtrikman, Zero-bias peaks and splitting in an Al-InAs nanowire topological superconductor as a signature of Majorana fermions, Nature Physics (2012), doi:10.1038/nphys2479
- M. S. Bahramy, P. D. C. King, A. de la Torre, J. Chang, M. Shi, L. Patthey, G. Balakrishnan, Ph. Hofmann, R. Arita, N. Nagaosa, and F. Baumberger, Emergent quantum confinement at topological insulator surfaces, arXiv:1206.0564 (theory involving band bending at surface and experiments [ARPES])
- B. Li, Q. Fan, F.o Ji, Z. Liu, H. Pan, and S. Qiao, Carrier dependent ferromagnetism in chromium doped topological insulator Cr0.2BixSb1.8-xTe3, arXiv:1207.4363 (evidence that this is a DMS-like system)
- S. Sasaki, Z. Ren, A. A. Taskin, K. Segawa, L. Fu, and Y. Ando, Odd-Parity Pairing and Topological Superconductivity in a Strongly Spin-Orbit Coupled Semiconductor, arXiv:1208.0059 (Sn1-xInxTe, point-contact spectroscopy, observe zero-bias conduction peak)
- M. Brahlek, N. Bansal, N. Koirala, S.-Y. Xu, M. Neupane, C. Liu, M. Z. Hasan, and S. Oh, Topological-Metal to Band-Insulator Transition in (Bi1-xInx)2Se3 Thin Films, arXiv:1209.2840
- M. Romanowich, M.-S. Lee, D.-Y. Chung, J.-H. Song, S. D. Mahanti, M. G. Kanatzidis, and S. H. Tessmer, The Interplay of Topological Surface and Bulk Electronic States in Bi2Se3, arXiv:1210.1874 (STM, also DFT calculations)
- S.-Y. Xu, C. Liu, N. Alidoust, M. Neupane, D. Qian, I. Belopolski, J. D. Denlinger, Y. J. Wang, H. Lin, L. A. Wray, G. Landolt, B. Slomski, J. H. Dil, A. Marcinkova, E. Morosan, Q. Gibson, R. Sankar, F. C. Chou, R. J. Cava, A. Bansil, and M. Z. Hasan, A topological crystalline insulator (TCI) phase via topological phase transition and crystalline mirror symmetry, arXiv:1210.2917, Nature Commun. ((Pb/Sn)Te, mirror symmetry leads to even number of topologically protected Dirac cones of surface states)
- L. Maier, J. B. Oostinga, D. Knott, C. Bruene, P. Virtanen, G. Tkachov, E. M. Hankiewicz, C. Gould, H. Buhmann, and L. W. Molenkamp, Induced superconductivity in the three-dimensional topological insulator HgTe, arXiv:1210.4320 (proximity effect from Nb)
- C. Kastl, T. Guan, X. Y. He, K. H. Wu, Y. Q. Li, and A. W. Holleitner, Local photocurrent generation in thin films of the topological insulator Bi2Se3, arXiv:1210.4743
- S. Wolgast, C. Kurdak, K. Sun, J. W. Allen, D.-J. Kim, and Z. Fisk, Discovery of the First True Three-Dimensional Topological Insulator: Samarium Hexaboride, arXiv:1211.5104 (transport experiments, state that the heavy-fermion Kondo insulator SmB6 is a topological insulator with true insulating bulk)
- Y. Cao, J. A. Waugh, N. C. Plumb, T. J. Reber, S. Parham, G. Landolt, Z. Xu, A. Yang, J. Schneeloch, G. Gu, J. H. Dil, and D. S. Dessau, Coupled Spin-Orbital Texture in a Prototypical Topological Insulator, arXiv:1211.5998 (ARPES)
- J. Botimer, D. J. Kim, S. Thomas, T. Grant, Z. Fisk, and J. Xia, Robust Surface Hall Effect and Nonlocal Transport in SmB6: Indication for an Ideal Topological Insulator, arXiv:1211.6769 (high mobility at surface, insulating bulk, strong correlations)
- A. Kandala, A. Richardella, D. W. Rench, D. M. Zhang, T. C. Flanagan, and N. Samarth, Magneto-transport Signatures of a Magnetic Gap in Hybrid Topological Insulator-Ferromagnetic Insulator Heterostructure Devices, arXiv:1212.1225 (GdN:Bi2Se3)
- D. Kim, P. Syers, N. P. Butch, J. Paglione, and M. S. Fuhrer, Coherent Topological Transport on the Surface of Bi2Se3, arXiv:1212.2665 (show that weak antilocalization is very sensitive to inter-surface coupling)
- T. Sato, Y. Tanaka, K. Nakayama, S. Souma, T. Takahashi, S. Sasaki, Z. Ren, A. A. Taskin, K. Segawa, and Y. Ando, Fermiology of Strongly Spin-Orbit Coupled Superconductor Sn1-xInxTe and its Implication to Topological Superconductivity, arXiv:1212.5886 (ARPES; claimed to be a doped topological crystalline insulator gone superconducting)
- Y. Ma et al., Direct Imaging of Quantum Spin Hall Edge States in HgTe Quantum Well, arXiv:1212.6441 (using a novel microwave impedance microscope)
- X. Zhang, N. P. Butch, P. Syers, S. Ziemak, R. L. Greene, and J. Paglione, Hybridization, Inter-Ion Correlation, and Surface States in the Kondo Insulator SmB6, Phys. Rev. X 3, 011011 (2013) (topologically protected surface states)
- B. Rasche, A. Isaeva, M. Ruck, S. Borisenko, V. Zabolotnyy, B. Büchner, K. Köpernik, C. Ortix, M. Richter, and J. van den Brink, Stacked topological insulator built from bismuth-based graphene sheet analogues, Nature Materials (2013), doi:10.1038/nmat3570 (experiment and band-structure calculations)
- S. Cho, B. Dellabetta, A. Yang, J. Schneeloch, Z. Xu, T. Valla, G. Gu, M. J. Gilbert, and N. Mason, Symmetry protected Josephson supercurrents in three-dimensional topological insulators, Nature Commun. 4, 1689 (2013) (proximity-induced superconductivity in topological insulator)
- R. Ritz, M. Halder, M. Wagner, C. Franz, A. Bauer, and C. Pfleiderer, Formation of a topological non-Fermi liquid in MnSi, Nature 497, 231 (2013) (under high pressure)
- J. Dufouleur, L. Veyrat, A. Teichgräber, S. Neuhaus, C. Nowka, S. Hampel, J. Cayssol, J. Schumann, B. Eichler, O. G. Schmidt, B. Büchner, and R. Giraud, Quasiballistic Transport of Dirac Fermions in a Bi2Se3 Nanowire, Phys. Rev. Lett. 110, 186806 (2013)
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- J.-P. Castellan, S. Rosenkranz, R. Osborn, Q. Li, K. E. Gray, X. Luo, U. Welp, G. Karapetrov, J. P. C. Ruff, and J. van Wezel, Chiral Phase Transition in Charge Ordered 1T-TiSe2, Phys. Rev. Lett. 110, 196404 (2013)
- E. Wang et al., Fully gapped topological surface states in Bi2Se3 films induced by a d-wave high-temperature superconductor, Nature Phys. doi:10.1038/nphys2744 (2013) (BSCCO film, nearly isotropic gap in surface states)
- A. Barfuss et al., Elemental Topological Insulator with Tunable Fermi Level: Strained α-Sn on InSb(001), Phys. Rev. Lett. 111, 157205 (2013) (tin with tetragonally strained diamond lattice, inverted band structure, gapped by tetragonal deformation)
- Y. L. Chen et al., Discovery of a single topological Dirac fermion in the strong inversion asymmetric compound BiTeCl, Nature Physics 9 704 (2013)
- T. Okuda et al., Experimental Evidence of Hidden Topological Surface States in PbBi4Te7, Phys. Rev. Lett. 111, 206803 (2013) (not right at the surface but below top layers)
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Y.-Y. Lv et al., Experimental Observation of Anisotropic Adler-Bell-Jackiw Anomaly in Type-II Weyl Semimetal WTe1.98 Crystals at the Quasiclassical Regime, Phys. Rev. Lett. 118, 096603 (2017) (magnetoresistance measurements)
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B. Q. Lv et al., Observation of three-component fermions in the topological semimetal molybdenum phosphide, Nature 546, 627 (2017) (ARPES compared to DFT; find threefold degenerate conical band crossings, unlike Weyl (twofold) or Dirac (fourfold), protected by lattice symmetry, D3h point group, threefold points are on threefold axis in momentum space, where one of the two crossing bands is twofold degenerate)
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W. Gao et al., Extremely Large Magnetoresistance in a Topological Semimetal Candidate Pyrite PtBi2, Phys. Rev. Lett. 118, 256601 (2017) (fcc lattice, proposed Dirac semimetal)
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D. Takane et al., Observation of Chiral Fermions with a Large Topological Charge and Associated Fermi-Arc Surface States in CoSi, Phys. Rev. Lett. 122, 076402 (2019) (ARPES, evidence for previously predicted spin-1 chiral fermion [threefold degeneracy point, Chern numbers +-2] and double Weyl fermions [fourfold degeneracy point, Chern number +-2])
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D. S. Sanchez et al., Topological chiral crystals with helicoid-arc quantum states, Nature 567, 500 (2019) (observation of chiral edge states in CoSi and RhSi, ARPES)
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C.-H. Min et al., Orbital Fingerprint of Topological Fermi Arcs in the Weyl Semimetal TaP, Phys. Rev. Lett. 122, 116402 (2019) (ARPES and ab-initio calculations)
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B. Feng et al., Discovery of Weyl Nodal Lines in a Single-Layer Ferromagnet, Phys. Rev. Lett. 123, 116401 (2019) (GdAg2, ARPES, compared to DFT+MD)
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I. Belopolski et al., Discovery of topological Weyl fermion lines and drumhead surface states in a room temperature magnet, Science 365, 1278 (2019) (magnetic Co2MnGa; ARPES and transport); D. F. Liu et al., Magnetic Weyl semimetal phase in a Kagomé crystal, Science 365, 1282 (2019) (magnetic Co3Sn2S2; ARPES); N. Morali, R. Batabyal, P. K. Nag, E. Liu, Q. Xu, Y. Sun, B. Yan, C. Felser, N. Avraham, and H. Beidenkopf, Fermi-arc diversity on surface terminations of the magnetic Weyl semimetal Co3Sn2S2, Science 365, 1286 (2019) (magnetic Co3Sn2S2; STS compared to ab-initio theory)
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R. Noguchi et al., A weak topological insulator state in quasi-one-dimensional bismuth iodide, Nature 566, 518 (2019) (laser ARPES and other experiments: is a weak TI, after all; also DFT)
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P. Puphal et al., Topological Magnetic Phase in the Candidate Weyl Semimetal CeAlGe, Phys. Rev. Lett. 124, 017202 (2020) (neutron scattering)
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B.-C. Lin, S. Wang, A.-Q. Wang, Y. Li, R.-R. Li, K. Xia, D. Yu, and Z.-M. Liao, Electric Control of Fermi Arc Spin Transport in Individual Topological Semimetal Nanowires, Phys. Rev. Lett. 124, 116802 (2020) (Dirac semimetal Cd3As2)
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D. Rodriguez, A. A. Tsirlin, T. Biesner, T. Ueno, T. Takahashi, K. Kobayashi, M. Dressel, and E. Uykur, Two Linear Regimes in Optical Conductivity of a Type-I Weyl Semimetal: The Case of Elemental Tellurium, Phys. Rev. Lett. 124, 136402 (2020) (under high pressure, IR spectroscopy)
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S. Polatkan, M. O. Goerbig, J. Wyzula, R. Kemmler, L. Z. Maulana, B. A. Piot, I. Crassee, A. Akrap, C. Shekhar, C. Felser, M. Dressel, A. V. Pronin, and M. Orlita, Magneto-Optics of a Weyl Semimetal beyond the Conical Band Approximation: Case Study of TaP, Phys. Rev. Lett. 124, 176402 (2020) (Landau levels vs. magnetic field, explanation in terms of partially gapped nodal ring)
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T. Nguyen et al., Topological Singularity Induced Chiral Kohn Anomaly in a Weyl Semimetal, Phys. Rev. Lett. 124, 236401 (2020) (x-ray and neutron scattering on TaP, and theory)
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G. Gatti et al., Radial Spin Texture of the Weyl Fermions in Chiral Tellurium, Phys. Rev. Lett. 125, 216402 (2020) (relatively simple trigonal system, identify exoctic types of Weyl fermions)
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T. Kono, M. Kakoki, T. Yoshikawa, X. Wang, K. Goto, T. Muro, R. Y. Umetsu, and A. Kimura, Visualizing Half-Metallic Bulk Band Structure with Multiple Weyl Cones of the Heusler Ferromagnet, Phys. Rev. Lett. 125, 216403 (2020) (ferromagnetic full-Heusler compound Co2MnGe; soft-x-ray ARPES; see half metallic character and Weyl points)
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G. B. Osterhoudt, Y. Wang, C. A. C. Garcia, V. M. Plisson, J. Gooth, C. Felser, P. Narang, and K. S. Burch, Evidence for Dominant Phonon-Electron Scattering in Weyl Semimetal WP2, Phys. Rev. X 11, 011017 (2021) (strong and unconventional electron-phonon coupling, leading to anomalously high conductivity at low temperatures; Raman)
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Y. Xu, L. Das, J. Z. Ma, C. J. Yi, S. M. Nie, Y. G. Shi, A. Tiwari, S. S. Tsirkin, T. Neupert, M. Medarde, M. Shi, J. Chang, and T. Shang, Unconventional Transverse Transport above and below the Magnetic Transition Temperature in Weyl Semimetal EuCd2As2, Phys. Rev. Lett. 126, 076602 (2021) (electric/thermoelectric transport, anomalous effects, i.e., due to intrinsic Berry curvature, distinct in antiferromagnetic and paramagnetic phase)
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Y. Wu, B. C. Chakoumakos, M. A. McGuire, B. C. Sales, W. Wu, and J. Yan, Site Mixing for Engineering Magnetic Topological Insulators, Phys. Rev. X 11, 021033 (2021) (magnetically ordered topological insulator)
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Y. Tian, N. Ghassemi, and J. H. Ross, Jr., Gap-Opening Transition in Dirac Semimetal ZrTe5, Phys. Rev. Lett. 126, 236401 (2021) (observe two thermal phase transitions, the higher, where a gap opens at the Dirac points, likely associated with excitonic pairing)
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I. Belopolski, ..., C. Felser, T. Neupert, and M. Z. Hasan, Signatures of Weyl Fermion Annihilation in a Correlated Kagome Magnet, Phys. Rev. Lett. 127, 256403 (2021) (shandite Co3Sn2S2, ARPES, Weyl points annihilated as function of temperature)
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X. Liu et al., Magnetic Weyl Semimetallic Phase in Thin Films of Eu2Ir2O7, Phys. Rev. Lett. 127, 277204 (2021) ((111) film in order to break cubic symmetry, thickness about 40 nm, all-in-all-out order, conclusion of Weyl phase based on anomalous Hall effect)
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A. H. Mayo, H. Takahashi, M. S. Bahramy, A. Nomoto, H. Sakai, and S. Ishiwata, Magnetic Generation and Switching of Topological Quantum Phases in a Trivial Semimetal α−EuP3, Phys. Rev. X 12, 011033 (2022) (Weyl and nodal-line semimetal induced by applied magnetic field)
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S. Nie, T. Hashimoto, and F. B. Prinz, Magnetic Weyl Semimetal in K2Mn3(AsO4)3 with the Minimum Number of Weyl Points, Phys. Rev. Lett. 128, 176401 (2022)
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B. Jiang, J. Zhao, J. Qian, S. Zhang, X.-B. Qiang, L. Wang, R. Bi, J. Fan, H.-Z. Lu, E. Liu, and X. Wu, Antisymmetric Seebeck Effect in a Tilted Weyl Semimetal, Phys. Rev. Lett. 129, 056601 (2022) (transport experiments and theory: Boltzmann equation, including orbital magnetic moment)
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J. Schusser, H. Bentmann, M. Ünzelmann, T. Figgemeier, C.-H. Min, S. Moser, J. N. Neu, T. Siegrist, and F. Reinert, Assessing Nontrivial Topology in Weyl Semimetals by Dichroic Photoemission, Phys. Rev. Lett. 129, 246404 (2022) (dichroic ARPES, experiment and theory, for TaAs and TaP)
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Topological insulators, superconductors, and metals - theory
- T. H. Hansson, V. Oganesyan, and S. L. Sondhi, Superconductors are topologically ordered, Annals of Physics 313, 497 (2004) (... in the sense of Wen; Ginzburg-Landau field theory)
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- Q. Liu and T. Ma, Classical spins in topological insulators, Phys. Rev. B 80, 115216 (2009) (single magnetic impurity, strong limit)
- Y. Zhang, Y. Ran, and A. Vishwanath, Topological insulators in three dimensions from spontaneous symmetry breaking, arXiv:0904.0690 (main idea: spontaneously generated spin-orbit interactions)
- A. P. Schnyder, S. Ryu, A. Furusaki, and A. W. W. Ludwig, Classification of topological insulators and superconductors in three spatial dimensions, Phys. Rev. B 78, 195125 (2008); Classification of Topological Insulators and Superconductors, arXiv:0905.2029, AIP Conf. Proc. 1134, 10 (2009)
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- C.-X. Liu, X.-L. Qi, H. J. Zhang, X. Dai, Z. Fang, and S.-C. Zhang, Model Hamiltonian for topological insulators, Phys. Rev. B 82, 045122 (2010) (detailed derivations, k.p Hamiltonian for Bi2Se3 class of materials)
- J. Cserti and G. Dávid, Relation between Zitterbewegung and the charge conductivity, Berry curvature, and the Chern number of multiband systems, Phys. Rev. B 82, 201405(R) (2010) (express conductivity in terms of diagonal and off-diagonal components of Zitterbewegung amplitudes in the time dependence of the Heisenberg position operator, note that Berry curvature and Chern number only depend on diagonal components)
- Z. Wang, X.-L. Qi, and S.-C. Zhang, Topological Order Parameters for Interacting Topological Insulators, Phys. Rev. Lett. 105, 256803 (2010) (how to define and experimentally characterize a topological insulator in the presense of interactions and disorder; title changed compared to preprint arXiv:1004.4229v1)
- D. Pesin and L. Balents, Mott physics and band topology in materials with strong spin-orbit interaction, Nature Phys. 6, 376 (2010) (pyrochlore iridates)
- R. Moessner and S. L. Sondhi, Irrational charge from topological order, arXiv:1004.2154 (generalization of the concept of induced gauge fields and gauge charges in spin ice) P
- E. G. Moon and C. Xu, Exciton condensations in thin film topological insulator, arXiv:1008.0097, EPL 97, 66008 (2012)
- A. A. Soluyanov and D. Vanderbilt, Wannier representation of Z2 topological insulators, arXiv:1009.1415 (2D, address problem of finding a representation respecting time-reversal symmetry)
- S. Ryu, J. E. Moore, and A. W. W. Ludwig, Electromagnetic and gravitational responses and anomalies in topological insulators and superconductors, arXiv:1010.0936 (analogues of axion electrodynamics in thermal/graviational and magnetic-dipole response, field-theoretical anomalies and their relation to topology, also discuss robustness with respect to interactions)
- T. Kitagawa, E. Berg, M. Rudner, and E. Demler, Topological characterization of periodically-driven quantum systems, arXiv:1010.6126 (Floquet formalism)
- V. Gurarie, Single particle Green's functions and interacting topological insulators, arXiv:1011.2273
- G. Y. Cho and J. E. Moore, Topological BF field theory description of topological insulators, arXiv:1011.3485, Ann. Phys. 326, 1515 (2011)
- K. Gregor, D. A. Huse, R. Moessner, and S. L. Sondhi, Diagnosing Deconfinement and Topological Order, arXiv:1011.4187
- K.-S. Kim and T. Takimoto, Eliashberg theory for ferromagnetic quantum criticality in the surface of three dimensional topological insulators, arXiv:1011.4851
- A. Yamakage, K. Nomura, K.-I. Imura, and Y. Kuramoto, Disorder-Induced Multiple Transition involving Z2 Topological Insulator, arXiv:1011.5576
- C. W. J. Beenakker, J. P. Dahlhaus, M. Wimmer, and A. R. Akhmerov, Random-matrix theory of Andreev reflection from a topological superconductor, arXiv:1012.0932
- A. Cortijo, A Superconducting instability in the surface of a topological insulator, arXiv:1012.2008 (due to electromagnetic interactions alone)
- J. Chang, P. Jadaun, L. F. Register, S. K. Banerjee, and B. Sahu, Intrinsic and extrinsic perturbations on the topological insulator Bi2Se3 surface states, arXiv:1012.2927
- G. Kells, J. Kailasvuori, J. Slingerland, and J. Vala, Kaleidoscope of topological phases in an exactly solvable spin model, arXiv:1012.5276
- G. E. Volovik, Flat band in the core of topological defects: Bulk-vortex correspondence in topological superfluids with Fermi points, JETP Lett. 93, 66 (2011)
- H. Wang, B. Bauer, M. Troyer, and V. W. Scarola, Identifying quantum topological phases through statistical correlation, Phys. Rev. B 83, 115119 (2011)
- P. Michetti and P. Recher, Bound states and persistent currents in topological insulator rings, Phys. Rev. B 83, 125420 (2011) (2D ring of QSH system, with inner and outer edge, also discuss limiting cases with a single edge, four-band model for the bulk, not only for the edge)
- L. Fu, Topological Crystalline Insulators, Phys. Rev. Lett. 106, 106802 (2011); see also supplemental material
- E. Prodan, Three-dimensional phase diagram of disordered HgTe/CdTe quantum spin-Hall wells, Phys. Rev. B 83, 195119 (2011) (phase diagram for gap, Fermi energy, and disorder strength, disorder does not change the nature of the QSH insulator)
- X. Wan, A. M. Turner, A. Vishwanath, and S. Y. Savrasov, Topological semimetal and Fermi-arc surface states in the electronic structure of pyrochlore iridates, Phys. Rev. B 83, 205101 (2011) (LDA+U, can be a Weyl semi-metal in the bulk with Fermi arcs connecting projected Weyl points in the surface Brillouin zone, also suggest axion physics in a narrow phase; title changed compared to preprint) P
- S. Giraud and R. Egger, Electron-phonon scattering in topological insulators, Phys. Rev. B 83, 245322 (2011) (3D, phonons in elastic-continuum picture, lifetime and transport, Boltzmann theory); S. Giraud, A. Kundu, and R. Egger, Electron-phonon scattering in topological insulator thin films, Phys. Rev. B 85, 035441 (2012)
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- K. Nomura and N. Nagaosa, Surface-Quantized Anomalous Hall Current and the Magnetoelectric Effect in Magnetically Disordered Topological Insulators, Phys. Rev. Lett. 106, 166802 (2011) (quenched magnetic disorder at surface, also meaning frozen spins, mass term from average magnetization of impurities plus Coulomb and Zeeman disorder; use Kubo formula with exact diagonalization of large finite systems and disorder averaging; predict localization of all surface states (diagonal conductivity goes to zero) and quantized anomalous Hall conductivity, complete localization means that an axion Lagrangian without source terms describes the magnetoelectric response)
- S.-L. Yu, X. C. Xie, and J.-X. Li, Mott Physics and Topological Phase Transition in Correlated Dirac Fermions, Phys. Rev. Lett. 107, 010401 (2011)
- E. M. Stoudenmire, J. Alicea, O. A. Starykh, and M. P. A. Fisher, Interaction effects in topological superconducting wires supporting Majorana fermions, Phys. Rev. B 84, 014503 (2011)
- G. Tkachov and E. M. Hankiewicz, Anomalous galvanomagnetism, cyclotron resonance, and microwave spectroscopy of topological insulators, Phys. Rev. B 84, 035405 (2011)
- G. Tkachov and E. M. Hankiewicz, Weak antilocalization in HgTe quantum wells and topological surface states: Massive versus massless Dirac fermions, Phys. Rev. B 84, 035444 (2011) (comparison of 3D topological-insulator surfaces and HgTe quantum wells, which are gapped)
- A. P. Schnyder and S. Ryu, Topological phases and flat surface bands in superconductors without inversion symmetry, Phys. Rev. B 84, 060504(R) (2011)
- P. Hosur, P. Ghaemi, R. S. K. Mong, and A. Vishwanath, Majorana Modes at the Ends of Superconductor Vortices in Doped Topological Insulators, Phys. Rev. Lett. 107, 097001 (2011)
- O. A. Tretiakov, Ar. Abanov, and J. Sinova, Holey topological thermoelectrics, Appl. Phys. Lett. 99, 113110 (2011) (topological insulator with many pores in the bulk)
- R. Takahashi and S. Murakami, Gapless Interface States between Topological Insulators with Opposite Dirac Velocities, Phys. Rev. Lett. 107, 166805 (2011)
- D.-H. Lee, Effects of Interaction on Quantum Spin Hall Insulators, Phys. Rev. Lett. 107, 166806 (2011) (Kane-Mele-Hubbard model, arbitrarily small Hubbard U leads to local moments at the edges, transition to AFM Mott insulator at larger U, discusses nature of this transition)
- D. M. Badiane, M. Houzet, and J. S. Meyer, Nonequilibrium Josephson Effect through Helical Edge States, Phys. Rev. Lett. 107, 177002 (2011) (conventional superconductor-QSH edge within magnetic barrier-conventional superconductor)
- V. M. Apalkov and T. Chakraborty, Interacting Dirac Fermions on a Topological Insulator in a Magnetic Field, Phys. Rev. Lett. 107, 186801 (2011)
- G. Xu, H. Weng, Z. Wang, X. Dai, and Z. Fang, Chern Semimetal and the Quantized Anomalous Hall Effect in HgCr2Se4, Phys. Rev. Lett. 107, 186806 (2011) (proposal of three-dimensional Weyl fermions in this known ferromagnetic compound, based on DFT)
- M. Barkeshli and X.-L. Qi, Topological response theory of doped topological insulators, Phys. Rev. Lett. 107, 206602 (2011) ("doped" meaning metallic, theory is applied to the Hall effect at the surface)
- L. Jiang, D. Pekker, J. Alicea, G. Refael, Y. Oreg, and F. von Oppen, Unconventional Josephson Signatures of Majorana Bound States, Phys. Rev. Lett. 107, 236401 (2011) (topological superconductor/conventional superconductor/topological superconductor, another unconventional Josephson effect, distinct from Kitaev's suggestion) P
- D. Tilahun, B. Lee, E. M. Hankiewicz, and A. H. MacDonald, Quantum Hall Superfluids in Topological Insulator Thin Films, Phys. Rev. Lett. 107, 246401 (2011) (condensation of excitons formed between the two surfaces of a thin topological-insulator film)
- P. Schwab, R. Raimondi, and C. Gorini, Spin-charge locking and tunneling into a helical metal, EPL 93, 67004 (2011) (semiclassical theory: kinetic equation for model with spin-momentum locking)
- K.-Y. Yang, Y.-M. Lu, and Y. Ran, Quantum Hall effects in a Weyl Semi-Metal: possible application in pyrochlore Iridates, Phys. Rev. B 84, 075129 (2011) (pressure-induced anomalous Hall effect and magnetic-field-induced CDW with wavevector connecting Weyl modes, also general theory of anomalous Hall effect in Weyl semi-metals)
- T. L. Hughes, R. G. Leigh, and E. Fradkin, Torsional Response and Dissipationless Viscosity in Topological Insulators, arXiv:1101.3541
- J.-M. Hou, W.-X. Zhang, and G.-X. Wang, Three-dimensional topological insulators in the octahedron-decorated cubic lattice, arXiv:1101.3652
- J. Vidal, X. Zhang, J.-W. Luo, and A. Zunger, GW identification of False-positive and False-negative assignments of Topological Insulators and Semimetals in Density-Functional Calculations, arXiv:1101.3734
- D. L. Bergman, Axion response in gapless systems, arXiv:1101.4233 (finds that the magnetoelectric response in bulk-gapless topological systems is generically non-trivial but not quantized)
- T. Yokoyama and S. Murakami, Transverse magnetic heat transport on the topological surface, arXiv:1101.5234 (ferromagnetic layer on a topological-insulator surface)
- H.-Z. Lu, J. Shi, and S.-Q. Shen, Competing weak localization and anti-localization in topological surface states, arXiv:1101.5437 (induced by magnetic impurities) P
- M. Wimmer, A. R. Akhmerov, J. P. Dahlhaus, and C. W. J. Beenakker, Quantum point contact as a probe of a topological superconductor, arXiv:1101.5795
- M. H. Freedman, L. Gamper, C. Gils, S. V. Isakov, S. Trebst, and M. Troyer, Topological Phases: An Expedition off Lattice, arXiv:1102.0270 (quantum graph models with fluctuating edges)
- M. Sato, Y. Tanaka, K. Yada, and T. Yokoyama, Topology of Andreev Bound States with Flat Dispersion, arXiv:1102.1322 (criterion for the existence of dispersionless Andreev bound states)
- F. Baroni, A toy model with continuous phase transition induced by topology, arXiv:1102.3276
- J. C. Budich and B. Trauzettel, Low energy theories describing topological properties of periodic systems, arXiv:1102.3282 (condition under which a topological invariant results from a local region in the Brillouin zone, close to a high-symmetry point)
- A. M. Black-Schaffer and J. Linder, Magnetization dynamics and Majorana fermions in ferromagnetic Josephson junctions along the quantum spin Hall edge, arXiv:1102.3403
- Y. Tanaka, A. Furusaki, and K. A. Matveev, Conductance of a helical edge liquid coupled to a magnetic impurity, arXiv:1102.4629
- A. A. Soluyanov and D. Vanderbilt, Computing topological invariants without inversion symmetry, arXiv:1102.5600 (use a special gauge, goal is implementation in DFT code packages)
- L. Isaev, Y. H. Moon, and G. Ortiz, Bulk-boundary correspondence in three dimensional topological insulators, arXiv:1103.0025 (discussing experimental distinguishability)
- A. C. Potter and P. A. Lee, Engineering a p+ip Superconductor: Comparison of Topological Insulator and Rashba Spin-Orbit Coupled Materials, arXiv:1103.2129
- X.-Y. Feng, H. Chen, C. Cao, and J. Dai, Topological insulators with perfect vacancy superstructure and possible implications for iron chalcogenide superconductors, arXiv:1103.2538
- M. Liu, J. Zhang, C.-Z. Chang, Z. Zhang, X. Feng, K. Li, K. He, L. Wang, X. Chen, X. Dai, Z. Fang, Q.-K. Xue, X. Ma, and Y. Wang, Crossover between weak localization and weak antilocalization in magnetically doped topological insulator, arXiv:1103.3353
- E. Prodan, Manifestly gauge independent Z2 invariants, arXiv:1103.4603
- Y. Ito, Y. Yamaji, and M. Imada, Stability of Unconventional Superconductivity on Surfaces of Topological Insulators, arXiv:1104.1232 (stability against non-magnetic scatterers, Abrikosov-Gor'kov approach)
- P. W. Brouwer, M. Duckheim, A. Romito, and F. von Oppen, Probability Distribution of Majorana End-State Energies in Disordered Wires, arXiv:1104.1531 (disorder effects on the distribution of the [exponentially small in L] energy of end states in length-L topological-superconductor wires)
- A. M. Essin and V. Gurarie, Bulk-boundary correspondence of topological insulators from their Green's functions, arXiv:1104.1602 (standard invariants expressed in terms of Green function, invariants for bulk and edge, allowing to test whether a proposed Hamiltonian describes an edge of a TI/TS)
- F. Virot, R. Hayn, M. Richter, and J. van den Brink, Metacinnabar (beta-HgS): a strong 3D topological insulator with highly anisotropic surface states, arXiv:1105.0501 (DFT)
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- X.-L. Qi, Generic Wavefunction Description of Fractional Quantum Anomalous Hall States and Fractional Topological Insulators, arXiv:1105.4298 (generalization of FQHE concepts)
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- A. C. Potter and P. A. Lee, Topological Superconductivity and Majorana Fermions in Metallic Surface-States, arXiv:1201.2176
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- Z.-C. Gu and X.-G. Wen, Symmetry-protected topological orders for interacting fermions - fermionic topological non-linear sigma-models and a group super-cohomology theory, arXiv:1201.2648 (long paper; develop the group super-cohomology theory and use it to construct interacting fermionic topological models)
- A. A. Zyuzin, Si Wu, and A. A. Burkov, Weyl semimetal with broken time reversal and inversion symmetries, arXiv:1201.3624
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- A. A. Soluyanov and D. Vanderbilt, Smooth gauge for topological insulators, arXiv:1201.5356
- J. Li, G. Fleury, and M. Büttiker, Scattering theory of chiral Majorana fermion interferometry, arXiv:1202.1018 (chiral mode at the edge of a 2D superconductor, e.g., chiral p-wave superconductors, contacted by several normal leads; one central idea is to describe the lead electrons also in terms of Majorana states)
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- X.-L. Qi, A new class of (2+1)-d topological superconductor with Z8 topological classification, arXiv:1202.3983 (topological invariant for an interacting topological superconductor, argument is based on analysis of edge states: Under what conditions can a symmetry-allowed interaction open a gap in the edge spectrum?)
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- A. Narayan and S. Sanvito, Andreev reflection in two-dimensional topological insulators with either conserved or broken time-reversal symmetry, arXiv:1202.4874
- D. Bernard, E.-A. Kim, and A. LeClair, Edge states for topological insulators in two dimensions and their Luttinger-like liquids, arXiv:1202.5040 (more detailed classification of topological insulators and superconductors in two dimensions, starting from the "periodic table")
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- Z. Wang and S.-C. Zhang, Simplified topological invariants for interacting insulators, arXiv:1203.1028; Correlated topological superconductors and topological phase transitions via Green's function, arXiv:1204.3149 (extension to topological superconductors; topological order parameters defined in terms of Green functions at zero frequency)
- M. Lasia and L. Brey, Temperature Induced Spin Density Wave in Magnetic Doped Topological Insulators, arXiv:1203.1436 (ferromagnetic order and SDW at surfaces of topological insulators with isovalent magnetic impurities)
- W. Beugeling, C. X. Liu, E. G. Novik, L. W. Molenkamp, and C. Morais Smith, Reentrant topological phases in Mn-doped HgTe quantum wells, arXiv:1203.1491 (as seen in quantum anomalous Hall effect)
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- J. C. Budich, R. Thomale, G. Li, M. Laubach, and S.-C. Zhang, Fluctuation-induced Topological Quantum Phase Transitions in Quantum Spin Hall and Quantum Anomalous Hall Insulators, arXiv:1203.2928 (Mott MIT driven by Hubbard U in 2D quantum-spin-Hall insulator and 2D quantum-anomalous-Hall insulator, i.e., lattice version of IQH system)
- G. Y. Cho, C. Xu, J. E. Moore, and Y. B. Kim, Dyon condensation in topological Mott insulators, arXiv:1203.4593 (a possible additional transition in the topological Mott state; dyons are monopoles of an emergent gauge theory)
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- A. Rosch, Unwinding of a one-dimensional topological insulators, arXiv:1203.5541
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- X.-J. Liu, Andreev Bound states in One Dimensional Topological Superconductor, arXiv:1204.0570
- J.-H. Yuan, Z. Cheng, J.-J. Zhang, Q.-J. Zeng, and J.-P. Zhang, Controllable electron transport on the surface of a topological insulator, arXiv:1204.0956 (FM-normal-FM tunnel junction on top of topological insulator, anomalous magnetoresistance, tunable by a gate voltage)
- S. Tewari, T. D. Stanescu, J. D. Sau, and S. Das Sarma, The return of the minigap: The delicate issue of a topological gap in semiconductor Majorana wires, arXiv:1204.3637
- Y. Asano and Y. Tanaka, Majorana Fermions and Odd-frequency Cooper Pairs in a Nano Wire, arXiv:1204.4226
- J. He, B. Wang, and S.-P. Kou, Ferromagnetism and Antiferromagnetism of Correlated Topological Insulator with Flat Band, arXiv:1204.4766
- T. Habe and Y. Asano, Interface Metallic States between a Topological Insulator and a Ferromagnetic Insulator, arXiv:1204.5562
- B. A. Bernevig and N. Regnault, Thin-Torus Limit of Fractional Topological Insulators, arXiv:1204.5682 (with flat bands)
- M. Levin and A. Stern, Classification and analysis of two dimensional abelian fractional topological insulators, arXiv:1205.1244
- B. Swingle, Experimental signatures of 3d fractional topological insulators, arXiv:1205.2085
- Y.-M. Lu and A. Vishwanath, Theory and classification of interacting 'integer' topological phases in two dimensions: A Chern-Simons approach, arXiv:1205.3156
- N. M. Vildanov, Effective field theory description of topological crystalline insulators, arXiv:1205.3560
- T. Sato, K. Segawa, K. Kosaka, S. Souma, K. Nakayama, K. Eto, T. Minami, Y. Ando, and T. Takahashi, Unexpected mass acquisition of Dirac fermions at the quantum phase transition of a topological insulator, arXiv:1205.3654 (Bi-based 3D topological insulator, spontaneous mass generation?)
- K.-I. Imura, Y. Yoshimura, Y. Takane, and T. Fukui, Spherical topological insulator, arXiv:1205.4878 (AII topological insulator of spherical shape)
- S. R. Manmana, A. M. Essin, R. M. Noack, and V. Gurarie, Topological invariants and interacting one-dimensional fermionic systems, arXiv:1205.5095
- T. Meng and L. Balents, Weyl superconductors, arXiv:1205.5202
- P. Adroguer, D. Carpentier, J. Cayssol, and E. Orignac, Diffusion at the Surface of Topological Insulators, arXiv:1205.5209 (class AII, uncorrelated point scatterers) P
- S. Yang, Z.-C. Gu, K. Sun, and S. Das Sarma, Topological flat band models with arbitrary Chern numbers, arXiv:1205.5792
- P. Nikolic, An effective theory of fractional topological insulators in two spatial dimensions, arXiv:1206.1055 (time-reversal-invariant class in 2D, Lagrangian description)
- J. Liu, A. C. Potter, K. T. Law, and P. A. Lee, Zero-bias peaks in spin-orbit coupled superconducting wires with and without Majorana end-states, arXiv:1206.1276 (on the experiments by Kouwenhowen et al. reported in Science; ZBP are possible even without Majorana states, how to distinguish them)
- B. Bauer, R. M. Lutchyn, M. B. Hastings, and M. Troyer, Effect of thermal fluctuations in topological p-wave superconductors, arXiv:1206.1326 (2D topological superconductor in class D, Kosterlitz-Thouless transition)
- T. Grover and A. Vishwanath, Quantum Criticality in Topological Insulators and Superconductors: Emergence of Strongly Coupled Majoranas and Supersymmetry, arXiv:1206.1332 (spontaneous breaking of the symmetry protecting the gapless edge/surface states); T. Grover, D. N. Sheng, and A. Vishwanath, A Lattice Model for Emergent Supersymmetry in D=2 Topological Superconductors, arXiv:1301.7449 (DIII topological superconductor with full bulk gap, spontaneous breaking of time-reversal symmetry by magnetic ordering can lead to gap in edge-state dispersion, study emergent supersymmetry of corresponding model)
- X.-L. Qi, E. Witten, and S.-C. Zhang, Axion topological field theory of topological superconductors, arXiv:1206.1407
- L. Jiang, D. Pekker, J. Alicea, G. Refael, Y. Oreg, A. Brataas, and F. von Oppen, Magneto-Josephson effects in junctions with Majorana bound states, arXiv:1206.1581 (exploit a duality between particle-hole pseudo-spin and real spin, spin Josephson effect with non-standard periodicity in the magnetic-field angle)
- D. Galanakis and T. D. Stanescu, Electrostatic effects and band-bending in doped topological insulators, arXiv:1206.2043
- B. Béri and N. R. Cooper, Topological Kondo effect with Majorana fermions, arXiv:1206.2224 (think of Majorana states at ends of topological-superconductor wires)
- P. Ponte and S.-S. Lee, Emergence of supersymmetry on the surface of three dimensional topological insulators, arXiv:1206.2340
- K. Duivenvoorden and T. Quella, On topological phases of spin chains, arXiv:1206.2462 (classification based on symmetry groups)
- T. Liu, C. Repellin, B. A. Bernevig, and N. Regnault, Fractional Chern Insulators beyond Laughlin states, arXiv:1206.2626
- M. J. Schmidt, Strong correlations at topological insulator surfaces and the breakdown of the bulk-boundary correspondence, arXiv:1206.2646 (3D AII class)
- S. Takei, B. M. Fregoso, V. Galitski, and S. Das Sarma, Topological superconductivity and Majorana fermions in hybrid structures involving cuprate high-Tc superconductors, arXiv:1206.3226 (ferromagnet-cuprate heterostructures involving various layer and wire geometries, Rashba spin-orbit coupling, exotic pairing at the interface, Majorana modes)
- Z. Liu, E. J. Bergholtz, H. Fan, and A. M. Laeuchli, Fractional topological insulators in flat bands with higher Chern number, arXiv:1206.3759
- A. M. Cook, M. M. Vazifeh, and M. Franz, Stability of Majorana Fermions in Proximity-Coupled Topological Insulator Nanowires, arXiv:1206.3829
- T. Yokoyama, Josephson and proximity effects on the surface of a topological insulator, arXiv:1206.3831
- T. Fukui, K. Shiozaki, T. Fujiwara, and S. Fujimoto, Bulk-edge correspondence for Chern topological phases: A viewpoint from a generalized index theorem, arXiv:1206.4410
- J. Yoo, T. Habe, and Y. Asano, Bulk-boundary correspondence in Josephson Junctions, arXiv:1206.4414 (junctions between topological superconductors with different values of topological invariants)
- Y.-L. Wu, N. Regnault, and B. A. Bernevig, Gauge-Fixed Wannier Wave-Functions for Fractional Topological Insulators, arXiv:1206.5773
- Z. Ringel and E. Altman, Persistence of phase boundaries between a topological and trivial Z2 insulator, arXiv:1207.0581 (... when time-reversal invariance is removed)
- J. C. Budich and B. Trauzettel, Z2 Green's function topology of Majorana wires, arXiv:1207.1104 (for classification of interacting and also disordered systems)
- M. Kargarian, A. Langari, and G. A. Fiete, Unusual magnetic phases in the strong interaction limit of two-dimensional topological band insulators in transition metal oxides, arXiv:1207.2156
- O. Viyuela, A. Rivas, and M. A. Martin-Delgado, Out-of-Equilibrium Thermal Effects in a 1D Topological Insulator, arXiv:1207.2198 (Creutz ladder as a 1D topological insulator in class AIII, coupled to a bosonic bath in equilibrium, study relaxational dynamics using a Markovian master equation, numerics for relatively short ladders) P
- A. Tagliacozzo, P. Lucignano, and F. Tafuri, Superconductive proximity in a Topological Insulator slab and excitations bound to an axial vortex, arXiv:1207.2554 (SC-TI-SC structure involving conventional superconductors)
- A. M. Lunde and G. Platero, Helical edge states coupled to a spin bath: Current-induced magnetization, arXiv:1207.2676
- P. Kotetes, A. Shnirman, and G. Schön, Engineering and manipulating topological qubits in 1D quantum wires, arXiv:1207.2691 (Majorana manipulation)
- T. Yoshida, R. Peters, S. Fujimoto, and N. Kawakami, Topological antiferromagnetic phase in a correlated Bernevig-Hughes-Zhang model, arXiv:1207.4547 (correlations beyond Hartree-Fock are crucial for the topological state)
- V. Zatloukal, L. Lehman, S. Singh, J. K. Pachos, and G. K. Brennen, Transport properties of anyons in random topological environments, arXiv:1207.5000
- J. Fröhlich and P. Werner, Gauge theory of topological phases of matter, arXiv:1207.5304 P
- M. Lababidi and E. Zhao, Nearly flat Andreev bound states in superconductor-topological insulator hybrid structures, arXiv:1207.5534 (conventional superconductor and 3D topological insulator)
- C. Fang, M. J. Gilbert, and B. A. Bernevig, Bulk Topological Invariants in Noninteracting Point Group Symmetric Insulators, arXiv:1207.5767 (classification, see also arXiv:1208.1472)
- D. Rainis, L. Trifunovic, J. Klinovaja, and D. Loss, Realistic transport modeling for a superconducting nanowire with Majorana fermions, arXiv:1207.5907 (including disorder and superconducting contacts)
- A. Sterdyniak, C. Repellin, B. A. Bernevig, and N. Regnault, Series of Abelian and Non-Abelian States in C>1 Fractional Chern Insulators, arXiv:1207.6385
- E. Perfetto, Dynamical formation and manipulation of Majorana fermions in driven quantum wires, arXiv:1207.6888
- K.-I. Imura, M. Okamoto, Y. Yoshimura, Y. Takane, and T. Ohtsuki, Finite-size energy gap in weak and strong topological insulators, arXiv:1208.0654
- R. Roy, Band geometry of fractional topological insulators, arXiv:1208.2055
- D. G. Rothe, E. M. Hankiewicz, B. Trauzettel, and M. Guigou, Spin-dependent thermoelectric transport in HgTe/CdTe quantum wells, arXiv:1208.2197 (2D structure, charge and spin transport, including the bulk, Landauer-Büttiker approach)
- Y. Baum and A. Stern, Density Waves Instability and a Skyrmion Lattice on the Surface of Strong Topological Insulators, arXiv:1208.2576
- Y.-Y. Zhao and S.-Qi. Shen, A magnetic monopole in topological insulator: exact solution and Witten effect, arXiv:1208.3027 (axion description)
- D. K. Efimkin and Yu. E. Lozovik, Resonant manifestations of chiral excitons in magnetooptical Faraday and Kerr effects in topological insulator film, arXiv:1208.3320
- L. Fu and C. L. Kane, Topology, Delocalization via Average Symmetry and the Symplectic Anderson Transition, arXiv:1208.3442 (2D AII class, transition through proliferation of vortices in non-linear sigma model)
- S. Kourtis, J. W. F. Venderbos, and M. Daghofer, Fractional Chern insulator on a triangular lattice of strongly correlated t2g electrons, arXiv:1208.3481
- S. B. Chung, J. Horowitz, and X.-L. Qi, Time-reversal anomaly and Josephson effect in time-reversal invariant topological superconductors, arXiv:1208.3928 (Josephson junction between topological and conventional superconductor)
- T. D. Stanescu, R. M. Lutchyn, and S. Das Sarma, Magnetic field tuned dimensional crossover in spin-orbit coupled semiconductor nanowires with induced superconducting pairing, arXiv:1208.4136 (on short nanowires)
- A. Alexandradinata, X. Dai, and B. A. Bernevig, Wilson-Loop Characterization of Inversion-Symmetric Topological Insulators, arXiv:1208.4234
- A. M. Black-Schaffer and A. V. Balatsky, Odd-frequency superconducting pairing in topological insulators, arXiv:1208.4315 (2D interface of conventional superconductor and topological insulator)
- B. Skinner, T. Chen, and B. I. Shklovskii, Why is the bulk resistivity of topological insulators so small?, arXiv:1208.4601 (Efros-Shklovskii puddle description and simulations)
- C. Fang, M. J. Gilbert, and B. A. Bernevig, Entanglement Spectrum Classification of Cn-invariant Noninteracting Topological Insulators in Two Dimensions, arXiv:1208.4603
- G. Chen and M. Hermele, Magnetic orders and topological phases from f-d exchange in pyrochlore iridates, arXiv:1208.4853 (R2Ir2O7, R = rare-earth element)
- C. W. von Keyserlingk, F. J. Burnell, and S. H. Simon, Three-dimensional topological lattice models with surface anyons, arXiv:1208.5128
- A. Yamakage, M. Sato, S. Kashiwaya, and Y. Tanaka, Anomalous Josephson current in superconducting topological insulator, arXiv:1208.5306 (Cu-doped Bi2Se3)
- D. S. Freed and G. W. Moore, Twisted equivariant matter, arXiv:1208.5055 (very long mathmatical-physics paper, finer classification of topological states compared to ten-fold way)
- J. P. Dahlhaus, M. Gibertini, and C. W. J. Beenakker, Scattering theory of topological invariants in nodal superconductors, arXiv:1208.5491 (obtain topological invariants in terms of Andreev reflection matrix instead of the bulk Hamiltonian)
- T. Hashimoto, K. Yada, A. Yamakage, M. Sato, and Y.Tanaka, Bulk electronic state of superconducting topological insulator, arXiv:1209.0656 (specific heat and susceptibility for various pairing symmetries)
- B. Swingle, Interplay between short and long-range entanglement in symmetry protected phases, arXiv:1209.0776 (related to topological insulators)
- J. You, C. H. Oh, and V. Vedral, Majorana fermions in s-wave noncentrosymmetric superconductor with Rashba and Dresselhaus (110) spin-orbit couplings, arXiv:1209.0930
- J.-H. She, J. Fransson, A. R. Bishop, and A. V. Balatsky, Inelastic Electron Tunneling Spectroscopy for Topological Insulators, arXiv:1209.2055 (theoretical predictions)
- G. Y. Cho, J. H. Bardarson, Y.-M. Lu, and J. E. Moore, Superconductivity of doped Weyl semimetals: finite-momentum pairing and electronic analogues of the 3He-A phase, arXiv:1209.2235 (systems with inversion symmetry)
- Y. Zhang and A. Vishwanath, Establishing non-Abelian topological order in Gutzwiller projected Chern insulators via Entanglement Entropy and Modular S-matrix, arXiv:1209.2424
- A. Vishwanath and T. Senthil, Physics of three dimensional bosonic topological insulators: Surface Deconfined Criticality and Quantized Magnetoelectric Effect, arXiv:1209.3058
- D. J. J. Marchand and M. Franz, Lattice model for the surface states of a topological insulator with applications to magnetic and exciton instabilities, arXiv:1209.4055
- H.-F. Lu, H.-Z. Lu, S.-Q. Shen, and T.-K. Ng, Quantum impurity in the bulk of topological insulator, arXiv:1209.4710 (slave-boson mean-field theory)
- R. W. Reinthaler, P. Recher, and E. M. Hankiewicz, All-electrical measurement of crossed Andreev reflection in topological insulators, arXiv:1209.5700 (rather, a 2D topological insulator-superconductor-2D topological insulator junction)
- H.-H. Hung, P. Ghaemi, T. L. Hughes, and M. J. Gilbert, Vortex Lattices in the Superconducting Phases of Doped Topological Insulators and Heterostructures, arXiv:1209.6373
- J. He, Y.-X. Zhu, Y.-J. Wu, L.-F. Liu, Y. Liang, and S.-P. Kou, Particle-Hole Symmetry Protected Zero Modes on Vacancies in the Topological Insulators and Topological Superconductors on the Honeycomb Lattice, arXiv:1210.0266
- Z. Liu, Z.-F. Wang, J.-W. Mei, Y.-S. Wu, and F. Liu, Topological Flat Band in a Two-Dimensional Organometallic Framework, arXiv:1210.1826 (Indium phenylene network, DFT, predicted to have nearly flat bands, which are topologically nontrivial)
- K. Shiozaki and S. Fujimoto, Electromagnetic and thermal responses of Z topological insulators and superconductors in odd spatial dimensions, arXiv:1210.2825 (how to observe the winding number in the response, in heterostructures with trivial materials and in the bulk; for the bulk introduce new concept of chiral polarization)
- J. M. Fonseca, W. A. Moura-Melo, and A. R. Pereira, Localized and polarized charged zero modes in three-dimensional topological insulators induced by a magnetic vortex, arXiv:1210.3100 (topological insulator covered by ferromagnetic film)
- L. Zhang, J. Ren, J.-S. Wang, and B. Li, Topological Magnon Insulator in Insulating Ferromagnet, arXiv:1210.3487
- A. Chan, T. L. Hughes, S. Ryu, and E. Fradkin, Effective field theories for topological insulators by functional bosonization, arXiv:1210.4305 (throughout the periodic table)
- T. Paananen and T. Dahm, Magnetically robust topological edge states and flat bands, arXiv:1210.4422 (3D AII topological insulator)
- I. A. Nechaev, R. C. Hatch, M. Bianchi, D. Guan, C. Friedrich, I. Aguilera, J. L. Mi, B. B. Iversen, S. Blügel, P. Hofmann, and E. V. Chulkov, Evidence for a direct band gap in the topological insulator Bi2Se3 from theory and experiment, arXiv:1210.4477
- K. Kobayashi, T. Ohtsuki, and K.-I. Imura, Disordered weak and strong topological insulators, arXiv:1210.4656 (3D topological insulator, lattice model, phase diagrams, robustness of transport properties)
- Z. Wang, F. Zheng, Z.-G. Fu, and P. Zhang, Fractional quantum Hall effect in topological insulators: The role of Zeeman effect, arXiv:1210.5137
- B. Zocher and B. Rosenow, Surface states and local spin susceptibility in doped three-dimensional topological insulators with odd-parity superconducting pairing symmetry, arXiv:1210.5445 (metallic normal state) P
- J. D. Sau, B. Swingle, and S. Tewari, A proposal to probe quantum non-locality of Majorana fermions in tunneling experiments, arXiv:1210.5514 (for topological superconductor due to proximity effect)
- Z. Huang, T. Das, A. V. Balatsky, and D. P. Arovas, Stability of Weyl metals under impurity scattering, arXiv:1210.6121 (bulk impurities, tight-binding theory)
- P. Goswami and S. Tewari, Axion field theory and anomalous non-dissipative transport properties of (3+1)-dimensional Weyl semi-metals and Lorentz violating spinor electrodynamics, arXiv:1210.6352
- D. Soriano, F. Ortmann, and S. Roche, Three-dimensional Models of Topological Insulator Films: Dirac Cone Engineering and Spin Texture Robustness, arXiv:1210.6534 (3D Fu-Kane-Mele model)
- D. S. L. Abergel and S. Das Sarma, 2D compressibility of surface states on 3D topological insulators, arXiv:1210.7241
- P. Nikolic and Z. Tesanovic, Interaction proximity effect at the interface between a superconductor and a topological insulator quantum well, arXiv:1210.7821
- O. P. Sushkov and A. H. Castro Neto, Topological Insulating States in Ordinary Semiconductors, arXiv:1210.8186
- A. K. Mitchell, D. Schuricht, M. Vojta, and L. Fritz, Kondo effect on the surface of 3D topological insulators: Signatures in scanning tunneling spectroscopy, arXiv:1211.0034 (noninteracting magnetic impurities on surface, quasi-particle interference)
- Y. Nagai, H. Nakamura, and M. Machida, Spin-polarized Majorana Bound States around a Vortex in Topological Superconductors, arXiv:1211.0125
- E. Cobanera, G. Ortiz, and Z. Nussinov, Holographic Symmetries and Generalized Order Parameters for Topological Matter, arXiv:1211.0564 (duality maps between Landau and non-Landau [topological] models, construction of order parameters for topological orders, mapping between bulk and boundary order; letter with extensive supplemental material)
- Q. Li, E. Rossi, and S. Das Sarma, Two-dimensional electronic transport on the surface of 3D topological insulator, arXiv:1211.1970 (Boltzmann equation; including disorder and electron-phonon scattering)
- J. S. Meyer and G. Refael, Disordered topological metals, arXiv:1211.1987 (topological insulator turned into a metal by strong bulk disorder)
- S. Nakosai, J. C. Budich, Y. Tanaka, B. Trauzettel, and N. Nagaosa, Majorana bound states and non-local spin correlations in a quantum wire on an unconventional superconductor, arXiv:1211.2307 (conventional wire on top of class-D or class-D III superconductor)
- J. C. Budich, B. Trauzettel, and G. Sangiovanni, Fluctuation driven topological Hund insulator, arXiv:1211.3059
- G. Go, J.-H. Park, and J. H. Han, Three-Band Model for Quantum Hall and Spin Hall Effects, arXiv:1211.3780
- T. Habe and Y. Asano, Gapped energy spectra around the Dirac node at the surface of a 3D topological insulator in the presence of the time-reversal symmetry, arXiv:1211.4663 (find that electron-electron interaction plus [time-reversal-invariant] disorder scattering opens a gap at the Dirac points, standard arguments regarding robustness of gapless spectrum do not apply due to presence of interactions; diagrammatic approach)
- A. Yamakage, K. Nomura, K.-I. Imura, and Y. Kuramoto, Quantum criticality of the disordered topological insulator, arXiv:1211.5026 (2D topological Anderson-Mott insulator)
- J. Cayssol, B. Dóra, F. Simon, and R. Moessner, Floquet topological insulators, arXiv:1211.5623
- A. Mesaros and Y. Ran, A classification of symmetry enriched topological phases with exactly solvable models, arXiv:1212.0835 (bosonic systems with long-range entanglement and global symmetries, long paper using homotopy theory)
- W. Bietenholz, M. Bögli, F. Niedermayer, M. Pepe, F. G. Rejón-Barrera, and U.-J. Wiese, Topological Lattice Actions for the 2d XY Model, arXiv:1212.0579 (BKT transition is rather robust if topological terms are added to the action, unless they completely suppress vortices)
- P. Ye and X.-G. Wen, 2D Lattice Model Construction of Symmetry-Protected Topological Phases, arXiv:1212.2121 (bosonic and spin models)
- C. Fang, M. J. Gilbert, S.-Y. Xu, B. A. Bernevig, and M. Z. Hasan, Surface State Quasiparticle Interference in Crystalline Topological Insulators, arXiv:1212.3285
- Z. Ringel and A. Stern, The Z2-anomaly and boundaries of topological insulators, arXiv:1212.3796 (anomaly shows up as diverging correlation between different boundaries, imposes constraints on effective theories)
- L. Hozoi, H. Gretarsson, J. P. Clancy, B.-G. Jeon, B. Lee, K. H. Kim, V. Yushankhai, P. Fulde, Y.-J. Kim, and J. van den Brink, Topological states in pyrochlore iridates: long-range anisotropy strongly competing with spin-orbit interaction, arXiv:1212.4009 (A2Ir2O7)
- M. Kargarian and G. A. Fiete, Topological Crystalline Insulators in Transition Metal Oxides, arXiv:1212.4162 (topological insulators protected by lattice symmetries, here by mirror symmetry, applied to A2M2O7)
- B. Béeri, Majorana-Klein hybridization in topological superconductor junctions, arXiv:1212.4465
- B.-J. Yang, M. S. Bahramy, and N. Nagaosa, Topological protection of bound states against the hybridization, arXiv:1212.5598 (the protected "bound states" are edge states of a quantum Hall system resonant with a continuum)
- P. P. Orth, D. Cocks, S. Rachel, M. Buchhold, K. Le Hur, and W. Hofstetter, Correlated Topological Phases and Exotic Magnetism with Ultracold Fermions, arXiv:1212.5607 (2D Hubbard model with staggered flux and Rashba spin-orbit coupling; real-space DMFT, MC, analytical arguments)
- I. C. Fulga, B. van Heck, J. M. Edge, and A. R. Akhmerov, Statistical Topological Insulators, arXiv:1212.6191 (focusing on the symmetries of ensembles of disordered systems; in how far is this distinct from standard classification?)
- J. Song, H. Liu, H. Jiang, Q. Sun, and X. C. Xie, The dependence of topological Anderson insulator on the type of disorder, arXiv:1212.6538 (bond vs. side disorder)
- B. Skinner and B. I. Shklovskii, Theory of the random potential at the surface of a topological insulator, arXiv:1212.6653
- H. P. Paudel and M. N. Leuenberger, A 3D topological insulator quantum dot, arXiv:1212.6772
- P. Jadaun, D. Xiao, Q. Niu, and S. K. Banerjee, Topological classification of crystalline insulators with space group symmetry, Phys. Rev. B 88, 085110 (2013) (classification, see also arXiv:1207.5767)
- Z. Xu, L. Sheng, R. Shen, B. Wang, and D. Y. Xing, Kosterlitz-Thouless transition in disordered two-dimensional topological insulators, J. Phys.: Condens. Matter 25, 065501 (2013) (argue that the metal-insulator transition in the quantum spin Hall system is of Kosterlitz-Thouless type; unbinding of current vortices)
- L. Fidkowski, X. Chen, and A. Vishwanath, Non-Abelian Topological Order on the Surface of a 3D Topological Supercoductor from an Exactly Solved Model, Phys. Rev. X 3, 041016 (2013) (explicit construction of 3D interacting topological superconductor [would be class DIII for free quasiparticles] with topological order nevertheless having a gap at the surface; interactions reduce domain of topological invariant from Z to Z16)
- A. Rüegg and C. Lin, Bound States of Conical Singularities in Graphene-Based Topological Insulators, Phys. Rev. Lett. 110, 046401 (2013) (electronic bound states at disclinations in honeycomb lattice)
- F. Zhang, C. L. Kane, and E. J. Mele, Surface State Magnetization and Chiral Edge States on Topological Insulators, Phys. Rev. Lett. 110, 046404 (2013) (Bi2Se3, surface states at quite general faces coupled to ferromagnetic insulator, which provides an exchange field)
- G. Dolcetto, F. Cavaliere, D. Ferraro, and M. Sassetti, Generating and controlling spin-polarized currents induced by a quantum spin Hall antidot, Phys. Rev. B 87, 085425 (2013)
- B.-J. Yang, M. S. Bahramy, R. Arita, H. Isobe, and N. Nagaosa, Theory of Topological Quantum Phase Transitions in 3D Noncentrosymmetric Systems, Phys. Rev. Lett. 110, 086402 (2013)
- Z. Wang and B. Yan, Topological Hamiltonian as an exact tool for topological invariants, J. Phys.: Condens. Matter 25, 155601 (2013) (the topological Hamiltonian is the bare one plus the self-energy at zero frequency, it is what determines zero-energy surface states in interacting systems)
- Y. Liu, Y. Y. Li, D. Gilks, V. K. Lazarov, M. Weinert, and L. Li, Charging Dirac States at Antiphase Domain Boundaries in the Three-Dimensional Topological Insulator Bi2Se3, Phys. Rev. Lett. 110, 186804 (2013)
- R. P. Tiwari, U. Zülicke, and C. Bruder, Majorana Fermions from Landau Quantization in a Superconductor and Topological-Insulator Hybrid Structure, Phys. Rev. Lett. 110, 186805 (2013)
- A. Altland and R. Egger, Multiterminal Coulomb-Majorana Junction, Phys. Rev. Lett. 110, 196401 (2013)
- C. Xu and A. W. W. Ludwig, Nonperturbative Effects of a Topological Theta Term on Principal Chiral Nonlinear Sigma Models in 2+1 Dimensions, Phys. Rev. Lett. 110, 200405 (2013)
- J. I. Väyrynen, M. Goldstein, and L. I. Glazman, Helical Edge Resistance Introduced by Charge Puddles, Phys. Rev. Lett. 110, 216402 (2013) (modeled by quantum dot side-coupled to the edge)
- M. P. Zaletel, R. S. K. Mong, and F. Pollmann, Topological Characterization of Fractional Quantum Hall Ground States from Microscopic Hamiltonians, Phys. Rev. Lett. 110, 236801 (2013)
- Y. X. Zhao and Z. D. Wang, Topological Classification of Fermi Surfaces, Phys. Rev. Lett. 110, 240404 (2013); see also Matsuura et al., New J. Phys. 15, 065001 (2013); An intrinsic connection between topological stabilities of Fermi surfaces and topological insulators/superconductors, arXiv:1305.1251; Searching for New Topological Types of Majorana Fermions from Boundary-bulk Correspondence of Topological Insulators/Superconductors, arXiv:1305.3791
- S. Zhang, W. Zhu, and Q. Sun, Josephson junction on one edge of a two dimensional topological insulator affected by magnetic impurity, J. Phys.: Condens. Matter 25, 295301 (2013)
- E. K.-H. Lee, S. Bhattacharjee, and Y. B. Kim, Magnetic excitation spectra in pyrochlore iridates, Phys. Rev. B 87, 214416 (2013) (includes tight-binding parametrization for pyrochlore iridates; magnetic excitations in the insulting all-in-all-out phase; use two complementary approaches: RPA and mapping onto a spin model with linear spin-wave theory) P
- D. T. Son and B. Z. Spivak, Chiral anomaly and classical negative magnetoresistance of Weyl metals, Phys. Rev. B 88, 104412 (2013) (metals with Fermi pockets derived from Weyl points; semiclassical theory) P; see related journal-club commentary: P. Lee, Observation of the chiral anomaly in solids, JCCM_MAY_2015_03 (with clear discussion of chiral [Adler-Bell-Jackiw] anomaly)
- B. Zocher and B. Rosenow, Modulation of Majorana-Induced Current Cross-Correlations by Quantum Dots, Phys. Rev. Lett. 111, 036802 (2013) (lead-dot-topological_superconducting wire-dot-lead structure)
- C. J. Lin, X. Y. He, J. Liao, X. X. Wang, V. Sacksteder IV, W. M. Yang, T. Guan, Q. M. Zhang, L. Gu, G. Y. Zhang, C. G. Zeng, X. Dai, K. H. Wu, and Y. Q. Li, Parallel field magnetoresistance in topological insulator thin films, Phys. Rev. B 88, 041307(R) (2013) (magnetotransport experiments on Bi2Se3 and (Bi,Sb)2Te3, comparison with theory)
- F. Zhang, C. L. Kane, and E. J. Mele, Time-Reversal-Invariant Topological Superconductivity and Majorana Kramers Pairs, Phys. Rev. Lett. 111, 056402 (2013) (1D and 2D topological superconductors by proximity using iron-based superconductors)
- F. Zhang, C. L. Kane, and E. J. Mele, Topological Mirror Superconductivity, Phys. Rev. Lett. 111, 056403 (2013)
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- I. Proskurin and M. Ogata, Thermoelectric Transport Coefficients for Massless Dirac Electrons in Quantum Limit, arXiv:1305.3343
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- T. Karzig, G. Refael, and F. von Oppen, Boosting Majorana zero modes, arXiv:1305.3626 (Majorana fermions and the trivial/nontrivial domain walls of 1D engineered topological superconductors, effect of the constant speed of domain-wall motion on the stability of the Majoranas, find that they are stable as long as the speed is smaller than the Fermi velocity)
- A. M. Black-Schaffer and A. V. Balatsky, Proximity-induced unconventional superconductivity in topological insulators, arXiv:1305.4142
- B. M. Fregoso, Y. H. Wang, N. Gedik, and V. Galitski, Driven Electronic States at the Surface of a Topological Insulator, arXiv:1305.4145
- G. J. Ferreira and D. Loss, Magnetically-Defined Qubits on 3D Topological Insulators, arXiv:1305.5003 (introduced by exchange field due to insulating ferromagnetic layer, with domain walls to change orientation)
- Sheng-Nan Ji, Bang-Fen Zhu, and Ren-Bao Liu, Single Dirac point and helical states in a one-dimensional system, arXiv:1305.5289 (in a 1D bulk system, requiring a judiciously chosen spatially modulated magnetic field and spin-orbit coupling)
- V. Parente, A. Tagliacozzo, F. von Oppen, and F. Guinea, Electron-phonon interaction on the surface of a 3D topological insulator, arXiv:1305.6160 (continuum theory for clean surface, phonon-mediated electronic interaction can be attractive at low frequencies but is too weak to cause superconductivity)
- N. F. Q. Yuan, C. L.M. Wong, and K. T. Law, Probing Majorana Flat Bands in Nodal dx2-y2-wave Superconductors with Rashba Spin-Orbit Coupling, arXiv:1305.6446 (Majorana flat bands in addition to the usual Andreev bound states)
- M. B. Hastings, Classifying Quantum Phases With The Torus Trick, arXiv:1305.6625
- S. Kourtis and M. Daghofer, Combined topological and Landau order from strong correlations in Chern bands, arXiv:1305.6948
- H. Wei, S.-P. Chao, and V. Aji, Odd parity superconductivity in Weyl semimetals, arXiv:1305.7233
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- C. Fang, M.J. Gilbert, and B. A. Bernevig, Large Chern Number Quantum Anomalous Hall Effect In Thin-film Topological Crystalline Insulators, arXiv:1306.0888 (based on Bi compounds)
- F. Virot, R. Hayn, M. Richter, and J. van den Brink, Engineering topological surface-states: HgS, HgSe and HgTe, arXiv:1306.0999 (DFT)
- S. A. Parameswaran, T. Grover, D. A. Abanin, D. A. Pesin, and A. Vishwanath, Probing the chiral anomaly with nonlocal transport in Weyl semimetals, arXiv:1306.1234
- D. Baasanjav, O. A. Tretiakov, and K. Nomura, Magnetoelectric Effect in Topological Insulator Films beyond Linear Response Regime, arXiv:1306.1414
- E. Tang and X.-G. Wen, Superconductivity with intrinsic topological order induced by pure Coulomb interaction and time-reversal symmetry breaking, arXiv:1306.1528
- J. You, A. H. Chan, C. H. Oh, and V. Vedral, Topological quantum phase transitions in the spin-singlet superconductor with Rashba and Dresselhaus (110) spin-orbit couplings, arXiv:1306.2436
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- C. Wang, A. C. Potter, and T. Senthil, Gapped Symmetry Preserving Surface-State for the Electron Topological Insulator, arXiv:1306.3223 (show that these are possible in the presence of topological order at the surface, description not limited to effectively noninteracting electrons); P. Bonderson, C. Nayak, and X.-L. Qi, A Time-Reversal Invariant Topological Phase at the Surface of a 3D Topological Insulator, arXiv:1306.3230 (closely related idea); X. Chen, L. Fidkowski, and A. Vishwanath, Symmetry Enforced Non-Abelian Topological Order at the Surface of a Topological Insulator, arXiv:1306.3250 (another closely related paper); M. A. Metlitski, C. L. Kane, and M. P. A. Fisher, A symmetry-respecting topologically-ordered surface phase of 3d electron topological insulators, arXiv:1306.3286 (another closely related paper); see also commentary by A. Stern: JCCM_OCTOBER_2013_03
- C. Wang, A. C. Potter, and T. Senthil, Classification of interacting electronic topological insulators in three dimensions, arXiv:1306.3238 (with time-reversal symmetry)
- M. Legner and T. Neupert, Relating the entanglement spectrum of noninteracting band insulators to their quantum geometry and topology, arXiv:1306.4008
- R. Thomale, S. Rachel, and P. Schmitteckert, Tunneling spectra simulation of interacting Majorana wires, arXiv:1306.5127 (DMRG)
- Y. Chen, S. Wu, and A. A. Burkov, Axion response in Weyl semimetals, arXiv:1306.5344 (show that the axion theta term has the same form as in relativistic field theory and is not modified by the underlying lattice)
- A. P. Protogenov, E. V. Chulkov, and V. A. Verbus, Nonlocal Edge State Transport in Topological Insulators, arXiv:1306.5827 (short paper, Landauer-Büttiker theory)
- K. Landsteiner, Anomaly related transport of Weyl fermions for Weyl semi-metals, arXiv:1306.4932
- A. Zazunov, A. Altland, and R. Egger, Transport properties of the Coulomb-Majorana junction, arXiv:1307.0210
- D. A. Ivanov, P. M. Ostrovsky, and M. A. Skvortsov, Anderson localization of a Majorana fermion, arXiv:1307.0372
- C.-W. Huang, S. T. Carr, D. Gutman, E. Shimshoni, and A. D. Mirlin, Transport via double constrictions in integer and fractional topological insulators, arXiv:1307.0525 (coupling the two edges of a 2D strip)
- C. Qu, Z. Zheng, M. Gong, Y. Xu, L. Mao, X. Zou, G. Guo, and C. Zhang, Topological Superfluids with Finite Momentum Pairing and Majorana Fermions, arXiv:1307.1207
- M. S. Foster, M. Dzero, V. Gurarie, and E. A. Yuzbashyan, Quantum quench in a p + i p superfluid: Winding numbers and topological states far from equilibrium, arXiv:1307.1485
- T. Habe and Y. Asano, Three-dimensional symmetry breaking topological matters, arXiv:1307.1531
- M. S. Foster, V. Gurarie, M. Dzero, and E. A. Yuzbashyan, Far from equilibrium topological p-wave superfluids, arXiv:1307.2256 (in cold atomic gases after a quench)
- Y. Imai, K. Wakabayashi, and M. Sigrist, Topological and edge state properties of a three-band model for Sr2RuO4, arXiv:1307.2382 (self-consistent Bogoliubov-de Gennes, i.e., real-space mean-field, approach)
- K. A. Madsen, E. J. Bergholtz, and P. W. Brouwer, Topological equivalence of crystal and quasicrystal band structures, arXiv:1307.2577 (and end states in one-dimensional systems)
- J. J. He, J. Wu, T. P. Choy, X.-J. Liu, Y. Tanaka, and K. T. Law, BDI Class Topological Superconductors and Generating Entangled Spin Currents in Quantum Anomalous Hall Insulators, arXiv:1307.2764 (1D)
- S. Thomas, D.J. Kim, S. B. Chung, T. Grant, Z. Fisk, and Jing Xia, Weak Antilocalization and Linear Magnetoresistance in The Surface State of SmB6, arXiv:1307.4133 (experimental)
- M. Ye, J. W. Allen, and K. Sun, Topological crystalline Kondo insulators and universal topological surface states of SmB6, arXiv:1307.7191
- D.-L. Deng, S.-T. Wang, C. Shen, and L.-M. Duan, Hopf Insulators and Their Topologically Protected Surface States, arXiv:1307.7206 (3D TI without symmetries, unlike the standard TI protected by time-reversal invariance; require two bands, one of which is filled, then the homotopy theory of the Hopf map becomes relevant)
- M. Ezawa, Y. Tanaka, and N. Nagaosa, Topological Phase Transition without Gap Closing, arXiv:1307.7347 (but with symmetry change)
- R. R. Biswas and S. Ryu, Diffusive transport in Weyl semimetals, arXiv:1309.3278 (also derive the diffuson microscopically)
- K. Björnson and A. M. Black-Schaffer, Spin Skyrmion number classification for fully gapped topological superconductors, arXiv:1309.3411 (indeed using the standard Skyrmion number [Pontryagin index] of the spin structure instead of the Chern number, discussed for 2D, also said to work in 1D, said to be more intuitive than the Chern number)
- F. S. Nogueira and I. Eremin, Thermal screening on a topological surface and its interplay with proximity-induced ferromagnetism, arXiv:1309.3451
- S. Valentini, R. Fazio, and F. Taddei, Andreev levels spectroscopy of topological three-terminal junctions, arXiv:1311.1017 (DC Josephson junction between topological superconducting wires, probed by biased, narrow normal contact in center of junction P
- B. Sbierski, G. Pohl, E. J. Bergholtz, and P. W. Brouwer, Quantum transport of disordered Weyl semimetals at the nodal point, arXiv:1402.6653 (single Weyl cone, with Fermi energy at the Weyl point, noninteracting electrons, calculate transmission matrix)
- G. B. Halász, J. T. Chalker, and R. Moessner, Doping a topological quantum spin liquid: slow holes in the Kitaev honeycomb model, arXiv:1403.3377 (mobile holes in anisotropic Kitaev honeycomb model in the gapped phase)
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- V. Kozii and L. Fu, Odd-Parity Superconductivity in the Vicinity of Inversion Symmetry Breaking in Spin-Orbit-Coupled Systems, Phys. Rev. Lett. 115, 207002 (2015) (pairing due to fluctuations associated with the parity-breaking transition)
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- I. Sodemann and L. Fu, Quantum Nonlinear Hall Effect Induced by Berry Curvature Dipole in Time-Reversal Invariant Materials, Phys. Rev. Lett. 115, 216806 (2015)
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- P. Gentile, M. Cuoco, and C. Ortix, Edge States and Topological Insulating Phases Generated by Curving a Nanowire with Rashba Spin-Orbit Coupling, Phys. Rev. Lett. 115, 256801 (2015) (models with periodic spatial modulation of the spin-orbit vector)
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Y.-H. Chan, C.-K. Chiu, M. Y. Chou, and A. P. Schnyder, Ca3P2 and other topological semimetals with line nodes and drumhead surface states, Phys. Rev. B 93, 205132 (2016)
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M. Laubach, C. Platt, R. Thomale, T. Neupert, and S. Rachel, Density wave instabilities and surface state evolution in interacting Weyl semimetals, Phys. Rev. B 94, 241102(R) (2016) (simple model for a Weyl semimetal with Hubbard interaction, find CDW that opens gap at strong negative U and SDW at strong positive U; variational cluster approximation)
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E. Witten, An SYK-Like Model Without Disorder, arXiv:1610.09758 (Majorana fermions with uniform q-particle interaction [four or larger], 0+1 dimensional model, nonrandom variant of the Sachdev-Ye-Kitaev model)
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L. Savary, J. Ruhman, J. W. F. Venderbos, L. Fu, and P. A. Lee, Superconductivity in three-dimensional spin-orbit coupled semimetals, arXiv:1707.03831 P
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W. Yang, T. Xiang, and C. Wu, Majorana surface modes of nodal topological pairings in spin-3/2 semi-metals, arXiv:1707.07261 P (exemplified by half-Heusler materials, A1 state, flat surface bands and quasi-particle interference, also dispersive surface bands for T and O groups)
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F. Lambert, A. Akbari, P. Thalmeier, and I. Eremin, Surface State Tunneling Signatures in the Two-Component Superconductor UPt3, Phys. Rev. Lett. 118, 087004 (2017) (slab calculation of surface [and bulk] states and quasi-particle interference, tight-binding model incompatible with D6h point group) P
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J. Knolle and N. R. Cooper, Excitons in topological Kondo insulators: Theory of thermodynamic and transport anomalies in SmB6, Phys. Rev. Lett. 118, 096604 (2017)
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M. Hell, M. Leijnse, and K. Flensberg, Two-Dimensional Platform for Networks of Majorana Bound States, Phys. Rev. Lett. 118, 107701 (2017) (2DEG in proximity to structured superconductor)
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S. T. Ramamurthy, Y. Wang, and T. L. Hughes, Electromagnetic Response of Three-Dimensional Topological Crystalline Insulators, Phys. Rev. Lett. 118, 146602 (2017)
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Z. Yan, R. Bi, and Z. Wang, Majorana Zero Modes Protected by a Hopf Invariant in Topologically Trivial Superconductors, Phys. Rev. Lett. 118, 147003 (2017) (two-dimensional spinless p-wave model with n-fold vortex, Hopf invariant equals n)
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J. Ahn and B.-J. Yang, Unconventional Topological Phase Transition in Two-Dimensional Systems with Space-Time Inversion Symmetry, Phys. Rev. Lett. 118, 156401 (2017) (2+1 dimensions, "space-time inversion symmetry" consists of time reversal and spatial twofold rotation; in its presence find a Weyl phase separating trivial and topological insulators)
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S.-K. Jian, C.-H. Lin, J. Maciejko, and H. Yao, Emergence of Supersymmetric Quantum Electrodynamics, Phys. Rev. Lett. 118, 166802 (2017) (at quantum phase transition towards pair-density state, e.g., SmB6)
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M. Heinrich, A. Jiménez-Alba, S. Moeckel, and M. Ammon, Surface States in Holographic Weyl Semimetals, Phys. Rev. Lett. 118, 201601 (2017) (strong coupling, uses QFT-AdS duality)
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T. Micklitz and M. R. Norman, Symmetry-Enforced Line Nodes in Unconventional Superconductors, Phys. Rev. Lett. 118, 207001 (2017) P
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C. Chan and X.-J. Liu, Non-Abelian Majorana Modes Protected by an Emergent Second Chern Number, Phys. Rev. Lett. 118, 207002 (2017) (FFLO pair-density wave breaking time-reversal symmetry, fully gapped, Majorana modes localized at vortices)
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T. E. O’Brien, C. W. J. Beenakker, and İ. Adagideli, Superconductivity Provides Access to the Chiral Magnetic Effect of an Unpaired Weyl Cone, Phys. Rev. Lett. 118, 207701 (2017) (superconducting pairing gaps out a Weyl point but not its partner of opposite chirality)
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T. Bzdušek and M. Sigrist, Robust doubly charged nodal lines and nodal surfaces in centrosymmetric systems, Phys. Rev. B 96, 155105 (2017) (with general classification of symmetry classes and topological invariants in presence of inversion symmetry in addition to the usual global C, T, S symmetries) P
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H. Shapourian, K. Shiozaki, and S. Ryu, Many-Body Topological Invariants for Fermionic Symmetry-Protected Topological Phases, Phys. Rev. Lett. 118, 216402 (2017)
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J. Ruhman, V. Kozii, and L. Fu, Odd-Parity Superconductivity near an Inversion Breaking Quantum Critical Point in One Dimension, Phys. Rev. Lett. 118, 227001 (2017) (stongly interacting 1D system, topological state is 1D analogue of spin-triplet superconductor)
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B. Roy, Y. Alavirad, and J. D. Sau, Global Phase Diagram of a Three-Dimensional Dirty Topological Superconductor, Phys. Rev. Lett. 118, 227002 (2017) (potential disorder and random s-wave pairing, analyze weak and strong disorder regimes)
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A. Agarwala and V. B. Shenoy, Topological Insulators in Amorphous Systems, Phys. Rev. Lett. 118, 236402 (2017) (random networks, topologically nontrivial in the sense that a nonzero Bott index can be defined; also has edge states)
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S. A. A. Ghorashi, S. Davis, and M. S. Foster, Disorder-enhanced topological protection and universal quantum criticality in a spin-3/2 topological superconductor, Phys. Rev. B 95, 144503 (2017) (RG, weak disorder) P
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K. Patrick, T. Neupert, and J. K. Pachos, Topological Quantum Liquids with Long-Range Couplings, Phys. Rev. Lett. 118, 267002 (2017) (extension of Kitaev chain)
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M.-T. Suzuki, T. Koretsune, M. Ochi, and R. Arita, Cluster multipole theory for anomalous Hall effect in antiferromagnets, Phys. Rev. B 95, 094406 (2017) (symmetries that prevent/allow nonzero anomalous Hall conductivity in certain planes, role of spin-orbit coupling for these; applied to cubic Oh and hexagonal D6h Mn3Z) P
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T.-R. Chang et al., Type-II Symmetry-Protected Topological Dirac Semimetals, Phys. Rev. Lett. 119, 026404 (2017) (theoretical prediction for (V,Nb,Ta)(Al,Ga,Mn)3, no experiment)
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B. Béri, Exact Nonequilibrium Transport in the Topological Kondo Effect, Phys. Rev. Lett. 119, 027701 (2017) (in a certain limit)
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R. Yu, Q. Wu, Z. Fang, and H. Weng, From Nodal Chain Semimetal to Weyl Semimetal in HfC, Phys. Rev. Lett. 119, 036401 (2017) (ab initio and model theory)
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J. F. Steiner, A. V. Andreev, and D. A. Pesin, Anomalous Hall Effect in Type-I Weyl Metals, Phys. Rev. Lett. 119, 036601 (2017) P
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D. Liu and J. Shi, Circular Phonon Dichroism in Weyl Semimetals, Phys. Rev. Lett. 119, 075301 (2017) (predict strong effects of circular polarization of phonons)
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A. Lau, K. Koepernik, J. van den Brink, and C. Ortix, Generic Coexistence of Fermi Arcs and Dirac Cones on the Surface of Time-Reversal Invariant Weyl Semimetals, Phys. Rev. Lett. 119, 076801 (2017)
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J. Liu and L. Balents, Anomalous Hall Effect and Topological Defects in Antiferromagnetic Weyl Semimetals: Mn3Sn/Ge, Phys. Rev. Lett. 119, 087202 (2017) P
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E. Khalaf and P. M. Ostrovsky, Localization Effects on Magnetotransport of a Disordered Weyl Semimetal, Phys. Rev. Lett. 119, 106601 (2017) (partially exact treatment of localization close to Weyl points)
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Zhao Liu, Gunnar Möller, and Emil J. Bergholtz, Exotic Non-Abelian Topological Defects in Lattice Fractional Quantum Hall States, Phys. Rev. Lett. 119, 106801 (2017) (defects that effectively increase the genus of space)
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Zi-Xiang Li, Yi-Fan Jiang, and Hong Yao, Edge Quantum Criticality and Emergent Supersymmetry in Topological Phases, Phys. Rev. Lett. 119, 107202 (2017) (QMC simulations)
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I. Klich, D. Vaman, and G. Wong, Entanglement Hamiltonians for Chiral Fermions with Zero Modes, Phys. Rev. Lett. 119, 120401 (2017) (... due to ground-state degeneracy)
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H. Yang, J. Yu, S. S. P. Parkin, C. Felser, C.-X. Liu, and B. Yan, Prediction of Triple Point Fermions in Simple Half-Heusler Topological Insulators, Phys. Rev. Lett. 119, 136401 (2017) (ab-initio calculations, band-touching points of twofold degenerate and nondegenerate band)
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C. Wang and M. Levin, Anomaly Indicators for Time-Reversal Symmetric Topological Orders, Phys. Rev. Lett. 119, 136801 (2017) (anomaly here meaning 2D topological orders that can only be realized at the surface of a 3D bulk)
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C. M. Wang, H.-P. Sun, H.-Z. Lu, and X. C. Xie, 3D Quantum Hall Effect of Fermi Arcs in Topological Semimetals, Phys. Rev. Lett. 119, 136806 (2017)
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X.-Q. Sun, B. Lian, and S.-C. Zhang, Double Helix Nodal Line Superconductor, Phys. Rev. Lett. 119, 147001 (2017) (noncentrosymmetric single-band superconductors, conditions for complicated interlinked line nodes, implications for surface flat bands)
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G. Chang et al., Topological Hopf and Chain Link Semimetal States and Their Application to Co2MnGa, Phys. Rev. Lett. 119, 156401 (2017) (nodal lines with nontrivial links, see previous paper by Sun et al.)
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X. Dai, Z. Z. Du, and H.-Z. Lu, Negative Magnetoresistance without Chiral Anomaly in Topological Insulators, Phys. Rev. Lett. 119, 166601 (2017) (semiclassical)
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C. Gneiting and F. Nori, Disorder-Induced Dephasing in Backscattering-Free Quantum Transport, Phys. Rev. Lett. 119, 176802 (2017) (e.g., topological-insulator edges)
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A. A. Burkov, Giant planar Hall effect in topological metals, Phys. Rev. B 96, 041110(R) (2017) (see also following paper by Nandy et al.) P
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S. Nandy, G. Sharma, A. Taraphder, and S. Tewari, Chiral Anomaly as the Origin of the Planar Hall Effect in Weyl Semimetals, Phys. Rev. Lett. 119, 176804 (2017) (see also previous paper by Burkov) P
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Y. Wang and L. Fu, Topological Phase Transitions in Multicomponent Superconductors, Phys. Rev. Lett. 119, 187003 (2017), arXiv:1703.06880 (for centrosymmetric and noncentrosymmetric cases, also with or without rotational symmetry, time-reversal symmetry spontaneously broken in the bulk) P
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J. Železný, Y. Zhang, C. Felser, and B. Yan, Spin-Polarized Current in Noncollinear Antiferromagnets, Phys. Rev. Lett. 119, 187204 (2017) (Mn3Sn and Mn3Ir, DFT, no mention of Weyl points)
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G. Chang et al., Unconventional Chiral Fermions and Large Topological Fermi Arcs in RhSi, Phys. Rev. Lett. 119, 206401 (2017) (chiral space group 198, several band-touching points with large Chern numbers); P. Tang, Q. Zhou, and S.-C. Zhang, Multiple Types of Topological Fermions in Transition Metal Silicides, Phys. Rev. Lett. 119, 206402 (2017) (space group 198, include RhSi, DFT calculations, "Rarita-Schwinger-Weyl fermions")
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A. Westström and T. Ojanen, Designer Curved-Space Geometry for Relativistic Fermions in Weyl Metamaterials, Phys. Rev. X 7, 041026 (2017) (general relativity by design)
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J. Langbehn, Y. Peng, L. Trifunovic, F. von Oppen, and P. W. Brouwer, Reflection-Symmetric Second-Order Topological Insulators and Superconductors, Phys. Rev. Lett. 119, 246401 (2017) (gapless dispersion only at crystal edges or corners)
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J. Wang et al., Prediction of Ideal Topological Semimetals with Triply Degenerate Points in the NaCu3Te2 Family, Phys. Rev. Lett. 119, 256402 (2017) (intermediate between Weyl and Dirac cases)
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C.-K. Chan and P. A. Lee, Emergence of gapped bulk and metallic side walls in the zeroth Landau level in Dirac and Weyl semimetals, Phys. Rev. B 96, 195143 (2017) (pairs of Weyl or Dirac points are gapped out by magnetic field perpendicular to their separation vector, no nonzero critical value, unlike in the following paper); P. Kim, J. H. Ryoo, and C.-H. Park, Breakdown of the Chiral Anomaly in Weyl Semimetals in a Strong Magnetic Field, Phys. Rev. Lett. 119, 266401 (2017) (DFT on TaAs family, pairs of Weyl points can be gapped out by strong magnetic field if their separation vector is perpendicular to the field [note breaking of momentum conservation], field must exceed a critical value)
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F. Zhang, J. Zhou, D. Xiao, and Y. Yao, Tunable Intrinsic Plasmons due to Band Inversion in Topological Materials, Phys. Rev. Lett. 119, 266804 (2017)
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J. Kruthoff, J. de Boer, J. van Wezel, C. L. Kane, and R.-J. Slager, Topological Classification of Crystalline Insulators through Band Structure Combinatorics, Phys. Rev. X 7, 041069 (2017) (exhaustive classification, also analyze phase transitions and in which cases a Weyl-semimetal phase intervenes)
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J. Yu and C.-X. Liu, Singlet-Quintet Mixing in Spin-Orbit Coupled Superconductors with j=3/2 Fermions, arXiv:1801.00083 (singlet-s-wave mixed with quintet d-wave, linearized gap equation, Kohn-Luttinger model with normal, inverted, and partially inverted band touching point, model for half-Heusler compounds neglecting breaking of inversion symmetry [but the breaking term is considered in the supplement, find nodal lines on both Fermi surfaces])
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A. A. Burkov, Mirror Anomaly in Dirac Semimetals, Phys. Rev. Lett. 120, 016603 (2018) (steps in dependence of anomalous Hall effect on magnetic-field direction, due to evolution of Weyl points with field direction)
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J.-P. Sun, D. Zhang, and K. Chang, Molybdenum Carbide: A Stable Topological Semimetal with Line Nodes and Triply Degenerate Points, Chin. Phys. Lett. 34, 027102 (2017) (DFT, also discuss surface states)
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J.-T. Wang, S. Nie, H. Weng, Y. Kawazoe, and C. Chen, Topological Nodal-Net Semimetal in a Graphene Network Structure, Phys. Rev. Lett. 120, 026402 (2018) (DFT, prediction of nodal-line network)
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A. V. Andreev and B. Z. Spivak, Longitudinal Negative Magnetoresistance and Magnetotransport Phenomena in Conventional and Topological Conductors, Phys. Rev. Lett. 120, 026601 (2018) (these effects do not require Weyl or Dirac semimetals
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M. Ezawa, Higher-Order Topological Insulators and Semimetals on the Breathing Kagome and Pyrochlore Lattices, Phys. Rev. Lett. 120, 026801 (2018) (having zero-energy states only at higher-order edges and corners; "breathing" means that the ratio of hopping amplitudes is tuned)
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M. Cheng, Microscopic Theory of Surface Topological Order for Topological Crystalline Superconductors, Phys. Rev. Lett. 120, 036801 (2018) (interacting topological superconductor relying on mirror symmetry; field-theoretical discussion)
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Z. Long, Y. Wang, M. Erukhimova, M. Tokman, and A. Belyanin, Magnetopolaritons in Weyl Semimetals in a Strong Magnetic Field, Phys. Rev. Lett. 120, 037403 (2018) (exotic plasmon-polariton properties)
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R. Verresen, N. G. Jones, and F. Pollmann, Topology and Edge Modes in Quantum Critical Chains, Phys. Rev. Lett. 120, 057001 (2018) (BDI in 1D)
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T. Cao, M. Wu, and S. G. Louie, Unifying Optical Selection Rules for Excitons in Two Dimensions: Band Topology and Winding Numbers, Phys. Rev. Lett. 120, 087402 (2018) (optical excitation of 2D semiconductors)
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J. W. F. Venderbos, L. Savary, J. Ruhman, P. A. Lee, and L. Fu, Pairing States of Spin-3/2 Fermions: Symmetry-Enforced Topological Gap Functions, Phys. Rev. X 8, 011029 (2018) P
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C. Gong, Y. Xie, Y. Chen, H.-S. Kim, and D. Vanderbilt, Symmorphic Intersecting Nodal Rings in Semiconducting Layers, Phys. Rev. Lett. 120, 106403 (2018)
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W. Ji and X.-G. Wen, (e2/h)/2 Conductance Plateau without 1D Chiral Majorana Fermions, Phys. Rev. Lett. 120, 107002 (2018) (show that plateau is not conclusive evidence for chiral Majorana state and IQH-superconductor interface)
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R. Thorngren and D. V. Else, Gauging Spatial Symmetries and the Classification of Topological Crystalline Phases, Phys. Rev. X 8, 011040 (2018)
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Q.-R. Wang and Z.-C. Gu, Towards a Complete Classification of Symmetry-Protected Topological Phases for Interacting Fermions in Three Dimensions and a General Group Supercohomology Theory, Phys. Rev. X 8, 011055 (2018)
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R. A. Molina and J. González, Surface and 3D Quantum Hall Effects from Engineering of Exceptional Points in Nodal-Line Semimetals, Phys. Rev. Lett. 120, 146601 (2018)
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M. N. Chernodub, A. Cortijo, and M. A. H. Vozmediano, Generation of a Nernst Current from the Conformal Anomaly in Dirac and Weyl Semimetals, Phys. Rev. Lett. 120, 206601 (2018) P
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J. H. Pixley, J. H. Wilson, D. A. Huse, and S. Gopalakrishnan, Weyl Semimetal to Metal Phase Transitions Driven by Quasiperiodic Potentials, Phys. Rev. Lett. 120, 207604 (2018)
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J. Cano, B. Bradlyn, Z. Wang, L. Elcoro, M. G. Vergniory, C. Felser, M. I. Aroyo, and B. Andrei Bernevig, Topology of Disconnected Elementary Band Representations, Phys. Rev. Lett. 120, 266401 (2018) ("elementary": is not a sum of simpler band representations; if an elementary band rep is gapped it cannot be represented in terms of localized symmetric Wannier function and is thus topologically nontrivial)
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S. A. A. Ghorashi, Y. Liao, and M. S. Foster, Critical Percolation without Fine-Tuning on the Surface of a Topological Superconductor, Phys. Rev. Lett. 121, 016802 (2018) (fully gapped, dispersive surface states, with disorder, exact diagonalization for supercell)
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Y. Chen, H.-Z. Lu, and X. C. Xie, Forbidden Backscattering and Resistance Dip in the Quantum Limit as a Signature for Topological Insulators, Phys. Rev. Lett. 121, 036602 (2018)
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J. L. Lado and M. Sigrist, Two-Dimensional Topological Superconductivity with Antiferromagnetic Insulators, Phys. Rev. Lett. 121, 037002 (2018)
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M. J. Pacholski, C. W. J. Beenakker, and İ. Adagideli, Topologically Protected Landau Level in the Vortex Lattice of a Weyl Superconductor, Phys. Rev. Lett. 121, 037701 (2018)
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T. Lan, L. Kong, and X.-G. Wen, Classification of (3+1)D Bosonic Topological Orders: The Case When Pointlike Excitations Are All Bosons, Phys. Rev. X 8, 021074 (2018)
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T. T. Ong and N. Nagaosa, Spin Transport and Accumulation in a 2D Weyl Fermion System, Phys. Rev. Lett. 121, 066603 (2018) (at surface of 3D TI)
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S. Yao and Z. Wang, Edge States and Topological Invariants of Non-Hermitian Systems, Phys. Rev. Lett. 121, 086803 (2018) (subtleties of the bulk-boundary correspondence in non-Hermitian models)
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X. Ying and A. Kamenev, Symmetry-Protected Topological Metals, Phys. Rev. Lett. 121, 086810 (2018) (topological QPT between gapless states, protected by symmetries)
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X.-Q. Sun, S.-C. Zhang, and T. Bzdušek, Conversion Rules for Weyl Points and Nodal Lines in Topological Media, Phys. Rev. Lett. 121, 106402 (2018) (Weyl points of opposite chirality that are related by a mirror symmetry cannot annihilate but rather transform into a nodal loop)
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H. Gao, Y. Kim, J. W. F. Venderbos, C. L. Kane, E. J. Mele, A. M. Rappe, and W. Ren, Dirac-Weyl Semimetal: Coexistence of Dirac and Weyl Fermions in Polar Hexagonal ABC Crystals, Phys. Rev. Lett. 121, 106404 (2018)
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J. I. Väyrynen, D. I. Pikulin, and J. Alicea, Noise-Induced Backscattering in a Quantum Spin Hall Edge, Phys. Rev. Lett. 121, 106601 (2018) (allowed for electric potential fluctuating in time, which thus breaks time-reversal symmetry)
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H. C. Po, H. Watanabe, and A. Vishwanath, Fragile Topology and Wannier Obstructions, Phys. Rev. Lett. 121, 126402 (2018)
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M. Offidani and A. Ferreira, Anomalous Hall Effect in 2D Dirac Materials, Phys. Rev. Lett. 121, 126802 (2018) (also skew scattering)
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B. Roy and V. Juričić, Collisionless Transport Close to a Fermionic Quantum Critical Point in Dirac Materials, Phys. Rev. Lett. 121, 137601 (2018) (Gross-Neveu-Yukawa model)
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D. Chowdhury, Y. Werman, E. Berg, and T. Senthil, Translationally Invariant Non-Fermi-Liquid Metals with Critical Fermi Surfaces: Solvable Models, Phys. Rev. X 8, 031024 (2018) (lattice of Sachdev-Ye-Kitaev quantum dots with hopping between them)
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E. Khalaf, H. C. Po, A. Vishwanath, and H. Watanabe, Symmetry Indicators and Anomalous Surface States of Topological Crystalline Insulators, Phys. Rev. X 8, 031070 (2018) (analysis of all point groups and all space groups, include spin-orbit coupling)
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B. Roy, R.-J. Slager, and V. Juričić, Global Phase Diagram of a Dirty Weyl Liquid and Emergent Superuniversality, Phys. Rev. X 8, 031076 (2018) (detailed analysis of phase diagram of Weyl semimetal with disorder)
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M. Koshino, N. F. Q. Yuan, T. Koretsune, M. Ochi, K. Kuroki, and L. Fu, Maximally Localized Wannier Orbitals and the Extended Hubbard Model for Twisted Bilayer Graphene, Phys. Rev. X 8, 031087 (2018) (construct effective model in terms of "fidget spinners", assume twist about carbon site, leads to point group D3; twist about hexagon center with D6 symmetry discussed in supplement); J. Kang and O. Vafek, Symmetry, Maximally Localized Wannier States, and a Low-Energy Model for Twisted Bilayer Graphene Narrow Bands, Phys. Rev. X 8, 031088 (2018) (similar); H. C. Po, L. Zou, A. Vishwanath, and T. Senthil, Origin of Mott Insulating Behavior and Superconductivity in Twisted Bilayer Graphene, Phys. Rev. X 8, 031089 (2018) (twist about hexagon center, gives sixfold rotation symmetry, position of twist axis should not affect low-energy properties)
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A. Ramires and J. L. Lado, Electrically Tunable Gauge Fields in Tiny-Angle Twisted Bilayer Graphene, Phys. Rev. Lett. 121, 146801 (2018) (vertical electric field acts as artificial gauge field) P
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M. H. Fischer, M. Sigrist, and D. F. Agterberg, Superconductivity without Inversion and Time-Reversal Symmetries, Phys. Rev. Lett. 121, 157003 (2018) (2D; symmetries in title not essential, only the product of one of them and Mz reflection required; energetic and topological analysis)
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K. Ziegler and A. Sinner, Short Note on the Density of States in 3D Weyl Semimetals, Phys. Rev. Lett. 121, 166401 (2018) (... with disorder)
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Q. Wang, C.-C. Liu, Y.-M. Lu, and F. Zhang, High-Temperature Majorana Corner States, Phys. Rev. Lett. 121, 186801 (2018) (at corners of 2D proximity-induced topological superconductor)
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T. Kobayashi, T. Matsushita, T. Mizushima, A. Tsuruta, and S. Fujimoto, Negative Thermal Magnetoresistivity as a Signature of a Chiral Anomaly in Weyl Superconductors, Phys. Rev. Lett. 121, 207002 (2018) (quasiclassical Eilenberger equation plus quantum corrections)
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M. Buchhold, S. Diehl, and A. Altland, Vanishing Density of States in Weakly Disordered Weyl Semimetals, Phys. Rev. Lett. 121, 215301 (2018) (weak disorder does not lead to nonzero DOS at the Weyl-point enerty in splite of presence of rare regions)
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C.-C. Liu, L.-D. Zhang, W.-Q. Chen, and F. Yang, Chiral Spin Density Wave and d+id Superconductivity in the Magic-Angle-Twisted Bilayer Graphene, Phys. Rev. Lett. 121, 217001 (2018) (tight-binding model, degeneracies do not seem to agree with DFT; SDW; superconductivity induced by spin fluctuations)
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D. A. Pesin, Two-Particle Collisional Coordinate Shifts and Hydrodynamic Anomalous Hall Effect in Systems without Lorentz Invariance, Phys. Rev. Lett. 121, 226601 (2018) (applied to Weyl semimetal, contribution to anomalous Hall effect)
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S. B. Zhang, J. Erdmenger, and B. Trauzettel, Chirality Josephson Current Due to a Novel Quantum Anomaly in Inversion-Asymmetric Weyl Semimetals, Phys. Rev. Lett. 121, 226604 (2018)
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F. S. Nogueira, Z. Nussinov, and J. van den Brink, Fractional Angular Momentum at Topological Insulator Interfaces, Phys. Rev. Lett. 121, 227001 (2018) (and fractional statistics, phase upon exchange is –π/4)
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T. Kawakami, T. Okamura, S. Kobayashi, and M. Sato, Topological Crystalline Materials of J = 3/2 Electrons: Antiperovskites, Dirac Points, and High Winding Topological Superconductivity, Phys. Rev. X 8, 041026 (2018)
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D. R. Candido, M. E. Flatté, and J. C. Egues, Blurring the Boundaries Between Topological and Nontopological Phenomena in Dots, Phys. Rev. Lett. 121, 256804 (2018) (Bernevig-Hughes-Zhang model on cylinder, surface states also in ttrivial phase)
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J. Yu and C.-X. Liu, Spin Susceptibility, Upper Critical Field and Disorder Effect in j=3/2 Superconductors with Singlet-Quintet Mixing, arXiv:1809.04736 (both Oh and Td, isotropic quintet part: 5-vector g from symmetric spin-orbit coupling multiplied by 5-vector of quintet pairing matrices, not specifically on topology; linearized gap equation)
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J. Yu and C.-X. Liu, Interaction and Impurity Effect on Surface Majorana Flat Bands in j=3/2 Superconductors with Singlet-Quintet Mixing, arXiv:1809.07455 (symmetry analysis of (111) surface, order parameters are momentum independent in each of the 6 flat-band patches)
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G. B. Sim, A. Mishra, M. J. Park, Y. B. Kim, G. Y. Cho, and S. B. Lee, Topological d+s wave superconductors in a multi-orbital quadratic band touching system, Phys. Rev. B 100, 064509 (2019) (centrosymmetric system, Bogoliubov Fermi surfaces, repulsive interactions, spherically symmetric limit, microscopically derived Landau functional)
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S. Kobayashi, A. Yamakage, Y. Tanaka, and M. Sato, Majorana Multipole Response of Topological Superconductors, arXiv:1812.01857 (of surface states)
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W. Chen and J. L. Lado, Interaction-Driven Surface Chern Insulator in Nodal Line Semimetals, Phys. Rev. Lett. 122, 016803 (2019) (by Stoner instability of nearly flat drumhead surface band)
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J. González and T. Stauber, Kohn-Luttinger Superconductivity in Twisted Bilayer Graphene, Phys. Rev. Lett. 122, 026801 (2019)
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M.-X. Deng, G. Y. Qi, R. Ma, R. Shen, R.-Q. Wang, L. Sheng, and D. Y. Xing, Quantum Oscillations of the Positive Longitudinal Magnetoconductivity: A Fingerprint for Identifying Weyl Semimetals, Phys. Rev. Lett. 122, 036601 (2019) (semiclassical to quantum regimes)
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L. Trifunovic and P. W. Brouwer, Higher-Order Bulk-Boundary Correspondence for Topological Crystalline Phases, Phys. Rev. X 9, 011012 (2019) (complete classification of topological systems with symmetries squaring to +-1 and with higher-order protected surface states)
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T. Meng and J. C. Budich, Unpaired Weyl Nodes from Long-Ranged Interactions: Fate of Quantum Anomalies, Phys. Rev. Lett. 122, 046402 (2019) (designed, quite unnatural interaction that gaps out only one Weyl point)
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Y. Ferreiros, Y. Kedem, E. J. Bergholtz, and J. H. Bardarson, Mixed Axial-Torsional Anomaly in Weyl Semimetals, Phys. Rev. Lett. 122, 056601 (2019)
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B. W. Xia, Y. J. Jin, J. Z. Zhao, Z. J. Chen, B. B. Zheng, Y. J. Zhao, R. Wang, and H. Xu, Robust Twin Pairs of Weyl Fermions in Ferromagnetic Oxides, Phys. Rev. Lett. 122, 057205 (2019) (analyze symmetry conditions under which an even number of pairs of Weyl points can exist in ferromagnets)
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U. Chattopadhyay, L.-k. Shi, B. Zhang, J. C. W. Song, and Y. D. Chong, Fermi-Arc-Induced Vortex Structure in Weyl Beam Shifts, Phys. Rev. Lett. 122, 066602 (2019) (of light beams impinging on surface from inside Weyl semimetal)
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G. Tarnopolsky, A. J. Kruchkov, and A. Vishwanath, Origin of Magic Angles in Twisted Bilayer Graphene, Phys. Rev. Lett. 122, 106405 (2019)
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L. Trifunovic and P. W. Brouwer, Higher-Order Bulk-Boundary Correspondence for Topological Crystalline Phases, Phys. Rev. X 9, 011012 (2019) (for twofold unitary or antiunitary operator commuting or anticommuting with H)
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T. Lan and X.-G. Wen, Classification of 3+1D Bosonic Topological Orders (II): The Case When Some Pointlike Excitations Are Fermions, Phys. Rev. X 9, 021005 (2019) (with gapped bulk, boundaries are crucial, technically uses fusion 2-categories, extension of Phys. Rev. X 8, 021074 (2018))
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J. Ahn, S. Park, and B.-J. Yang, Failure of Nielsen-Ninomiya Theorem and Fragile Topology in Two-Dimensional Systems with Space-Time Inversion Symmetry: Application to Twisted Bilayer Graphene at Magic Angle, Phys. Rev. X 9, 021013 (2019)
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M.-Y. Yao, N. Xu, Q. S. Wu, G. Autès, N. Kumar, V. N. Strocov, N. C. Plumb, M. Radovic, O. V. Yazyev, C. Felser, J. Mesot, and M. Shi, Observation of Weyl Nodes in Robust Type-II Weyl Semimetal WP2, Phys. Rev. Lett. 122, 176402 (2019) (points group C2v without inversion symmetry, nonsymmorphic space group, time-reversal symmetry preserved)
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A. Lau and C. Ortix, Topological Semimetals in the SnTe Material Class: Nodal Lines and Weyl Points, Phys. Rev. Lett. 122, 186801 (2019) (prediction of semimetal phases in rhombohedral IV-VI componds)
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S.-E. Han, C. Lee, E.-G. Moon, and H. Min, Emergent Anisotropic Non-Fermi Liquid at a Topological Phase Transition in Three Dimensions, Phys. Rev. Lett. 122, 187601 (2019) (interacting system with double Weyl points, QPTs)
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V. Werner, B. Trauzettel, and O. Kashuba, Semiclassical Conservation of Spin and Large Transverse Spin Current in Dirac Systems, Phys. Rev. Lett. 122, 187703 (2019)
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J. Kim, I. R. Klebanov, G. Tarnopolsky, and W. Zhao, Symmetry Breaking in Coupled SYK or Tensor Models, Phys. Rev. X 9, 021043 (2019) (two coupled interacting Majorana models on tetrahedral lattice, random and non-random versions, large-N Schwinger-Dyson equations)
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A. Daido, T. Yoshida, and Y. Yanase, Z4 Topological Superconductivity in UCoGe, Phys. Rev. Lett. 122, 227001 (2019) (proposed to be a nonsymmorphic topological superconductor, also dicsuss CrAs)
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Z. Song, Z. Wang, W. Shi, G. Li, C. Fang, and B. A. Bernevig, All Magic Angles in Twisted Bilayer Graphene are Topological, Phys. Rev. Lett. 123, 036401 (2019)
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S. Liu, A. Vishwanath, and E. Khalaf, Shift Insulators: Rotation-Protected Two-Dimensional Topological Crystalline Insulators, Phys. Rev. X 9, 031003 (2019)
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Y.-B. Yang, T. Qin, D.-L. Deng, L.-M. Duan, and Y. Xu, Topological Amorphous Metals, Phys. Rev. Lett. 123, 076401 (2019)
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P. Kotetes, M. T. Mercaldo, and M. Cuoco, Synthetic Weyl Points and Chiral Anomaly in Majorana Devices with Nonstandard Andreev-Bound-State Spectra, Phys. Rev. Lett. 123, 126802 (2019) (Josephson junction)
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E. Sela, Y. Oreg, S. Plugge, N. Hartman, S. Lüscher, and J. Folk, Detecting the Universal Fractional Entropy of Majorana Zero Modes, Phys. Rev. Lett. 123, 147702 (2019) (entropy change when one Majorana of a spatially separated pair is coupled to an environment)
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R.-X. Zhang, W. S. Cole, X. Wu, and S. Das Sarma, Higher-Order Topology and Nodal Topological Superconductivity in Fe(Se,Te) Heterostructures, Phys. Rev. Lett. 123, 167001 (2019) (quasi-2D, Majorana zero modes at corners)
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Z. Wang, B. J. Wieder, J. Li, B. Yan, and B. A. Bernevig, Higher-Order Topology, Monopole Nodal Lines, and the Origin of Large Fermi Arcs in Transition Metal Dichalcogenides XTe2 (X=Mo,W), Phys. Rev. Lett. 123, 186401 (2019)
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S. S.-L. Zhang, A. A. Burkov, I. Martin, and O. G. Heinonen, Spin-to-Charge Conversion in Magnetic Weyl Semimetals, Phys. Rev. Lett. 123, 187201 (2019)
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D. Varjas, A. Lau, K. Pöyhönen, A. R. Akhmerov, D. I. Pikulin, and I. C. Fulga, Topological Phases without Crystalline Counterparts, Phys. Rev. Lett. 123, 196401 (2019) (higher order two-dimensional topological superconductor with an eightfold improper rotation axis, Majorana modes at corners of octagonal flake)
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K. Kudo, T. Yoshida, and Y. Hatsugai, Higher-Order Topological Mott Insulators, Phys. Rev. Lett. 123, 196402 (2019)
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S. Ikegaya, Y. Asano, and D. Manske, Anomalous Nonlocal Conductance as a Fingerprint of Chiral Majorana Edge States, Phys. Rev. Lett. 123, 207002 (2019) (2D chiral p-wave superconductor)
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Q.-R. Wang, Y.Qi, and Z.-C. Gu, Anomalous Symmetry Protected Topological States in Interacting Fermion Systems, Phys. Rev. Lett. 123, 207003 (2019) (nontrivial surface of trivial fermionic bulk)
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S. Sur and B. Roy, Unifying Interacting Nodal Semimetals: A New Route to Strong Coupling, Phys. Rev. Lett. 123, 207601 (2019)
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J. Böttcher, C. Tutschku, L. W. Molenkamp, and E. M. Hankiewicz, Survival of the Quantum Anomalous Hall Effect in Orbital Magnetic Fields as a Consequence of the Parity Anomaly, Phys. Rev. Lett. 123, 226602 (2019)
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V. Ivanov, X. Wan, and S. Y. Savrasov, Topological Insulator-to-Weyl Semimetal Transition in Strongly Correlated Actinide System UNiSn, Phys. Rev. X 9, 041055 (2019) (DFT)
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O. Matsyshyn and I. Sodemann, Nonlinear Hall Acceleration and the Quantum Rectification Sum Rule, Phys. Rev. Lett. 123, 246602 (2019) (due to the Berry-curvature dipole in systems that break inversion symmetry)
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A. C. Balram, K. Flensberg, J. Paaske, and M. S. Rudner, Current-Induced Gap Opening in Interacting Topological Insulator Surfaces, Phys. Rev. Lett. 123, 246803 (2019) (edge current means imbalance between left and right movers, due to SOC this leads to a spin polarization at the surface, which at the mean-field level breaks time-reversal symmetry and thereby destroys the topological-insulator state)
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R. Queiroz, I. C. Fulga, N. Avraham, H. Beidenkopf, and J. Cano, Partial Lattice Defects in Higher-Order Topological Insulators, Phys. Rev. Lett. 123, 266802 (2019) (electronic helical modes bound to dislocation with fractional Burgers vector)
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S. Ono, H. C. Po, and H. Watanabe, Refined symmetry indicators for topological superconductors in all space groups, arXiv:1909.09634 (see this journal club)
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M. Geier, P. W. Brouwer, and L. Trifunovic, Symmetry-based indicators for topological Bogoliubov-de Gennes Hamiltonians, arXiv:1910.11271 (see this journal club)
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C. Setty, S. Bhattacharyya, A. Kreisel, and P. Hirschfeld, Topological ultranodal pair states in iron-based superconductors, Nature Commun. 11, 523 (2020) (with Bogoliubov Fermi surfaces)
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K. Sadhukhan, A. Politano, and A. Agarwal, Novel Undamped Gapless Plasmon Mode in a Tilted Type-II Dirac Semimetal, Phys. Rev. Lett. 124, 046803 (2020) (from antiphase oscillations of charge density in electron and hole Fermi pockets)
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C. Niu, H. Wang, N. Mao, B. Huang, Y. Mokrousov, and Y. Dai, Antiferromagnetic Topological Insulator with Nonsymmorphic Protection in Two Dimensions, Phys. Rev. Lett. 124, 066401 (2020) (tight-binding models and DFT/GGA)
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L. Dong, C. Xiao, B. Xiong, and Q. Niu, Berry Phase Effects in Dipole Density and the Mott Relation, Phys. Rev. Lett. 124, 066601 (2020) (semiclassical theory, thermoelectric response of rather general observables)
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T. C. Wu, H. K. Pal, P. Hosur, and M. S. Foster, Power-Law Temperature Dependence of the Penetration Depth in a Topological Superconductor Due to Surface States, Phys. Rev. Lett. 124, 067001 (2020) (full gapped bulk)
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C. Wang, L. Gioia, and A. A. Burkov, Fractional Quantum Hall Effect in Weyl Semimetals, Phys. Rev. Lett. 124, 096603 (2020) (interaction effects can gap out the Weyl points without destroying U(1) charge conservation and translation symmetries)
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J. Nissinen, Emergent Spacetime and Gravitational Nieh-Yan Anomaly in Chiral p+ip Weyl Superfluids and Superconductors, Phys. Rev. Lett. 124, 117002 (2020) (emergent Weyl fermions in spacetime with curvature and torsion)
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F. Xie, Z. Song, B. Lian, and B. A. Bernevig, Topology-Bounded Superfluid Weight in Twisted Bilayer Graphene, Phys. Rev. Lett. 124, 167002 (2020)
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G. Chang, J.-X. Yin, T. Neupert, D. S. Sanchez, I. Belopolski, S. S. Zhang, T. A. Cochran, Z. Chéng, M.-C. Hsu, S.-M. Huang, B. Lian, S.-Y. Xu, H. Lin, and M. Z. Hasan, Unconventional Photocurrents from Surface Fermi Arcs in Topological Chiral Semimetals, Phys. Rev. Lett. 124, 166404 (2020) (theory, photogalvanic effect, "Weyl-like" semimetal RhSi as example)
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A. Avdoshkin, V. Kozii, and J. E. Moore, Interactions Remove the Quantization of the Chiral Photocurrent at Weyl Points, Phys. Rev. Lett. 124, 196603 (2020) (circular photogalvanic effect, first-order corrections from Coulomb and Hubbard interactions)
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F. Schindler, B. Bradlyn, M. H. Fischer, and T. Neupert, Pairing Obstructions in Topological Superconductors, Phys. Rev. Lett. 124, 247001 (2020) (real-space picture, polynomial decay of Cooper-pair wave function)
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Z. Yan, Z. Wu, and W. Huang, Vortex End Majorana Zero Modes in Superconducting Dirac and Weyl Semimetals, Phys. Rev. Lett. 124, 257001 (2020) (s-wave superconductivity, vortex lines realize 1D topological superconductors)
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M. F. Lapa and M. Levin, Rigorous Results on Topological Superconductivity with Particle Number Conservation, Phys. Rev. Lett. 124, 257002 (2020) (rigorous theorems for a toy model, results are similar to BCS theory)
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B. Sbierski, J. F. Karcher, and M. S. Foster, Spectrum-Wide Quantum Criticality at the Surface of Class AIII Topological Phases: An “Energy Stack” of Integer Quantum Hall Plateau Transitions, Phys. Rev. X 10, 021025 (2020) (2D surface with topological Dirac cone of 3D AIII topological insulator with disorder; numerical evidence for extended states with QHPT criticality)
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M. Kheirkhah, Z. Yan, Y. Nagai, and F. Marsiglio, First- and Second-Order Topological Superconductivity and Temperature-Driven Topological Phase Transitions in the Extended Hubbard Model with Spin-Orbit Coupling, Phys. Rev. Lett. 125, 017001 (2020) (BCS mean-field theory)
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H. Oh and E.-G. Moon, Instability of j = 3/2 Bogoliubov Fermi surfaces, Phys. Rev. B 102, 020501(R) (2020) (purely electronic instability) P; S.-T. Tamura, S. Iimura, and S. Hoshino, Electronic multipoles and multiplet pairs induced by Pomeranchuk and Cooper instabilities of Bogoliubov Fermi surfaces, Phys. Rev. B 102, 024505 (2020) (purely electronic instability; Pomeranchuk is diagonal in Bogoliubov quasiparticle number and thus does not open a gap, whereas Cooper is off-diagonal and opens a gap)
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Z.-D. Song, L. Elcoro, Y.-F. Xu, N. Regnault, and B. A. Bernevig, Fragile Phases as Affine Monoids: Classification and Material Examples, Phys. Rev. X 10, 031001 (2020) (classification for all space groups; also general discussion of topological bands; very extensive tables in Supplemental Material) P
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Y. J. Jin, B. B. Zheng, X. L. Xiao, Z. J. Chen, Y. Xu, and H. Xu, Two-Dimensional Dirac Semimetals without Inversion Symmetry, Phys. Rev. Lett. 125, 116402 (2020)
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H.-X. Wang, Z.-K. Lin, B. Jiang, G.-Y. Guo, and J.-H. Jiang, Higher-Order Weyl Semimetals, Phys. Rev. Lett. 125, 146401 (2020) (fine-tuned phase between ordinary Weyl semimetal and higher-order topological insulator; with Fermi arcs and topological hinge states)
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S. Sengupta, M. N. Y. Lhachemi, and I. Garate, Phonon Magnetochiral Effect of Band-Geometric Origin in Weyl Semimetals, Phys. Rev. Lett. 125, 146402 (2020) (prediction of effect of electronic origin via the Berry curvature and orbital magnetic moment, not due to hybridization with magnons)
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T. Haidekker Galambos, S. Hoffman, P. Recher, J. Klinovaja, and D. Loss, Superconducting Quantum Interference in Edge State Josephson Junctions, Phys. Rev. Lett. 125, 157701 (2020) (normal region is either the non-helical edge of a trivial insulator or the helical edge of a topological insulator, these setups show different interference patterns)
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S. Liu, C. Wang, L. Liu, J.-H. Choi, H.-J. Kim, Y. Jia, C. H. Park, and J.-H. Cho, Ferromagnetic Weyl Fermions in Two-Dimensional Layered Electride Gd2C, Phys. Rev. Lett. 125, 187203 (2020) (DFT; an electride is a compound in which electrons play the role of anions)
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Y. Nagai, Y. Qi, H. Isobe, V. Kozii, and L. Fu, DMFT Reveals the Non-Hermitian Topology and Fermi Arcs in Heavy-Fermion Systems, Phys. Rev. Lett. 125, 227204 (2020) (effective noninteracting but also non-Hermitian description of strongly interacting systems)
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X. Wu, W. A. Benalcazar, Y. Li, R. Thomale, C.-X. Liu, and J. Hu, Boundary-Obstructed Topological High-Tc Superconductivity in Iron Pnictides, Phys. Rev. X 10, 041014 (2020) (with edge and hinge states, 112 pnictides as example)
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E. Cornfeld and S. Carmeli, Tenfold Topology of Crystals, arXiv:2009.04486 (extensive paper; classification of crystalline topological systems for key space, layer, and rod groups; uses the concept of equivariant spectra)
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S. A. A. Ghorashi, T. Li, and T. L. Hughes, Higher-Order Weyl Semimetals, Phys. Rev. Lett. 125, 266804 (2020) (with Fermi arcs at surfaces and hinges)
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Z. Ning, B. Fu, Q. Shi, and X. Wang, Universal Minimum Conductivity in Disordered Double-Weyl Semimetal, Chin. Phys. Lett. 37 117201 (2020) (quadratic in two directions, universal value in the third)
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Y. X. Zhao and S. A. Yang, Index Theorem on Chiral Landau Bands for Topological Fermions, Phys. Rev. Lett. 126, 046401 (2021)
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A. Samanta, D. P. Arovas, and A. Auerbach, Hall Coefficient of Semimetals, Phys. Rev. Lett. 126, 076603 (2021) (Weyl and nodal-line semimetals)
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V. Kornich, X. Huang, E. Repin, and Y. V. Nazarov, Braiding and All Quantum Operations with Majorana Modes in 1D, Phys. Rev. Lett. 126, 117701 (2021)
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C. Rylands, A. Parhizkar, A. A. Burkov, and V. Galitski, Chiral Anomaly in Interacting Condensed Matter Systems, Phys. Rev. Lett. 126, 185303 (2021)
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N. Wagner, S. Ciuchi, A. Toschi, B. Trauzettel, and G. Sangiovanni, Resistivity Exponents in 3D Dirac Semimetals From Electron-Electron Interaction, Phys. Rev. Lett. 126, 206601 (2021) (unconventional power law T6)
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A. Prakash and J. Wang, Boundary Supersymmetry of (1+1)D Fermionic Symmetry-Protected Topological Phases, Phys. Rev. Lett. 126, 236802 (2021) (the (0+1)D boundary is supersymmetric without fine tuning)
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J. J. He, Y. Tanaka, and N. Nagaosa, Optical Responses of Chiral Majorana Edge States in Two-Dimensional Topological Superconductors, Phys. Rev. Lett. 126, 237002 (2021) (optical conductivity)
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G. Palumbo, Non-Abelian Tensor Berry Connections in Multiband Topological Systems, Phys. Rev. Lett. 126, 246801 (2021)
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J. H. Cullen, P. Bhalla, E. Marcellina, A. R. Hamilton, and D. Culcer, Generating a Topological Anomalous Hall Effect in a Nonmagnetic Conductor: An In-Plane Magnetic Field as a Direct Probe of the Berry Curvature, Phys. Rev. Lett. 126, 256601 (2021) (2D, spin-3/2 holes, "anomalous planar Hall effect)
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T. Wang, N. F. Q. Yuan, and L. Fu, Moiré Surface States and Enhanced Superconductivity in Topological Insulators, Phys. Rev. X 11, 021024 (2021) (due to twisted layers; divergent DOS at van Hove singularities leading to strong [phonon-induced] pairing)
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J. Yang, C. Fang, and Z.-X. Liu, Symmetry-protected nodal points and nodal lines in magnetic materials, Phys. Rev. B 103, 245141 (2021) (magnetic space groups with PT symmetry)
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D. Wawrzik, J.-S. You, J. I. Facio, J. van den Brink, and I. Sodemann, Infinite Berry Curvature of Weyl Fermi Arcs, Phys. Rev. Lett. 127, 056601 (2021) (generic for Weyl points tilted toward the surface) P
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T.-S. Deng, L. Pan, Y. Chen, and H. Zhai, Stability of Time-Reversal Symmetry Protected Topological Phases, Phys. Rev. Lett. 127, 086801 (2021) (... against time-reversal-symmetric coupling to a time-reversal-symmetric environment, show that Kramers pairs can be split; non-Hermitian Hamiltonian with noise)
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P. O. Sukhachov, E. V. Gorbar, and I. A. Shovkovy, Entropy Wave Instability in Dirac and Weyl Semimetals, Phys. Rev. Lett. 127, 176602 (2021)
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R. Giwa and P. Hosur, Fermi Arc Criterion for Surface Majorana Modes in Superconducting Time-Reversal Symmetric Weyl Semimetals, Phys. Rev. Lett. 127, 187002 (2021) (indicates whether a vortex has gapless modes, gapped vortices can permit Majorana modes at the surface)
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P. Bhalla, M.-X. Deng, R.-Q. Wang, L. Wang, and D. Culcer, Nonlinear Ballistic Response of Quantum Spin Hall Edge States, Phys. Rev. Lett. 127, 206801 (2021) (determine the dispersion of edge states)
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C.-Y. Chen, M.-C. Hsu, C. D. Hu, and Y. C. Lin, Natural Negative-Refractive-Index Materials, Phys. Rev. Lett. 127, 237401 (2021) (in Dirac semimetals with ideal dispersion, from log singularity at ω = vFk)
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- Y. Jia et al., Evidence for a monolayer excitonic insulator, Nature Phys. 18, 87 (2022) (WTe2 transport and STS experiments and theory)
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C. Wang, T. Cheng, Z. Liu, F. Liu, and H. Huang, Structural Amorphization-Induced Topological Order, Phys. Rev. Lett. 128, 056401 (2022) (model driven through topological phase transition by disorder; first Born approximation)
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A. M. Turner, E. Berg, and A. Stern, Gapping Fragile Topological Bands by Interactions, Phys. Rev. Lett. 128, 056801 (2022) (two-dimensional model with local DOFs, stabilized by product of twofold axis and an antiunitary symmetry, at half filling, unstable if interactions are included, involving formation of trions)
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A. C. Keser, Y. Lyanda-Geller, and O. P. Sushkov, Nonlinear Quantum Electrodynamics in Dirac Materials, Phys. Rev. Lett. 128, 066402 (2022)
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S. Ono and K. Shiozaki, Symmetry-Based Approach to Superconducting Nodes: Unification of Compatibility Conditions and Gapless Point Classifications, Phys. Rev. X 12, 011021 (2022)
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S. Qin, C. Fang, F.-C. Zhang, and J. Hu, Topological Superconductivity in an Extended s-Wave Superconductor and Its Implication to Iron-Based Superconductors, Phys. Rev. X 12, 011030 (2022)
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P. O. Sukhachov and L. I. Glazman, Anomalous Electromagnetic Field Penetration in a Weyl or Dirac Semimetal, Phys. Rev. Lett. 128, 146801 (2022)
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F. Gerken, T. Posske, S. Mukamel, and M. Thorwart, Unique Signatures of Topological Phases in Two-Dimensional THz Spectroscopy, Phys. Rev. Lett. 129, 017401 (2022) (1D topological superconductors)
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N. Huber, K. Alpin, G. L. Causer, L. Worch, A. Bauer, G. Benka, M. M. Hirschmann, A. P. Schnyder, C. Pfleiderer, and M. A. Wilde, Network of Topological Nodal Planes, Multifold Degeneracies, and Weyl Points in CoSi, Phys. Rev. Lett. 129, 026401 (2022)
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F. Tang, S. Ono, X. Wan, and H. Watanabe, High-Throughput Investigations of Topological and Nodal Superconductors, Phys. Rev. Lett. 129, 027001 (2022) (for all pairing symmetries described by one-dimensional irreps, nonmagnetic, using symmetry indicators and DFT)
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M. A. Rampp, E. J. König, and J. Schmalian, Topologically Enabled Superconductivity, Phys. Rev. Lett. 129, 077001 (2022) (topological zero modes can enhance superconductivity)
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W. L. Liu et al., Spontaneous Ferromagnetism Induced Topological Transition in EuB6, Phys. Rev. Lett. 129, 166402 (2022) (ARPES and Kerr, also DFT calculations, ferromagnetic phase is a topological semimetal; Dirac nodal line split by SOC)
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J. P. Santos Pires, S. M. João, A. Ferreira, B. Amorim, and J. M. V. Parente Lopes, Anomalous Transport Signatures in Weyl Semimetals with Point Defects, Phys. Rev. Lett. 129, 196601 (2022) (electronic structure and linear response theory)
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Y. Nishida, Chiral Light Amplifier with Pumped Weyl Semimetals, Phys. Rev. Lett. 130, 096903 (2023)
Other systems with non-trivial topology such as spin liquids, topological systems in general
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- V. Gritsev and A. Polkovnikov, Detecting Berry curvature in the dynamical Hall effect, arXiv:1109.6024 (starts with nice introduction; proposes non-adiabatic observation of Berry curvature)
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- F. Pollmann and A. M. Turner, Detection of Symmetry Protected Topological Phases in 1D, arXiv:1204.0704 (projective representations, definition of non-local order parameters)
- Y. Tenenbaum Katan and D. Podolsky, Modulated Floquet Topological Insulators, Phys. Rev. Lett. 110, 016802 (2013) (trivial insulator with irradiated uniformly by light)
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- H. Ju and L. Balents, Finite size effects in the Z2 spin liquid on the kagome lattice, arXiv:1302.2636
- C.-E. Bardyn, M. A. Baranov, C. V. Kraus, E. Rico, A. Imamoglu, P. Zoller, and S. Diehl, Topology by dissipation, arXiv:1302.5135
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- R. Orus, T.-C. Wei, O. Buerschaper, and M. Van den Nest, Topological Order from Geometric Entanglement, arXiv:1304.1339
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- K. P. Schmidt, Persisting topological order via geometric frustration, arXiv:1305.1521
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- S. Kobayashi, N. Tarantino, and M. Ueda, Topological influence and back-action between topological excitations, arXiv:1307.5573
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M. Hermanns and S. Trebst, Quantum spin liquid with a Majorana Fermi surface on the three-dimensional hyperoctagon lattice, Phys. Rev. B 89, 235102 (2014)
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- A. Chandran, V. Khemani, and S. L. Sondhi, How Universal Is the Entanglement Spectrum?, Phys. Rev. Lett. 113, 060501 (2014) (answer: not at all; entanglement spectrum can be highly misleading)
- A. M. Tsvelik, Integrable Model with Parafermion Zero Energy Modes, Phys. Rev. Lett. 113, 066401 (2014)
- B. Lian and S. Zhang, Spin-Liquid Condensate of Spinful Bosons, Phys. Rev. Lett. 113, 080402 (2014)
- Y. Yamaji, Y. Nomura, M. Kurita, R. Arita, and M. Imada, First-Principles Study of the Honeycomb-Lattice Iridates Na2IrO3 in the Presence of Strong Spin-Orbit Interaction and Electron Correlations, Phys. Rev. Lett. 113, 107201 (2014) (find anisotropic exchange interaction, in addition to Kitaev and Heisenberg terms)
- L. Clark, G. J. Nilsen, E. Kermarrec, G. Ehlers, K. S. Knight, A. Harrison, J. P. Attfield, and B. D. Gaulin, From Spin Glass to Quantum Spin Liquid Ground States in Molybdate Pyrochlores, Phys. Rev. Lett. 113, 117201 (2014)
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- P. Roushan et al., Observation of topological transitions in interacting quantum circuits, Nature 515, 241 (2014)
- Y. Chen and C. Tian, Planck's Quantum-Driven Integer Quantum Hall Effect in Chaos, Phys. Rev. Lett. 113, 216802 (2014)
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J. A. M. Paddison, M. Daum, Z. Dun, G. Ehlers, Y. Liu, M. B. Stone, H. Zhou, and M. Mourigal, Continuous excitations of the triangular-lattice quantum spin liquid YbMgGaO4, Nature Phys. 13, 117 (2017) (neutron-scattering experiments)
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W. Witczak-Krempa, L. E. Hayward Sierens, and R. G. Melko, Cornering Gapless Quantum States via Their Torus Entanglement, Phys. Rev. Lett. 118, 077202 (2017)
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J. C. Budich, Y. Hu, and P. Zoller, Helical Floquet Channels in 1D Lattices, Phys. Rev. Lett. 118, 105302 (2017) (1D helical, linear, spin-momentum-locked band structure for the stroboscopic dynamics; special driving protocol inducing one-side-per-period hopping in spin-dependent direction) P
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K. Ran et al., Spin-Wave Excitations Evidencing the Kitaev Interaction in Single Crystalline α−RuCl3, Phys. Rev. Lett. 118, 107203 (2017) (inelastic neutron scattering)
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I. A. Leahy, C. A. Pocs, P. E. Siegfried, D. Graf, S.-H. Do, K.-Y. Choi, B. Normand, and M. Lee, Anomalous Thermal Conductivity and Magnetic Torque Response in the Honeycomb Magnet α-RuCl3, Phys. Rev. Lett. 118, 187203 (2017) (suggestion spin-liquid physics)
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L. Messio, S. Bieri, C. Lhuillier, and B. Bernu, Chiral Spin Liquid on a Kagome Antiferromagnet Induced by the Dzyaloshinskii-Moriya Interaction, Phys. Rev. Lett. 118, 267201 (2017) (herbertsmithite, Schwinger-boson mean-field theory)
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J.-J. Miao, H.-K. Jin, F.-C. Zhang, and Y. Zhou, Exact Solution for the Interacting Kitaev Chain at the Symmetric Point, Phys. Rev. Lett. 118, 267701 (2017) (Jordan-Wigner transformation)
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S.-H. Baek, S.-H. Do, K.-Y. Choi, Y. S. Kwon, A. U. B. Wolter, S. Nishimoto, J. van den Brink, and B. Büchner, Evidence for a Field-Induced Quantum Spin Liquid in α-RuCl3, Phys. Rev. Lett. 119, 037201 (2017)
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Y.-C. He, M. P. Zaletel, M. Oshikawa, and F. Pollmann, Signatures of Dirac Cones in a DMRG Study of the Kagome Heisenberg Model, Phys. Rev. X 7, 031020 (2017) (DMRG)
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M. G. Yamada, H. Fujita, and M. Oshikawa, Designing Kitaev Spin Liquids in Metal-Organic Frameworks, Phys. Rev. Lett. 119, 057202 (2017)
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I. Martin, G. Refael, and B. Halperin, Topological Frequency Conversion in Strongly Driven Quantum Systems, Phys. Rev. X 7, 041008 (2017) (relies on driving at multiple incommensurate frequencies, leading to multidimensional Floquest space)
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G. B. Halász, T. H. Hsieh, and L. Balents, Fracton Topological Phases from Strongly Coupled Spin Chains, Phys. Rev. Lett. 119, 257202 (2017) (fractons are fractionalized, immobile excitations)
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M. Lohse, C. Schweizer, H. M. Price, O. Zilberberg, and I. Bloch, Exploring 4D quantum Hall physics with a 2D topological charge pump, Nature 553, 55 (2018) (cold atoms); O. Zilberberg, S. Huang, J. Guglielmon, M. Wang, K. P. Chen, Y. E. Kraus, and M. C. Rechtsman, Photonic topological boundary pumping as a probe of 4D quantum Hall physics, Nature 553, 59 (2018) (photonic wave guides)
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Z. Huang, W. Zhu, D. P. Arovas, J.-X. Zhu, and A. V. Balatsky, Invariance of Topological Indices Under Hilbert Space Truncation, Phys. Rev. Lett. 120, 016403 (2018) (relevant both if the physical Hilbert space is larger or smaller than one used in the description)
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Y. Hu and C. L. Kane, Fibonacci Topological Superconductor, Phys. Rev. Lett. 120, 066801 (2018)
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Y. Baum and G. Refael, Setting Boundaries with Memory: Generation of Topological Boundary States in Floquet-Induced Synthetic Crystals, Phys. Rev. Lett. 120, 106402 (2018) (design of potential and even of boundaries in synthetic Floquet dimension)
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N. P. Mitchell, L. M. Nash, D. Hexner, A. M. Turner, and W. T. M. Irvine, Amorphous topological insulators constructed from random point sets, Nature Phys. 14, 380 (2018) (random system of gyroscopes, showing chiral edge states)
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C.-E. Bardyn, L. Wawer, A. Altland, M. Fleischhauer, and S. Diehl, Probing the Topology of Density Matrices, Phys. Rev. X 8, 011035 (2018)
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D.-L. Deng, S.-T. Wang, K. Sun, and L.-M. Duan, Probe Knots and Hopf Insulators with Ultracold Atoms, Chin. Phys. Lett. 35, 013701 (2018)
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Y. Kasahara, K. Sugii, T. Ohnishi, M. Shimozawa, M. Yamashita, N. Kurita, H. Tanaka, J. Nasu, Y. Motome, T. Shibauchi, and Y. Matsuda, Unusual Thermal Hall Effect in a Kitaev Spin Liquid Candidate α−RuCl3, Phys. Rev. Lett. 120, 217205 (2018) (experimental)
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M. McGinley and N. R. Cooper, Topology of One-Dimensional Quantum Systems Out of Equilibrium, Phys. Rev. Lett. 121, 090401 (2018) (time-dependent state may break symmetries possessed by the initial state and the Hamiltonian)
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A. Prem, S.-J. Huang, H. Song, and M. Hermele, Cage-Net Fracton Models, Phys. Rev. X 9, 021010 (2019) (gapped 3D models)
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N. Okuma and M. Sato, Topological Phase Transition Driven by Infinitesimal Instability: Majorana Fermions in Non-Hermitian Spintronics, Phys. Rev. Lett. 123, 097701 (2019) (model with non-Hermitian, spin-dependent hopping)
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K. Kawabata, K. Shiozaki, M. Ueda, and M. Sato, Symmetry and Topology in Non-Hermitian Physics, Phys. Rev. X 9, 041015 (2019) (analogue of the tenfold-wave classification of hermitian matrices based on fundamental antiunitarian and unitarian symmetries, here gives "38-fold way")
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S. Hu, W. Zhu, S. Eggert, and Y.-C. He, Dirac Spin Liquid on the Spin-1/2 Triangular Heisenberg Antiferromagnet, Phys. Rev. Lett. 123, 207203 (2019) (DMRG: U(1) spin liquid)
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J. Y. Lee, J. Ahn, H. Zhou, and A. Vishwanath, Topological Correspondence between Hermitian and Non-Hermitian Systems: Anomalous Dynamics, Phys. Rev. Lett. 123, 206404 (2019) (... with regard to boundary modes)
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W. Choi, T. Mizoguchi, and Y. B. Kim, Nonsymmorphic-Symmetry-Protected Topological Magnons in Three-Dimensional Kitaev Materials, Phys. Rev. Lett. 123, 227202 (2019) (nodal magnons)
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F. Song, S. Yao, and Z. Wang, Non-Hermitian Topological Invariants in Real Space, Phys. Rev. Lett. 123, 246801 (2019)
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M. M. Wauters, A. Russomanno, R. Citro, G. E. Santoro, and L. Privitera, Localization, Topology, and Quantized Transport in Disordered Floquet Systems, Phys. Rev. Lett. 123, 266601 (2019)
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T. Schuster, S. Gazit, J. E. Moore, and N. Y. Yao, Floquet Hopf Insulators, Phys. Rev. Lett. 123, 266803 (2019) (not a "standard" Floquet TI)
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S. Lieu, M. McGinley, and N. R. Cooper, Tenfold Way for Quadratic Lindbladians, Phys. Rev. Lett. 124, 040401 (2020) P
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D. S. Borgnia, A. J. Kruchkov, and R.-J. Slager, Non-Hermitian Boundary Modes and Topology, Phys. Rev. Lett. 124, 056802 (2020)
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A. Chew, D. F. Mross, and J. Alicea, Time-Crystalline Topological Superconductors, Phys. Rev. Lett. 124, 096802 (2020) (1+1 dimensional, Floquet theory)
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H. Hu and E. Zhao, Topological Invariants for Quantum Quench Dynamics from Unitary Evolution, Phys. Rev. Lett. 124, 160402 (2020) (classification)
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F. Sun and J. Ye, Periodic Table of the Ordinary and Supersymmetric Sachdev-Ye-Kitaev Models, Phys. Rev. Lett. 124, 244101 (2020) (N Majorana modes with random q-body interactions, classification, Bott periodicities in N and q)
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S. Yu, X. Piao, and N. Park, Topological Hyperbolic Lattices, Phys. Rev. Lett. 125, 053901 (2020) (on spaces with negative curvature, also short introduction)
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T.-C. Lu, T. H. Hsieh, and T. Grover, Detecting Topological Order at Finite Temperature Using Entanglement Negativity, Phys. Rev. Lett. 125, 116801 (2020) (applied to toric-code model in 2, 3, and 4 dimensions)
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R. Unanyan, M. Kiefer-Emmanouilidis, and M. Fleischhauer, Finite-Temperature Topological Invariant for Interacting Systems, Phys. Rev. Lett. 125, 215701 (2020) (1D)
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W.-H. Kao, J. Knolle, G. B. Halász, R. Moessner, and N. B. Perkins, Vacancy-Induced Low-Energy Density of States in the Kitaev Spin Liquid, Phys. Rev. X 11, 011034 (2021)
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A. K. Daniel and A. Miyake, Quantum Computational Advantage with String Order Parameters of One-Dimensional Symmetry-Protected Topological Order, Phys. Rev. Lett. 126, 090505 (2021) (1D systems, not toric code/compass models)
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I. Hagymási, R. Schäfer, R. Moessner, and D. J. Luitz, Possible Inversion Symmetry Breaking in the S = 1/2 Pyrochlore Heisenberg Magnet, Phys. Rev. Lett. 126, 117204 (2021) (DMRG)
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K. Kawabata, K. Shiozaki, and S. Ryu, Topological Field Theory of Non-Hermitian Systems, Phys. Rev. Lett. 126, 216405 (2021) (formulated in space, not in space-time)
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H.-G. Zirnstein, G. Refael, and B. Rosenow, Bulk-Boundary Correspondence for Non-Hermitian Hamiltonians via Green Functions, Phys. Rev. Lett. 126, 216407 (2021)
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A. Altland, M. Fleischhauer, and S. Diehl, Symmetry Classes of Open Fermionic Quantum Matter, Phys. Rev. X 11, 021037 (2021) P
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K. Sun and X. Mao, Fractional Excitations in Non-Euclidean Elastic Plates, Phys. Rev. Lett. 127, 098001 (2021) (classical analogue to Haldane chain, with fractional excitations)
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W. Zhang, X. Ouyang, X. Huang, X. Wang, H. Zhang, Y. Yu, X. Chang, Y. Liu, D.-L. Deng, and L.-M. Duan, Observation of Non-Hermitian Topology with Nonunitary Dynamics of Solid-State Spins, Phys. Rev. Lett. 127, 090501 (2021)
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C. Lehmann, M. Schüler, and J. C. Budich, Dynamically Induced Exceptional Phases in Quenched Interacting Semimetals, Phys. Rev. Lett. 127, 106601 (2021) (robust non-Hermitian topological phase, whereas the Hermitian counterpart is fine tuned)
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S. D. Pace, S. C. Morampudi, R. Moessner, and C. R. Laumann, Emergent Fine Structure Constant of Quantum Spin Ice Is Large, Phys. Rev. Lett. 127, 117205 (2021)
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I. Mandal and E. J. Bergholtz, Symmetry and Higher-Order Exceptional Points, Phys. Rev. Lett. 127, 186601 (2021)
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P. Delplace, T. Yoshida, and Y. Hatsugai, Symmetry-Protected Multifold Exceptional Points and Their Topological Characterization, Phys. Rev. Lett. 127, 186602 (2021) (symmetry-protected n-fold exceptional points in n - 1 dimensions)
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M. Iqbal and N. Schuch, Entanglement Order Parameters and Critical Behavior for Topological Phase Transitions and Beyond, Phys. Rev. X 11, 041014 (2021) (constructing order parameters where a Landau theory is not applicable, unifying description of conventional and topological phase transitions)
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T. Liu, J. J. He, Z. Yang, and F. Nori, Higher-Order Weyl-Exceptional-Ring Semimetals, Phys. Rev. Lett. 127, 196801 (2021) (non-Hermitian Hamiltonian)
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D. V. Else, S.-J. Huang, A. Prem, and A. Gromov, Quantum Many-Body Topology of Quasicrystals, Phys. Rev. X 11, 041051 (2021)
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H. Watanabe and H. C. Po, Fractional Corner Charge of Sodium Chloride, Phys. Rev. X 11, 041064 (2021) (of 1/8)
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E. M. Smith et al., Case for a U(1)π Quantum Spin Liquid Ground State in the Dipole-Octupole Pyrochlore Ce2Zr2O7, Phys. Rev. X 12, 021015 (2022) (neutron diffraction and thermodynamics)
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R. Verresen and A. Vishwanath, Unifying Kitaev Magnets, Kagomé Dimer Models, and Ruby Rydberg Spin Liquids, Phys. Rev. X 12, 041029 (2022)
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D. M. Urwyler, P. M. Lenggenhager, I. Boettcher, R. Thomale, T. Neupert, and T. Bzdušek, Hyperbolic Topological Band Insulators, Phys. Rev. Lett. 129, 246402 (2022)
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M. D. Horner, A. Hallam, and J. K. Pachos, Chiral Spin-Chain Interfaces Exhibiting Event-Horizon Physics, Phys. Rev. Lett. 130, 016701 (2023) (1D chain with chirality introduced via a three-spin interaction with coefficient tuned through zero as function of position to create the interface; at the mean-field level, this interface is analogous to a black-hole event horizon)
Disordered systems not included elsewhere
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E. S. Sørensen, A. Catuneanu, J. S. Gordon, and H.-Y. Kee, Heart of Entanglement: Chiral, Nematic, and Incommensurate Phases in the Kitaev-Gamma Ladder in a Field, Phys. Rev. X 11, 011013 (2021) (complex phase diagram)
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A. Scheie, P. Laurell, P. A. McClarty, G. E. Granroth, M. B. Stone, R. Moessner, and S. E. Nagler, Dirac Magnons, Nodal Lines, and Nodal Plane in Elemental Gadolinium, Phys. Rev. Lett. 128, 097201 (2022)
Condensed matter: other subfields and general
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- K. G. Libbrecht, Crystal Growth in the Presence of Surface Melting and Impurities: An Explanation of Snow Crystal Growth Morphologies, arXiv:0810.0689
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- E. Bekaroglu, M. Topsakal, S. Cahangirov, and S. Ciraci, First-principles study of defects and adatoms in silicon carbide honeycomb structures, Phys. Rev. B 81, 075433 (2010) (including various vacancy and double C-Si antisite defects; material not synthesized yet)
- N. Argaman, Can elemental bismuth be a liquid crystal?, arXiv:1003.5369
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- S. A. Parameswaran, R. Shankar, and S. L. Sondhi, The Renormalization Group and the Superconducting Susceptibility of a Fermi Liquid, arXiv:1008.2492 (while the free Fermi gas shows diverging superconducting response for T to 0, the interacting Fermi liquid does not)
- S. Lounis, P. Zahn, A. Weismann, M. Wenderoth, R. G. Ulbrich, I. Mertig, P. H. Dederichs, and S. Blügel, Theory of real space imaging of Fermi surfaces, arXiv:1010.2112 (applied to STM)
- P. Briet, H. D. Cornean, and B. Savoie, A rigorous proof of the Landau-Peierls formula and much more, arXiv:1011.6499 (rigorous derivation of the magnetic susceptibility of degenerate Bloch electrons)
- O. O. Kurakevych, Superhard Phases of Simple Substances and Binary Compounds of the B-C-N-O System: from Diamond to the Latest Results (a Review), arXiv:1101.2954, J. Superhard Mater. 31, 139 (2009)
- K. H. Bennemann, Photoinduced phase transitions, J. Phys.: Condens. Matter 23, 073202 (2011)
- V. Gopalan and D. B. Litvin, New Symmetries in Crystals and Handed Structures, arXiv:1007.3544 (for chiral systems)
- V. Gopalan and D. B. Litvin, Rotation-reversal symmetries in crystals and handed structures, Nature Materials 10, 376 (2011) (new symmetry operations in crystals such as staggered rotations of building blocks, discuss the resulting symmetry groups); see also M. Fiebig, Crystallography: Let's do the twist, Nature Materials 10, 339 (2011)
- C. W. Li, X. Tang, J. A. Muñoz, J. B. Keith, S. J. Tracy, D. L. Abernathy, and B. Fultz, Structural Relationship between Negative Thermal Expansion and Quartic Anharmonicity of Cubic ScF3, Phys. Rev. Lett. 107, 195504 (2011) (certain vibrational modes are related to rocking of octohedra, which is also responsible for negative thermal expansion coefficient, and have approximately quartic potential)
- S. A. Parameswaran, A. M. Turner, D. P. Arovas, and A. Vishwanath, Topological Order and Absence of Band Insulators at Integer Filling in Non-Symmorphic Crystals, arXiv:1212.0557 (non-symmorphic symmetry may prevent formation of a [trivial] band insulator at certain integer fillings)
- H. Watanabe and H. Murayama, Redundancies in Nambu-Goldstone Bosons, arXiv:1302.4800 (explains why spontaneously broken rotational symmetry does not lead to gapless modes)
- I. Pletikosic, M. N. Ali, A. V. Fedorov, R. J. Cava, and T. Valla, Electronic Structure Basis for the Extraordinary Magnetoresistance in WTe2, Phys. Rev. Lett. 113, 216601 (2014) (ARPES, find nearly perfect compensation of electrons and holes; motivated by huge magnetoresistance that does not saturate up to high magnetic fields)
- G. Algara-Siller, O. Lehtinen, F. C. Wang, R. R. Nair, U. Kaiser, H. A. Wu, A. K. Geim, and I. V. Grigorieva, Square ice in graphene nanocapillaries, Nature 519, 443 (2015) (water ice on a square lattice, realization of the square-lattice ice model)
- J. Knolle and N. R. Cooper, Quantum Oscillations without a Fermi Surface and the Anomalous de Haas-van Alphen Effect, Phys. Rev. Lett. 115, 146401 (2015) (in systems with a flat band, such as SmB6)
- J. Hlinka, J. Privratska, P. Ondrejkovic, and V. Janovec, Symmetry Guide to Ferroaxial Transitions, Phys. Rev. Lett. 116, 177602 (2016) (complete analysis of ferroaxial character for all possible structural transition that reduce the point-group symmetry)
- H. Watanabe, H. C. Po, M. P. Zaletel, and A. Vishwanath, Filling-Enforced Gaplessness in Band Structures of the 230 Space Groups, Phys. Rev. Lett. 117, 096404 (2016) (complete solution for noninteracting electrons; the interesting aspect is unavoidable crossings for nonsymmorphic space groups); H. C. Po, H. Watanabe, M. P. Zaletel, and A. Vishwanath, Filling-enforced quantum band insulators in spin-orbit coupled crystals, Sci. Adv. 2, e1501782 (2016) (some space groups allow band insulators that cannot be understood as "atomic insulators" consisting of filled and empty localized Wannier orbitals of appropriate symmetry); L. Fu, Closing the Gap in Band Theory, Journal Club for Condensed Matter Physics August 2017; R. Chen, H. C. Po, J. B. Neaton, and A. Vishwanath, Topological materials discovery using electron filling constraints, Nature Phys. 14, 55 (2018)
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A. Alase, E. Cobanera, G. Ortiz, and L. Viola, Generalization of Bloch's theorem for arbitrary boundary conditions: Theory, Phys. Rev. B 96, 195133 (2017)
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L. Peng, S. A. Wells, C. R. Ryder, M. C. Hersam, and M. Grayson, All-Electrical Determination of Crystal Orientation in Anisotropic Two-Dimensional Materials, Phys. Rev. Lett. 120, 086801 (2018) (anisotropy of resistivity)
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M. Xie and A. H. MacDonald, Electrical Reservoirs for Bilayer Excitons, Phys. Rev. Lett. 121, 067702 (2018)
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D. V. Efremov, A. Shtyk, A. W. Rost, C. Chamon, A. P. Mackenzie, and J. J. Betouras, Multicritical Fermi Surface Topological Transitions, Phys. Rev. Lett. 123, 207202 (2019) (stronger than van Hove singularities due to parallel sections of Fermi surface at high-symmetry points)
- M. Fruchart, Y. Zhou, and V. Vitelli, Dualities and non-Abelian mechanics, Nature 577, 636 (2020) (how dualities can lead to additional symmetries of a Hamiltonian, beyond standard spatial symmetries)
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C. S. Weber, K. Piasotski, M. Pletyukhov, J. Klinovaja, D. Loss, H. Schoeller, and D. M. Kennes, Universality of Boundary Charge Fluctuations, Phys. Rev. Lett. 126, 016803 (2021) (at bulk-gap closing/deopening transitions)
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V. K. Kozin, V. A. Shabashov, A. V. Kavokin, and I. A. Shelykh, Anomalous Exciton Hall Effect, Phys. Rev. Lett. 126, 036801 (2021) (in applied magnetic field but zero electric field)
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D. V. Else and T. Senthil, Strange Metals as Ersatz Fermi Liquids, Phys. Rev. Lett. 127, 086601 (2021)
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P.-J. Guo, Y.-W. Wei, K. Liu, Z.-X. Liu, and Z.-Y. Lu, Eightfold Degenerate Fermions in Two Dimensions, Phys. Rev. Lett. 127, 176401 (2021) (for gray space groups, on high-symmetry lines, but neglecting spin-orbit coupling)
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P. Liu, J. Li, J. Han, X. Wan, and Q. Liu, Spin-Group Symmetry in Magnetic Materials with Negligible Spin-Orbit Coupling, Phys. Rev. X 12, 021016 (2022) (group theory decoupled real-space and spin transformations)
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Z.-D. Song and B. A. Bernevig, Magic-Angle Twisted Bilayer Graphene as a Topological Heavy Fermion Problem, Phys. Rev. Lett. 129, 047601 (2022)
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- N. Seiberg and S.-H. Shao, Majorana chain and Ising model - (non-invertible) translations, anomalies, and emanant symmetries, arXiv:2307.02534; T. Senthil, Symmetries without an inverse: An illustration through the 1+1-D Ising model, 10.36471/JCCM_February_2024_03
Chemical and molecular physics (not transport)
- M. R. Pederson and A. A. Quong, Polarizabilities, charge states, and vibrational modes of isolated fullerene molecules, Phys. Rev. B 46, 13584 (1992) (DFT, Jahn-Teller effect not included)
- E. Tosatti, N. Manini, and O. Gunnarsson, Surprises in the orbital magnetic moment and g factor of the dynamic Jahn-Teller ion C60-, Phys. Rev. B 54, 17184 (1996) (explains why the orbital moment of charged C60 is quenched)
- Y. Ni, R. R. Puthenkovilakom, and Q. Huo, Synthesis and Supramolecular Self-Assembly Study of a Novel Porphyrin Molecule in Langmuir and Langmuir-Blodgett Films, Langmuir 20, 2765 (2004) ("For example, transition-metal complexes of porphyrins are well-known paramagnetic materials. It has been reported that such paramagnetic materials may become ferro- or ferrimagnetic due to a strong metal-metal coupling when aligned in ordered structures." Potential for spintronics)
- C. P. Massen and J. P. K. Doye, Power-law distributions for the areas of the basins of attraction on a potential energy landscape, cond-mat/0509185 (high-dimensional potential landscapes, fractal basins of attraction)
- C. T. Chang, J. P. Sethna, A. N. Pasupathy, J. Park, D. C. Ralph, and P. L. McEuen, Phonons in Molecular Quantum Dots: Density Functional Calculation of Franck-Condon Emission Rates in External Fields, cond-mat/0605671
- M. J. Comstock, N. Levy, A. Kirakosian, J. Cho, F. Lauterwasser, J. H. Harvey, D. A. Strubbe, J. M. J. Frechet, D. Trauner, S. G. Louie, and M. F. Crommie, Reversible Photomechanical Switching of Individual Engineered Molecules at a Surface, cond-mat/0612202 (using azobenzene derivates)
- R. F. Sabirianov, W. N. Mei, J. Lu, Y. Gao, X. C. Zeng, R. D. Bolskar, P. Jeppson, N. Wu, A. N. Caruso, and P. A. Dowben, Correlation effects and electronic structure of Gd@C60, J. Phys.: Condens. Matter 19, 082201 (2007) (experiment and DFT)
- T. Körzdörfer, M. Mundt, and S. Kümmel, Electrical response of molecular systems: the power of self-interaction corrected Kohn-Sham theory, arXiv:0708.2870 (SIC optimized effective potential compared to other functionals)
- Y. Mokrousov, N. Atodiresei, G. Bihlmayer, S. Heinze, and S. Blügel, Interplay of structure and spin-orbit strength in magnetism of metal-benzene sandwiches: from single molecules to infinite wires, arXiv:0710.5413, Nanotechnology 18 495402 (2007) (cf. Maslyuk et al., Phys. Rev. Lett. on benzene-vanadium wires)
- K. S. Thygesen and A. Rubio, Renormalization of Molecular Quasiparticle Levels at Metal-Molecule Interfaces: Trends across Binding Regimes, Phys. Rev. Lett. 102, 046802 (2009) (Hartree-Fock, DFT, and GW results are compared)
- J. Hwang, M. Pototschnig, R. Lettow, G. Zumofen, A. Renn, S. Götzinger, and V. Sandoghdar, A single-molecule optical transistor, Nature 460, 76 (2009) (a single molecule attenuates or amplifies a laser beam, controlled by a second "gate" beam)
- N. Baadji et al., Electrostatic spin crossover effect in polar magnetic molecules, see under spin crossover
- H. Weng, T. Ozaki, and K. Terakura, Maximally localized Wannier function within linear combination of pseudo-atomic orbital method: Implementation and applications to transition-metal-benzene complex, arXiv:0902.1584 (V2Bz3 and infinite VBz chain)
- O. Shafir and A. Keren, Electromagnetic radiation emanating from the molecular nanomagnet Fe8, arXiv:0902.2540 (evidence for superradiance)
- D. I. Schuster, L. S. Bishop, I. L. Chuang, D. DeMille, and R. J. Schoelkopf, Cavity QED in a molecular ion trap, arXiv:0903.3552 (proposal to study questions concerning quantum information using rotational states of molecular ions in an RF trap)
- C. Wäckerlin, D. Chylarecka, A. Kleibert, K. Müller, C. Iacovita, F. Nolting, T. A. Jung, and N. Ballav, Controlling spins in adsorbed molecules by a chemical switch, Nature Commun. 1, 61 (2010) (Co(II)-tetraphenylporphyrin on Ni(001), is switched between magnetic and non-magnetic state by NO)
- R. Xiao, D. Fritsch, M. D. Kuz'min, K. Koepernik, M. Richter, K. Vietze, and G. Seifert, Prediction of huge magnetic anisotropies of transition-metal dimer-benzene complexes, arXiv:1009.0170
- M. Abel, S. Clair, O. Ourdjini, M. Mossoyan, and L. Porte, Single Layer of Polymeric Fe-Phthalocyanine: An Organometallic Sheet on Metal and Thin Insulating Film, J. Am. Chem. Soc. 133, 1203 (2011) (chemistry and STM experiments)
- M. J. Martínez-Pérez et al., Gd-Based Single-Ion Magnets with Tunable Magnetic Anisotropy: Molecular Design of Spin Qubits, Phys. Rev. Lett. 108, 247213 (2012)
Few-body physics
- B. Huang, L. A. Sidorenkov, R. Grimm, and J. M. Hutson, Observation of the Second Triatomic Resonance in Efimov's Scenario, Phys. Rev. Lett. 112, 190401 (2014); see also Viewpoint: G. Modugno, Giant Efimov States Now Observed, Physics 7, 51 (2014) (with good introduction to Efimov states)
Quantum mechanics and quantum information
- R. M. Cavalcanti, Exact Green's functions for delta-function potentials and renormalization in quantum mechanics, arXiv:quant-ph/9801033, Rev. Bras. Ens. Fis. 21, 336 (1999) (bound states of and scattering from δ-function potentials in two and three dimensions, requiring renormalization of coupling strength, which is worked out explicitly)
- M. Requardt, An Alternative to Decoherence by Environment and the Appearance of a Classical World, arXiv:1009.1220 (very interesting modern discussion of the measurement problem, also includes a concise review of the decoherence-by-environment paradigm, with references)
- M. J. W. Hall, Local Deterministic Model of Singlet State Correlations Based on Relaxing Measurement Independence, Phys. Rev. Lett. 105, 250404 (2010) (... by 14%)
- D. Poulin, A. Qarry, R. Somma, and F. Verstraete, Quantum Simulation of Time-Dependent Hamiltonians and the Convenient Illusion of Hilbert Space, Phys. Rev. Lett. 106, 170501 (2011) (many-body systems with arbitrary local Hamiltonians can only reach a small fraction of the Hilbert space within a time scaling like a power law of the system size)
- J. S. Lundeen, B. Sutherland, A. Patel, C. Stewart, and C, Bamber, Direct measurement of the quantum wavefunction, Nature 474, 188 (2011) (measurement of the full wave function using weak [and strong] measurements on an ensemble of identical systems)
- G. Chiribella, G. M. D'Ariano, and P. Perinotti, Informational derivation of quantum theory, Phys. Rev. A 84, 012311 (2011) (establish quantum mechanics for finite-dimensional Hilbert spaces based on six axioms formulated in information-theory language)
- D. Braak, Integrability of the Rabi Model, Phys. Rev. Lett. 107, 100401 (2011), see also Viewpoint (the quantum Rabi model describes a two-level system coupled to a bosonic mode, it is here solved exactly, a generalized model is also solved, although it is proved not to be integrable)
- R. N. Costa Filho, M. P. Almeida, G. A. Farias, and J. S. Andrade Jr., Displacement operator for quantum systems with position-dependent mass, arXiv:1110.1582
- E. A. Yuzbashyan and B. S. Shastry, Quantum integrability in systems with finite number of levels, arXiv:1111.3375
- D. S. Freed, On Wigner's theorem, arXiv:1112.2133 (two mathematical proofs)
- M. F. Pusey, J. Barrett, and T. Rudolph, On the reality of the quantum state, Nature Phys. doi:10.1038/nphys2309 (2012) (essentially show that a theory based on the assumption that the state vector only represents information about a physical state has to lead to predictions that conflict with standard quantum mechanics)
- P. Bruno, Quantum Geometric Phase in Majorana's Stellar Representation: Mapping onto a Many-Body Aharonov-Bohm Phase, Phys. Rev. Lett. 108, 240402 (2012) (a rigorous theory built upon the geometrical Bloch-Majorana description of spins of any length in terms of points on a sphere), see also Viewpoint by Q. Niu, A Quantum Constellation, Physics 5, 65 (2012) (clear pedagogical introduction)
- J. Eisert, M. P. Müller, and C. Gogolin, Quantum measurement occurrence is undecidable, Phys. Rev. Lett. 108, 260501 (2012) (making use of rigorous results on decidability for products of integer matrices)
- A. Shapere and F. Wilczek, Branched Quantization, Phys. Rev. Lett. 109, 200402 (2012) (multivalued Hamiltonians, also mapping on quantum graphs)
- R. Requist, Hamiltonian formulation of nonequilibrium quantum dynamics: geometric structure of the BBGKY hierarchy, arXiv:1206.3863 (Bogoliubov-Born-Green-Kirkwood-Yvon hierarchy)
- X.-Q. Zhou, P. Kalasuwan, T. C. Ralph, and J. L. O'Brien, Calculating unknown eigenvalues with a quantum algorithm, Nature Photonics 7, 223 (2013)
- T. Fritz, A. B. Sainz, R. Augusiak, J. Bohr Brask, R. Chaves, A. Leverrier, and A. Acín, Local orthogonality as a multipartite principle for quantum correlations, Nature Commun. 4, 2263 (2013)
- T. N. Ikeda, N. Sakumichi, A. Polkovnikov, and M. Ueda, Emergent Second Law in Pure Quantum States, arXiv:1303.5471
- P. Sekatski, N. Gisin, and N. Sangouard, How Difficult Is It to Prove the Quantumness of Macroscropic States?, Phys. Rev. Lett. 113, 090403 (2014) (distinguishability of two quantum states using imperfect measurements, relation to observability of their superposition [possible Schrödinger cat state])
- Y.-C. Liang, F. J. Curchod, J. Bowles, and N. Gisin, Anonymous Quantum Nonlocality, Phys. Rev. Lett. 113, 130401 (2014)
- H. M. Price, T. Ozawa, and I. Carusotto, Quantum Mechanics with a Momentum-Space Artificial Magnetic Field, Phys. Rev. Lett. 113, 190403 (2014) (exploits the fact that the Berry curvature can be understood as a magnetic field in momentum space; clearly written introduction)
- H. D. Liu and L. B. Fu, Representation of Berry Phase by the Trajectories of Majorana Stars, Phys. Rev. Lett. 113, 240403 (2014) (also briefly reviews Majorana stars as a representation of spins larger than 1/2 by multiple points on a Bloch sphere, can be generalized)
- L. Diósi, Testing Spontaneous Wave-Function Collapse Models on Classical Mechanical Oscillators, Phys. Rev. Lett. 114, 050403 (2015)
- M. Mierzejewski, P. Prelovsek, and T. Prosen, Identifying Local and Quasilocal Conserved Quantities in Integrable Systems, Phys. Rev. Lett. 114, 140601 (2015) (systematic construction of all conserved observables defined on M sites)
- C. Schwemmer, L. Knips, M. C. Tran, A. de Rosier, W. Laskowski, T. Paterek, and H. Weinfurter, Genuine Multipartite Entanglement without Multipartite Correlations, Phys. Rev. Lett. 114, 180501 (2015)
- I. Pikovski, M. Zych, F. Costa, and C. Brukner, Universal decoherence due to gravitational time dilation, Nature Phys. (2015), doi:10.1038/nphys3366, see also News: E. Gibney, How gravity kills Schrödinger's cat
- O. Oreshkov and N. J. Cerf, Operational formulation of time reversal in quantum theory, Nature Phys. 11, 853 (2015) (employing a circuit description in the framework of operational probabilistic theories; the justification for a probabilistic interpretation is not the issue here)
- D. Goyeneche, G. Cañas, S. Etcheverry, E. S. Gömez, G. B. Xavier, G. Lima, and A. Delgado, Five Measurement Bases Determine Pure Quantum States on Any Dimension, Phys. Rev. Lett. 115, 090401 (2015) (... of the Hilbert space)
- L. Clemente and J. Kofler, No Fine Theorem for Macrorealism: Limitations of the Leggett-Garg Inequality, Phys. Rev. Lett. 116, 150401 (2016) (macrorealism is fundamentally different from local realism)
- G. S. Thekkadath, L. Giner, Y. Chalich, M. J. Horton, J. Banker, and J. S. Lundeen, Direct Measurement of the Density Matrix of a Quantum System, Phys. Rev. Lett. 117, 120401 (2016) (density matrix of a photon entangled with the environment)
- T. Tilma, M. J. Everitt, J. H. Samson, W. J. Munro, and K. Nemoto, Wigner Functions for Arbitrary Quantum Systems, Phys. Rev. Lett. 117, 180401 (2016) (including spin systems)
- A. Andreassen, D. Farhi, W. Frost, and M. D. Schwartz, Direct Approach to Quantum Tunneling, Phys. Rev. Lett. 117, 231601 (2016) P
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B. Dakić and M. Radonjić, Macroscopic Superpositions as Quantum Ground States, Phys. Rev. Lett. 119, 090401 (2017) (macroscopic systems with Schrödinger-cat ground states are typically gapless)
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S. Hacohen-Gourgy, L. P. García-Pintos, L. S. Martin, J. Dressel, and I. Siddiqi, Incoherent Qubit Control Using the Quantum Zeno Effect, Phys. Rev. Lett. 120, 020505 (2018) (experimental, steering by repeated measurement, circuit QED)
- R. Verresen, R. Moessner, and F. Pollmann, Avoided quasiparticle decay from strong quantum interactions, Nature Phys. 15, 750 (2019) (also discuss avoided decay in a noninteracting resonant-level model)
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L. Maccone and K. Sacha, Quantum Measurements of Time, Phys. Rev. Lett. 124, 110402 (2020) (defining a Hermitian time-of-arrival operator)
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Z. Li, L. Zou, and T. H. Hsieh, Hamiltonian Tomography via Quantum Quench, Phys. Rev. Lett. 124, 160502 (2020) (can generically reconstruct many-body Hamiltonian from just one initial-final-state pair, also discuss using multiple pairs)
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P. W. Claeys and A. Polkovnikov, Quantum eigenstates from classical Gibbs distributions, arXiv:2007.07264 (from classical mechanics to quantum mechanics); see also D. Arovas, A New Approach to the Classical-Quantum Correspondence, 10.36471/JCCM_October_2020_01
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D. Girolami and F. Anzà, Quantifying the Difference between Many-Body Quantum States, Phys. Rev. Lett. 126, 170502 (2021)
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M. Buchhold, Y. Minoguchi, A. Altland, and S. Diehl, Effective Theory for the Measurement-Induced Phase Transition of Dirac Fermions, Phys. Rev. X 11, 041004 (2021)
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I. J. Arnquist et al. (Majorana Collaboration), Search for Spontaneous Radiation from Wave Function Collapse in the Majorana Demonstrator, Phys. Rev. Lett. 129, 080401 (2022) (bounds on objective-collapse quantum mechanics [continuous spontaneous localization])
- C. Berke, E. Varvelis, S. Trebst, A. Altland, and D. P. DiVincenzo, Transmon platform for quantum computing challenged by chaotic fluctuations, Nature Commun. 13, 2495 (2022) (concept of many-body localization applied to transmon qubits); see comment: M. Silveri and T. Orell, Many-qubit protection-operation dilemma from the perspective of many-body localization, Nature Commun. 13, 5825 (2022)
Field theory
- A. Manjavacas and F. J. García de Abajo, Thermal and vacuum friction acting on rotating particles, Phys. Rev. A 82, 063827 (2010) (damping of rotation in vacuum)
- M. N. Chernodub, Can nothing be a superconductor and a superfluid?, arXiv:1104.4404 (the vacuum becomes superconducting in high magnetic fields due to condensation of charged [spin-1] rho mesons)
- D. B. Kaplan and S. Sun, Spacetime as a Topological Insulator: Mechanism for the Origin of the Fermion Generations, Phys. Rev. Lett. 108, 181807 (2012) (four-dimensional spacetime as a surface of a five-dimensional system, low-energy fermions emerge as topologically protected surface states, toy model showing that realization of exactly three families is possible)
- H. Watanabe and H. Murayama, Unified Description of Nambu-Goldstone Bosons without Lorentz Invariance, Phys. Rev. Lett. 108, 251602 (2012) (number of Nambu-Goldstone modes is less than number of generators belonging to broken symmetries if these form conjugate pairs, also geometrical interpretation)
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Hong-Hao Tu, Universal Entropy of Conformal Critical Theories on a Klein Bottle, Phys. Rev. Lett. 119, 261603 (2017) (relevant for edges of topological systems)
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I. Boettcher, P. Bienias, R. Belyansky, A. J. Kollár, and A. V. Gorshkov, Quantum simulation of hyperbolic space with circuit quantum electrodynamics: From graphs to geometry, Phys. Rev. A 102, 032208 (2020) (field theoretical description of superconducting circuits on effectively hyperbolic surfaces)
Statistical physics (mostly non-equilibrium)
Master equation and other density-operator descriptions
- F. Sanda, The instability in the long-time regime behaviour of a kinetic model, J. Phys. A 35, 5815 (2002) (using time-convolusionless master equation for system coupled to bosonic bath, not transport)
- H.-P. Breuer, D. Burgarth, and F. Petruccione, Non-Markovian dynamics in a spin star system: Exact solution and approximation techniques, Phys. Rev. B 70, 045323 (2004) (useful discussion of various methods for obtaining dynamics of the reduced density matrix)
- S. Maniscalco, F. Intravaia, J. Piilo, and A. Messina, Misbeliefs and misunderstandings about the non-Markovian dynamics of a damped harmonic oscillator, J. Opt. B 6, S98 (2004) (clarifying some confusing issues concerning dynamics of a system coupled to a bath) P
- W. Zhu and H. Rabitz, Perturbative and nonperturbative master equations for open quantum systems, J. Math. Phys. 46, 022105 (2005) (variational principles for master equation, not time-convolutionless, obtain WBR master equation as special case) P
- R. Romano, Impact of positivity and complete positivity on accessibility of Markovian dynamics, J. Phys. A: Math. Gen. 38, 9105 (2005) (contains clear definition of positivity vs. complete positivity)
- S. Goldstein, J. L. Lebowitz, R. Tumulka, and N. Zanghi, Canonical Typicality, cond-mat/0511091 (show that the reduced density matrix of a system corresponds to the canonical ensemble if the system plus a bath is in a pure quantum state, for nearly all such states)
- J. L. García-Palacios and D. Zueco, Solving spin quantum-master equations with matrix continued-fraction methods: application to superparamagnets, cond-mat/0603730, J. Phys. A (with Markov approximation, interesting special-purpose method explained in detail)
- V. F. Los, Nonlinear generalized master equations and accounting for initial correlations, cond-mat/0603770 (uses superoperator formalism, not time-convolutionless)
- C. F. Huang and K.-N. Huang, On the quantum master equation for fermions, quant-ph/0604054
- R. K. P. Zia and B. Schmittmann, A possible classification of nonequilibrium steady states, cond-mat/0605301, J. Phys. A: Math. Gen. 39, L407 (2006) (reviews older method to construct stationary solution of master equation using graphs, shows how to find all master equations giving the same stationary state [after discussing what "same state" means], gives generalization of concept of detailed balance to general master equations); R. K. P. Zia and B. Schmittmann, Probability currents as principal characteristics in the statistical mechanics of non-equilibrium steady states, cond-mat/0701763, JSTAT special issue
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A. A. Gangat, T. I, and Y.-J. Kao, Steady States of Infinite-Size Dissipative Quantum Chains via Imaginary Time Evolution, Phys. Rev. Lett. 119, 010501 (2017)
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V. Cavina, A. Mari, and V. Giovannetti, Slow Dynamics and Thermodynamics of Open Quantum Systems, Phys. Rev. Lett. 119, 050601 (2017) (perturbation theory for slowly varying parameters in a master equation, application to efficiency)
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D. V. Zhdanov, D. I. Bondar, and T. Seideman, No Thermalization without Correlations, Phys. Rev. Lett. 119, 170402 (2017) (proof that completely positive Markovian open quantum systems cannot thermalize, under certain conditions including translational invariance)
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V. Link and W. T. Strunz, Stochastic Feshbach Projection for the Dynamics of Open Quantum Systems, Phys. Rev. Lett. 119, 180401 (2017)
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D. Tamascelli, A. Smirne, S. F. Huelga, and M. B. Plenio, Nonperturbative Treatment of non-Markovian Dynamics of Open Quantum Systems, Phys. Rev. Lett. 120, 030402 (2018) (conditions for equivalence of dynamics of reduced density operator for unitary and non-unitary, Lindbladian environments; bosonic)
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J. Schulenborg, J. Splettstoesser, and M. R. Wegewijs, Duality for open fermion systems: energy-dependent weak coupling and quantum master equations, arXiv:1808.10223 (generalization of theory of fermion duality in open quantum systems to energy-dependent tunneling [with illustrations] and the full quantum master equation)
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S. Denisov, T. Laptyeva, W. Tarnowski, D. Chruściński, and K. Życzkowski, Universal Spectra of Random Lindblad Operators, Phys. Rev. Lett. 123, 140403 (2019) (random-matrix theory for full quantum generator; cf. Timm, Phys. Rev. E 80, 021140 (2009) for Pauli case) P
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C. Bertrand, S. Florens, O. Parcollet, and X. Waintal, Reconstructing Nonequilibrium Regimes of Quantum Many-Body Systems from the Analytical Structure of Perturbative Expansions, Phys. Rev. X 9, 041008 (2019)
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K. Wang, F. Piazza, and D. J. Luitz, Hierarchy of Relaxation Timescales in Local Random Liouvillians, Phys. Rev. Lett. 124, 100604 (2020) (for the example of coupled-spin systems, Lindblad equation with less-than-n-body Lindblad operators, also discuss spatial locality)
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V. Popkov, T. Prosen, and L. Zadnik, Exact Nonequilibrium Steady State of Open XXZ/XYZ Spin-1/2 Chain with Dirichlet Boundary Conditions, Phys. Rev. Lett. 124, 160403 (2020) (Lindblad master equation)
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A. Smirne, M. Caiaffa, and J. Piilo, Rate Operator Unraveling for Open Quantum System Dynamics, Phys. Rev. Lett. 124, 190402 (2020) (unraveling a QME using quantum jumps, also for systems for which this was not done so far)
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L. Sá, P. Ribeiro, and T. Prosen, Complex Spacing Ratios: A Signature of Dissipative Quantum Chaos, Phys. Rev. X 10, 021019 (2020) (also applied to random Lindblad generators for driven spin chains)
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K. Luoma, W. T. Strunz, and J. Piilo, Diffusive Limit of Non-Markovian Quantum Jumps, Phys. Rev. Lett. 125, 150403 (2020) (unraveling of master equations)
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T. V. Vu and Y. Hasegawa, Geometrical Bounds of the Irreversibility in Markovian Systems, Phys. Rev. Lett. 126, 010601 (2021) (systems with detailed balance; entropy production); Y. Hasegawa, Thermodynamic Uncertainty Relation for General Open Quantum Systems, Phys. Rev. Lett. 126, 010602 (2021)
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K. Nestmann, V. Bruch, and M. R. Wegewijs, How Quantum Evolution with Memory is Generated in a Time-Local Way, Phys. Rev. X 11, 021041 (2021) P
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D. Chruściński, G. Kimura, A. Kossakowski, and Y. Shishido, Universal Constraint for Relaxation Rates for Quantum Dynamical Semigroup, Phys. Rev. Lett. 127, 050401 (2021)
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J. Meibohm and M. Esposito, Finite-Time Dynamical Phase Transition in Nonequilibrium Relaxation, Phys. Rev. Lett. 128, 110603 (2022)
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T. Becker, A. Schnell, and J. Thingna, Canonically Consistent Quantum Master Equation, Phys. Rev. Lett. 129, 200403 (2022) (correction to standard Redfield-type master equation based on knowledge of the stationary state of the coupled system)
Statistical physics of active matter
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- A. Gopinath, M. F. Hagan, M. C. Marchetti, and A. Baskaran, Dynamical Self-regulation in Self-propelled Particle Flows, arXiv:1112.6011 (phase diagram)
- A. Attanasi, A. Cavagna, L. Del Castello, I. Giardina, T. S. Grigera, A. Jelic, S. Melillo, L. Parisi, O. Pohl, E. Shen, and M. Viale, Superfluid transport of information in turning flocks of starlings, arXiv:1303.7097 (observation and theory); W. Bialek, A. Cavagna, I. Giardina, T. Mora, O. Pohl, E. Silvestri, M. Viale, and A. Walczak, Social interactions dominate speed control in driving natural flocks toward criticality, arXiv:1307.5563
- A. Attanasi, A. Cavagna, L. Del Castello, I. Giardina, S. Melillo, L. Parisi, O. Pohl, B. Rossaro, E. Shen, E. Silvestri, and M. Viale, Wild swarms of midges linger at the edge of an ordering phase transition, arXiv:1307.5631
- P. W. Miller and N. T. Ouellette, Impact fragmentation of model flocks, Phys. Rev. E 89, 042806 (2014)
- A. P. Solon, J. Stenhammar, R. Wittkowski, M. Kardar, Y. Kafri, M. E. Cates, and J. Tailleur, Pressure and Phase Equilibria in Interacting Active Brownian Spheres, Phys. Rev. Lett. 114, 198301 (2015) (derive an equation of state); see also Viewpoint
- A. Cavagna, I. Giardina, T. S. Grigera, A. Jelic, D. Levine, S. Ramaswamy, and M. Viale, Silent Flocks: Constraints on Signal Propagation Across Biological Groups, Phys. Rev. Lett. 114, 218101 (2015)
- T. Mora, A. M. Walczak, L. Del Castello, F. Ginelli, S. Melillo, L. Parisi, M. Viale, A. Cavagna, and I. Giardina, Local equilibrium in bird flocks, Nature Phys. 12, 1153 (2016).
- L. Barberis and F. Peruani, Large-Scale Patterns in a Minimal Cognitive Flocking Model: Incidental Leaders, Nematic Patterns, and Aggregates, Phys. Rev. Lett. 117, 248001 (2016) (active particles without memory)
-
K. Sone and Y. Ashida, Anomalous Topological Active Matter, Phys. Rev. Lett. 123, 205502 (2019) (analogy to quantum anomalous Hall effect)
-
H. Tasaki, Hohenberg-Mermin-Wagner-Type Theorems for Equilibrium Models of Flocking, Phys. Rev. Lett. 125, 220601 (2020) (suggests that symmetry breaking is due to non-equilibrium effects)
Statistical physics, other studies
- L. Jacobs and H. Kleinert, Monte Carlo study of defect melting in three dimensions, J. Phys. A: Math. Gen. 17, L361 (1984) (contains a concise review of Kleinert's previous work on melting, e.g., topological arguments why melting in 3D is a first-order transition)
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P. Bordone, M. Pascoli, R. Brunetti, A. Bertoni, C. Jacoboni, and A. Abramo, Quantum transport of electrons in open nanostructures with the Wigner-function formalism, Phys. Rev. B 59, 3060 (1999) (single-electron Wigner function)
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- G. v. Gersdorff and C. Wetterich, Nonperturbative renormalization flow and essential scaling for the Kosterlitz-Thouless transition, Phys. Rev. B 64, 054513 (2001) ("KT theory without vortices")
- M. Rechtsman, F. Stillinger, and S. Torquato, Optimized Interactions for Targeted Self-Assembly: Application to Honeycomb Lattice, cond-mat/0508495
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- S. Popescu, A. J. Short, and A. Winter, Entanglement and the Foundations of Statistical Mechanics, quant-ph/0511225 (alternative foundation of statistical mechanics, not requiring ensemble averaging, but assuming the system plus bath to be in a pure quantum state)
- M. M. Wolf, G. Ortiz, F. Verstraete, and J. I. Cirac, Quantum phase transitions in matrix product systems, quant-ph/0512180 (construct quantum critical points with predetermined properties)
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- W. Janke, D. Johnston, and R. Kenna, Critical Exponents from General Distributions of Zeroes, cond-mat/0601351, Comp. Phys. Commun. 169, 457 (2005) (complex zeroes of the partition function)
- A. Kopp, X. Jia, and S. Chakravarty, Replacing energy by von Neumann entropy in quantum phase transitions, cond-mat/0604152 (a new criterion for QPT, which also works for the Anderson metal-insulator transition)
- V. V. Brazhkin, Metastable phases and "metastable" phase diagrams, cond-mat/0604512 (many simple compounds are metastable, stable polymerized phases exist and are reached in a relaxation crossover [not a phase transition] by applying, e.g., high pressure - generic properties of phase diagrams for such compounds are studied)
- V. Elgart and A. Kamenev, Towards Classification of Phase Transitions in Reaction-Diffusion Models, cond-mat/0605041 (contains discussion of doubling of degrees of freedom and the resulting Hamiltonian action)
- T. Ohira, Predictive Dynamical Systems, cond-mat/0605500 (time evolution depends on prediction of future state)
- P. Nikolic and S. Sachdev, Renormalization group fixed points, universal phase diagram, and 1/N expansion for quantum liquids with interactions near the unitarity limit, cond-mat/0609106
- G. Tellez, Equation of state in the fugacity format for the two-dimensional Coulomb gas, cond-mat/0609356 (long paper containing a good review, mainly concerns the high-temperature phase)
- E. H. Lieb, R. Seiringer, and J. Yngvason, Bose-Einstein Condensation and Spontaneous Symmetry Breaking, math-ph/06100034
- B. Nachtergaele and R. Sims, A Multi-Dimensional Lieb-Schultz-Mattis Theorem, Commun. Math. Phys. 276, 437 (2007), math-ph/0608046
- F. Canfora, Kallen-Lehman approach to 3D Ising model, cond-mat/0701154, Phys. Lett. B (phenomenological approach to the partition function inspired by Regge field-theory)
- D. Janzing, On causally asymmetric versions of Occam's Razor and their relation to thermodynamics, arXiv:0708.3411
- H. Arisue, High-Temperature Expansion of the Free Energy in the Two-Dimensional XY Model, arXiv:0708.4084
- C. Vignat and S. Bhatnagar, An extension of Wick's theorem, arXiv:0709.1999 (...to spherical and elliptical instead of gaussian distributions)
- M. Ballerini, N. Cabibbo, R. Candelier, A. Cavagna, E. Cisbani, I. Giardina, V. Lecomte, A. Orlandi, G. Parisi, A. Procaccini, M. Viale, and V. Zdravkovic, Interaction Ruling Animal Collective Behaviour Depends on Topological rather than Metric Distance: Evidence from a Field Study, arXiv:0709.1916
- G. Parisi, On the most compact regular lattice in large dimensions: A statistical mechanical approach, arXiv:0710.0882
- T. Reichenbach, M. Mobilia, and E. Frey, Self-Organization of Mobile Populations in Cyclic Competition, arXiv:0801.1798 (rock-paper-scissors competition model)
- M. Campisi, On a new definition of quantum entropy, arXiv:0803.0282
- T. Rohlf, N. Gulbahce, and C. Teuscher, When correlations matter - response of dynamical networks to small perturbations, arXiv:0804.4498 (such as biological process networks)
- S. Bhattacharya, S. K. Banik, S. Chattopadhyay, and J. R. Chaudhuri, Time dependent current in a nonstationary environment: A microscopic approach, arXiv:0805.1852
- E. G. D. Cohen, Properties of Nonequilibrium Steady States: a Path Integral Approach, arXiv:0805.4619
- J. Tailleur, J. Kurchan, and V. Lecomte, Mapping out of equilibrium into equilibrium in one-dimensional transport models: see here
- G. De las Cuevas, W. Dür, M. Van den Nest, and H. J. Briegel, Completeness of classical spin models and universal quantum computation, arXiv:0812.2368 (long paper discussing mappings between different but equivalent classical spin models, using a correspondence between these models and quantum information theory)
- C. Tian, Manifestly covariant classical correlation dynamics I. General theory, arXiv:0901.1425; Manifestly covariant classical correlation dynamics II. Transport equations and Hakim equilibrium conjecture, arXiv:0905.4796
- H. Schoeller, A perturbative nonequilibrium renormalization group method for dissipative quantum mechanics: Real-time RG in frequency space (RTRG-FS), arXiv:0902.1449, Eur. Phys. J. Special Topics 168, 179 (2009)
- G. L. Sewell, Statistical Thermodynamics of Moving Bodies, arXiv:0902.3881 (the zeroth law of thermodynamics is restricted to systems in the same frame of inertia so that the concept of temperature is also so restricted)
- D. J. Evans, D. J. Searles, and S. R. Williams, A simple mathematical proof of Boltzmann's equal a priori probability hypothesis, arXiv:0903.1480
- P. O. Fedichev and L. I. Men'shikov, BKT phase transition in a 2d system with long range dipole-dipole interaction, arXiv:0904.2176
- G. C. Paquette, Thermodynamics of non-equilibrium steady states, arXiv:0905.3565 (detailed arguments why such a theory is probably impossible to construct)
- S. G. Abaimov, General formalism of non-equilibrium statistical mechanics, a path approach, arXiv:0906.0190
- C. Wetterich, Quantum mechanics from classical statistics, arXiv:0906.4919 (shows how standard quantum mechanics, including entanglement etc., for a subsystem results from coupling to a bath and purely classical statistics)
- J. Xing and K. S. Kim, Application of the projection operator formalism to non-Hamiltonian dynamics, arXiv:0908.4340, J. Chem. Phys. 134 044132(2011)
- F. Saija, S. Prestipino, and G. Malescio, Anomalous phase behavior of a soft-repulsive potential with a strictly monotonic force, arXiv:0909.0468, Phys. Rev. E (despite a simple monotonic force or convex pair potential, the phase diagram is very rich)
- P. H. Chavanis and R. Mannella, Self-gravitating Brownian particles in two dimensions: the case of N=2 particles, arXiv:0911.1022 (related to the problem of vortex-pair diffusion in superfluids)
- G. De las Cuevas, W. Dür, H. J. Briegel, and M. A. Martin-Delgado, Unifying All Classical Spin Models in a Lattice Gauge Theory, Phys. Rev. Lett. 102, 230502 (2009); Mapping all classical spin models to a lattice gauge theory, arXiv:0911.2096 (prove a completeness result: for any classical spin model with discrete states [e.g., Ising or Potts models] and any discrete lattice gauge theory, a 4D discrete lattice gauge theory with the same partition function can be constructed)
- M. Esposito, K. Lindenberg, and I. M. Sokolov, On the relation between event-based and time-based current statistics, arXiv:0909.4120
- M. Pleimling, B. Schmittmann, and R. K. P. Zia, Convection cells induced by spontaneous symmetry breaking, arXiv:0912.2790 (non-equilibrium Ising model)
- A. Rapp, S. Mandt, and A. Rosch, Equilibration Rates and Negative Absolute Temperatures for Ultracold Atoms in Optical Lattices, Phys. Rev. Lett. 105, 220405 (2010) P
- V. Branchina, M. Di Liberto, and I. Lodato, Mapping Fermion and Boson systems onto the Fock space of harmonic oscillators, arXiv:1001.3041
- P. Reimann, Canonical thermalization, arXiv:1005.5625
- P. P. Orth, D. Roosen, W. Hofstetter, and K. Le Hur, Dynamics, Synchronization and Quantum Phase Transitions of Two Dissipative Spins, arXiv:1007.2857 (two spins with Ising interaction, coupled to a bosonic bath)
- K. Jensen, A. Karch, D. T. Son, and E. G. Thompson, Holographic Berezinskii-Kosterlitz-Thouless Transitions, Phys. Rev. Lett. 105, 041601 (2010) (using holographic duality to string models)
- S. Toyabe, T. Sagawa, M. Ueda, E. Muneyuki, and M. Sano, Experimental demonstration of information-to-energy conversion and validation of the generalized Jarzynski equality, Nature Phys. 6, 988 (2010)
- F. Poderoso, J. J. Arenzon, and Y. Levin, New ordered phases in a class of generalized XY models, arXiv:1008.0868 (two dimensions; BKT, Ising, and Potts universality classes)
- M. D. Reichl, C. I. Del Genio, and K. E. Bassler, Phase Diagram for a 2-D Two-Temperature Diffusive XY Model, arXiv:1008.0894 (MC, Metropolis, different temperatures for update rates for horizontal and vertical bonds; shows long-range order in stationary state, equilibrium BKT phase sits at the boundary between two different long-range-ordered stationary states)
- A. C. Cassidy, C. W. Clark, and M. Rigol, Generalized Thermalization in Integrable Systems, arXiv:1008.4794
- R. Pakter and Y. Levin, Universality of collisionless relaxation: Core-halo distribution in the Hamiltonian Mean-Field Model, arXiv:1012.0035 (prototype for a system not relaxing towards a Boltzmann distribution)
- T. A. Sedrakyan and V. M. Galitski, Majorana path integral for nonequilibrium dynamics of two-level systems, arXiv:1012.2005
- T. Jacqmin, J. Armijo, T. Berrada, K. Kheruntsyan, and I. Bouchoule, In situ observation of sub-Poissonian atom-number fluctuations in a repulsive 1D Bose gas: quantum quasi-condensate and strongly interacting regimes, arXiv:1103.3028
- H. Touchette, Ensemble equivalence for general many-body systems, arXiv:1106.2979
- M. A. M. Versteegh and D. Dieks, The Gibbs Paradox and the Distinguishability of Identical Particles, arXiv:1012.4111, Am. J. Phys. 79, 741 (2011) (claim that quantum mechanics is irrelevant for the resolution of the Gibbs paradox)
- E. Edlund, O. Lindgren, and M. Nilsson Jacobi, Novel Self-Assembled Morphologies from Isotropic Interactions, Phys. Rev. Lett. 107, 085501 (2011); Designing Isotropic Interactions for Self-Assembly of Complex Lattices, Phys. Rev. Lett. 107, 085503 (2011) (how to find an isotropic interaction that results in a predetermined lattice structure)
- Y. Meroz, I. M. Sokolov, and J. Klafter, Unequal Twins: Probability Distributions Do Not Determine Everything, Phys. Rev. Lett. 107, 260601 (2011) (statement is illustrated by comparing two models with the same probability distribution as function of time and space, but otherwise different behavior)
- D. Podolsky, A. Auerbach, and D. P. Arovas, Visibility of the Amplitude (Higgs) Mode in Condensed Matter, arXiv:1108.5207
- J. H. Wei and Y. J. Yan, Linear response theory for quantum open systems, arXiv:1108.5955 (using Feynman influence functional, short paper)
- B. Swingle and T. Senthil, Entanglement Structure of Deconfined Quantum Critical Points, arXiv:1109.3185
- J. C. Budich, S. Walter, and B. Trauzettel, Failure of protection of Majorana based qubits against decoherence, arXiv:1111.1734
- D. W. Snoke, G. Liu, and S. M. Girvin, The Basis of the Second Law of Thermodynamics in Quantum Field Theory, arXiv:1112.3009
- M. Santillán and H. Qian, Stochastic Free Energies, Conditional Probability and Legendre Transform for Ensemble Change, arXiv:1112.3075
- L. Ferialdi and A. Bassi, Exact Solution for a Non-Markovian Dissipative Quantum Dynamics, Phys. Rev. Lett. 108, 170404 (2012) (stochastic Schrödinger equation with both dissipation and memory [colored noise], exact solution for harmonic oscillator, not analytical in that it involves solutions of three coupled integrodifferential equations)
- E.-M. Laine, H.-P. Breuer, J. Piilo, C.-F. Li, and G.-C. Guo, Nonlocal Memory Effects in the Dynamics of Open Quantum Systems, Phys. Rev. Lett. 108, 210402 (2012)
- S. Sugiura and A. Shimizu, Thermal Pure Quantum States at Finite Temperature, Phys. Rev. Lett. 108, 240401 (2012) (microcanonical ensemble, in the thermodynamic limit, the equilibrium state can be represented by a pure state [the "thermal pure quantum state"] with an error small in system size, authors give a numerical method to construct it and to evaluate thermal averages); Canonical Thermal Pure Quantum State, arXiv:1302.3138
- N. S. Dattani, F. A. Pollock, and D. M. Wilkins, Analytic influence functionals for numerical Feynman integrals in most open quantum systems, arXiv:1203.4551 (give expressions for the discretized influence functional in terms of integrals of the bath response function, also useful if the latter is not known analytically)
- P. Gaspard, Time-reversal symmetry relations for currents in quantum and stochastic nonequilibrium systems, arXiv:1203.5507 (open systems coupled to reservoirs, also with time-dependent forcing, rigorous relations)
- V. Karimipour and M. H. Zarei, An algorithmic proof for the completeness of two-dimensional Ising model, arXiv:1207.6891 (state that any lattice model can be mapped onto an Ising model)
- B. Swingle, Entanglement sum rules in exactly solvable models, arXiv:1209.0769
- J. S. Lee, C. Kwon, and H. Park, Threshold for everlasting initial memory in equilibration processes, arXiv:1209.5815 (Langevin equation)
- C. Strunk, Thermodynamics and the Quantum Transport of Particles and Entropy, arXiv:1210.0344 (long paper, transport in systems locally close to equilibrium)
- Y. Komura and Y. Okabe, Large-scale Monte Carlo simulation of two-dimensional classical XY model using multiple GPUs, arXiv:1210.6116 (study of Kosterlitz-Thouless transition for very large systems, L = 65536)
- A. Pelissetto and E. Vicari, Renormalization-group flow and asymptotic behaviors at the Berezinskii-Kosterlitz-Thouless transitions, arXiv:1212.2322
- C. E. Fiore and M. G. E. da Luz, Exploiting a semi-analytic approach to study first order phase transitions, arXiv:1212.3442, J. Chem. Phys.
- D. M. Kennes, O. Kashuba, M. Pletyukhov, H. Schoeller, and V. Meden, Oscillatory Dynamics and Non-Markovian Memory in Dissipative Quantum Systems, Phys. Rev. Lett. 110, 100405 (2013) (time evolution after a quench, strong dependence on state before the quench; FRG and real-time RG)
- R. Chetrite and H. Touchette, Nonequilibrium Microcanonical and Canonical Ensembles and Their Equivalence, Phys. Rev. Lett. 111, 120601 (2013)
- E. H. Lieb and J. Yngvason, The entropy concept for non-equilibrium states, Proc. R. Soc. A 469, 20130408 (2013) (based on their axiomatic formulation of thermodynamics, which is reviewed); Entropy meters and the entropy of non-extensive systems, Proc. R. Soc. A 470, 20140192 (2014) (extension to finite systems)
- M. Mazars, Melting in Monolayers: Hexatic and Fluid Phases, arXiv:1301.1571 (extensive Monte Carlo simulations, power-law repulsion with any power)
- J. Dunkel and S. Hilbert, Consistent thermostatistics forbids negative absolute temperatures, Nature Physics (2013), doi:10.1038/nphys2815 (detailed, clear derivation using Gibbs' definition of entropy in microcanonical ensemble; temperatures are necessarily positive if entropy is treated consistently)
- Y.-D. Hsieh, Y.-J. Kao, and A. W. Sandvik, Finite-size scaling method for the Berezinskii-Kosterlitz-Thouless transition, arXiv:1302.2900
- A. Erez and Y. Meir, How to measure the spatial correlations in disordered Berezinski-Kosterlitz-Thouless transition?, arXiv:1303.5130
- E. H. Lieb and J. Yngvason, The entropy concept for non-equilibrium states, arXiv:1305.3912 (conclude that an entropy with all desirable properties cannot be defined in nonequilibrium)
- O. Kashuba, D. M. Kennes, M. Pletyukhov, V. Meden, and H. Schoeller, The quench dynamics of a dissipative quantum system: a renormalization group study, arXiv:1307.3191
- T. Vojta and J. A. Hoyos, Criticality and Quenched Disorder: Harris Criterion Versus Rare Regions, Phys. Rev. Lett. 112, 075702 (2014) (unified classification of phase transitions in disordered systems, with examples)
- A. Lazarides, A. Das, and R. Moessner, Periodic Thermodynamics of Isolated Quantum Systems, Phys. Rev. Lett. 112, 150401 (2014) (periodic driving, exact extremal principle involving constraints, for a class of integrable systems)
- H. Barghathi and T. Vojta, Phase Transitions on Random Lattices: How Random is Topological Disorder?, Phys. Rev. Lett. 113, 120602 (2014)
- P. Nataf and F. Mila, Exact Diagonalization of Heisenberg SU(N) Models, Phys. Rev. Lett. 113, 127204 (2014) (allows to extend exact diagonalization to larger clusters)
- M. Heyl and M. Vojta, Dynamics of Symmetry Breaking during Quantum Real-Time Evolution in a Minimal Model System, Phys. Rev. Lett. 113, 180601 (2014) (in the ferromagnetic Kondo model)
- M. Marcuzzi, E. Levi, S. Diehl, J. P. Garrahan, and I. Lesanovsky, Universal Nonequilibrium Properties of Dissipative Rydberg Gases, Phys. Rev. Lett. 113, 210401 (2014)
- D. Lacoste and P. Gaspard, Isometric Fluctuation Relations for Equilibrium States with Broken Symmetry, Phys. Rev. Lett. 113, 240602 (2014) (fingerprints of spontaneously broken symmetries in order-parameter fluctuations)
- P. Reimann, Generalization of von Neumann's Approach to Thermalization, Phys. Rev. Lett. 115, 010403 (2015)
- E. Dieterich, J. Camunas-Soler, M. Ribezzi-Crivellari, U. Seifert, and F. Ritort, Single-molecule measurement of the effective temperature in non-equilibrium steady states, Nature Phys. 11, 971 (2015) (experiment and theory; effective temperature is defined in terms of a quasi-fluctuation-dissipation theorem, which apparently only pertains to a accessable part of state space)
- S. Goldstein, D. A. Huse, J. L. Lebowitz, and R. Tumulka, Thermal Equilibrium of a Macroscopic Quantum System in a Pure State, Phys. Rev. Lett. 115, 100402 (2015)
- V. Lahtinen and E. Ardonne, Realizing All so(N)1 Quantum Criticalities in Symmetry Protected Cluster Models, Phys. Rev. Lett. 115, 237203 (2015)
- H. Tasaki, Quantum Statistical Mechanical Derivation of the Second Law of Thermodynamics: A Hybrid Setting Approach, Phys. Rev. Lett. 116, 170402 (2016)
- V. Khemani, A. Lazarides, R. Moessner, and S. L. Sondhi, Phase Structure of Driven Quantum Systems, Phys. Rev. Lett. 116, 250401 (2016) (periodic driving, Floquet theory, many-body localization)
- D. V. Else, B. Bauer, and C. Nayak, Floquet Time Crystals, Phys. Rev. Lett. 117, 090402 (2016) (construct a driven spin model for which typical long-time behavior breaks the discrete Floquet time translation symmetry); see also Journal Club
- B. Altaner, M. Polettini, and M. Esposito, Fluctuation-Dissipation Relations Far from Equilibrium, Phys. Rev. Lett. 117, 180601 (2016)
- M. Weilenmann, L. Kraemer, P. Faist, and R. Renner, Axiomatic Relation between Thermodynamic and Information-Theoretic Entropies, Phys. Rev. Lett. 117, 260601 (2016) (based on axiomatic formulation by Lieb and Yngvason)
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Y. Ashida, T. Shi, M. C. Bañuls, J. I. Cirac, and E. Demler, Solving Quantum Impurity Problems in and out of Equilibrium with the Variational Approach, Phys. Rev. Lett. 121, 026805 (2018)
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F. Tonielli, J. C. Budich, A. Altland, and S. Diehl, Topological Field Theory Far from Equilibrium, Phys. Rev. Lett. 124, 240404 (2020) (example of a driven Chern insulator)
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C. Klöckner, C. Karrasch, and D. M. Kennes, Nonequilibrium Properties of Berezinskii-Kosterlitz-Thouless Phase Transitions, Phys. Rev. Lett. 125, 147601 (2020)
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M. Gau, R. Egger, A. Zazunov, and Y. Gefen, Driven Dissipative Majorana Dark Spaces, Phys. Rev. Lett. 125, 147701 (2020) (stabilizing degenerate Majorana modes in driven dissipative devices consisting of end states of topological superconducting wires and quantum dots)
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P. Kos, B. Bertini, and T. Prosen, Chaos and Ergodicity in Extended Quantum Systems with Noisy Driving, Phys. Rev. Lett. 126, 190601 (2021)
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M. Hu, Y. Deng, and J.-P. Lv, Extraordinary-Log Surface Phase Transition in the Three-Dimensional XY Model, Phys. Rev. Lett. 127, 120603 (2021) (Monte Carlo, power-of-log scaling, propose new logarithmic universisality classses)
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G. Giachetti, N. Defenu, S. Ruffo, and A. Trombettoni, Berezinskii-Kosterlitz-Thouless Phase Transitions with Long-Range Couplings, Phys. Rev. Lett. 127, 156801 (2021) (for a range of power-law-decaying interactions find LRO, QRLO, and disordered phases, interesting phase transitions)
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S. Flannigan, F. Damanet, and A. J. Daley, Many-Body Quantum State Diffusion for Non-Markovian Dynamics in Strongly Interacting Systems, Phys. Rev. Lett. 128, 063601 (2022)
Other physics - experiment
- K. T. Tsen, S.-W. D. Tsen, O. F. Sankey, and J. G. Kiang, Selective inactivation of micro-organisms with near-infrared femtosecond laser pulses, J. Phys.: Condens. Matter 19, 472201 (2007) (using mechanical properties of microorganism to selectively kill certain types)
- D. E. Chang, V. Gritsev, G. Morigi, V. Vuletic, M. D. Lukin, and E. A. Demler, Crystallization of strongly interacting photons in a nonlinear optical fiber, arXiv:0712.1817; Nature Phys. 4, 884 (2008) (possible mechanism for fermionization of the light field in highly nonlinear optical media)
- A. Loidl, S. Krohns, J. Hemberger, and P. Lunkenheimer, Bananas go paraelectric, J. Phys.: Condens. Matter 20, 191001 (2008) (show that inhomogeneous paraelectric materials such as bananas can show a spurious ferroelectric response)
- T. G. Philbin, C. Kuklewicz, S. Robertson, S. Hill, F. König, and U. Leonhardt, Fiber-Optical Analog of the Event Horizon, Science 319, 1367 (2008) (another approach to probe black-hole physics in the lab, includes short review)
- S. H. Lee, C. M. Park, Y. M. Seo, Z. G. Wang, and C. K. Kim, Reverse Doppler Effect of Sound, arXiv:0901.2772 (using an acoustic metamaterial)
- J. Klaers, J. Schmitt, F. Vewinger, and M. Weitz, Bose-Einstein condensation of photons in an optical microcavity, Nature 468, 545 (2010) (using a thermalization technique that conserves photon number, at room temperature)
- H. C. Mayer and R. Krechetnikov, Walking with coffee: Why does it spill?, Phys. Rev. E 85, 046117 (2012)
- J. Doppler, A. A. Mailybaev, J. Böhm, U. Kuhl, A. Girschik, F. Libisch, T. J. Milburn, P. Rabl, N. Moiseyev, and S. Rotter, Dynamically encircling an exceptional point for asymmetric mode switching, Nature 537, 76 (2016); H. Xu, D. Mason, L. Jiang, and J. G. E. Harris, Topological energy transfer in an optomechanical system with exceptional points, Nature 537, 80 (2016)
Other physics - theory
- E. Nelson, Derivation of the Schrödinger Equation from Newtonian Mechanics, Phys. Rev. 150, 1079 (1966) (claims equivalence between the single-particle Schrödinger equation and a certain diffusion problem)
- W. H. Zurek, Environment-induced superselection rules, Phys. Rev. D 26, 1862 (1982) (discussion of quantum-mechanical measurement process)
- A. A. Berezin, Two- and three-dimensional Kronig-Penney model with delta-function-potential wells of zero binding energy, Phys. Rev. B 33, 2122 (1986) P
- D. Giulini, C. Kiefer, and H. D. Zeh, Symmetries, superselection rules, and decoherence, Phys. Lett. A 199, 291 (1995) (focus on origin of charge superselectron rule)
- J. R. Borysowicz, Localization without disorder: The Kronig-Penney model in the presence of an electric field, Phys. Lett. A 231, 240 (1997) (shows that all states in the 1D periodic Kronig-Penney model become localized for an arbitrarily small electric field - what does that mean for an unbounded potential?)
- P. P. Divakaran, Quantum Theory as the Representation Theory of Symmetries , Phys. Rev. Lett. 79, 2159 (1997)
- G. Date, P. K. Ghosh, and M. V. N. Murthy, Novel Classical Ground State of a Many Body System in Arbitrary Dimensions, Phys. Rev. Lett. 81, 3051 (1998) (for certain 2- and 3-body interactions that do not break rotational invariance the ground state is shown to be particles on a straight line)
- K. Morawetz, Relation between classical and quantum particle systems, Phys. Rev. E 66, 022103 (2002) (exact mapping between quantum and classical many-particle systems)
- U. R. Fischer and M. Visser, Warped space-time for phonons moving in a perfect nonrelativistic fluid, gr-qc/0211029, Europhys. Lett. 62, 1 (2003) (a condensed-matter model for superluminal travel)
- Y. Levin and J. J. Arenzon, Why charges go to the surface: a generalized Thomson problem, cond-mat/0302524
- A. Sütö, Crystalline Ground States for Classical Particles, Phys. Rev. Lett. 95, 265501 (2005)
- E. L. Altschuler and A. Perez-Garrido, Defect free global minima in Thomson's problem of charges on a sphere, cond-mat/0509501
- G. Rosenberg and D. Cohen, Quantum stirring of particles in closed devices, cond-mat/0510289
- V. Vitelli, J. B. Lucks, and D. R. Nelson, Crystallography on Curved Surfaces, cond-mat/0604203
- G. E. Volovik, Vacuum Energy: Myths and Reality, gr-qc/0604062 (uses analogy with condensed-matter system to discuss common but possibly false views on dark energy)
- P. D. Mannheim, Conformal Gravity Challenges String Theory, arXiv:0707.2283 (general relativity is not the only theory of gravity consistent with local tests; proposes an alternative theory based on conformal invariance with additional nice features)
- F. Brito and A. O. Caldeira, Dissipative dynamics of a two - level system resonantly coupled to a harmonic mode, New J. Phys. 10, 115014 (2008)
- H. Cohn and A. Kumar, Counterintuitive ground states in soft-core models, Phys. Rev. E 78, 061113 (2008) (classical ground states of systems of Gaussian-core particles in higher dimensions)
- J. C. Hernández Herrejón, F. M. Izrailev, and L. Tessieri, Anomalous properties of the Kronig-Penney model with compositional and structural disorder, arXiv:0801.2208 (one-dimensional KP model with slightly shifted positions and strengths of delta-function potential peaks, problem is mapped onto a time process)
- V. Molinero and E. B. Moore, Water modeled as an intermediate element between carbon and silicon, arXiv:0809.2811 (modeling water with focus on tetrahedral coordination)
- C. Beck, Axiomatic approach to the cosmological constant, arXiv:0810.0752 (obtains an expression of the cosmological constant in terms of other constants of nature [and the electron mass] based on desirability axioms; the result is in agreement with data)
- T. M. Nieuwenhuizen, Where Bell went wrong, arXiv:0812.3058 (argues why violation of Bell inequalities does not allow to draw a conclusion on the local realism of quantum mechanics) Q
- H. Nastase, Pushing the envelope of general relativity, Physics 2, 71 (2009) and references therein (a nice, short introduction to new ideas on a modified theory of gravity, with implications for its quantization)
- G. Baym and T. Ozawa, Two-slit diffraction with highly charged particles: Niels Bohr's consistency argument that the electromagnetic field must be quantized, arXiv:0902.2615 (review a gedanken experiment due to Bohr and argue that the analogous argument for quantization of the gravitational field does not hold)
- R. Y. Chiao, K. Wegter-McNelly, and S. J. Minter, Do Mirrors for Gravitational Waves Exist?, arXiv:0903.0661 (proposal involving a superconducting film, reviewing and using the weak-field Maxwell-type approximation to Einstein's field equations)
- P. Nägele and U. Weiss, Dynamics of coupled spins in the white- and quantum-noise regime, arXiv:0903.1809
- J. Xing, Mori-Zwanzig projection formalism: from linear to nonlinear, arXiv:0904.2691
- R. Tsekov, Dissipative and Quantum Mechanics, arXiv:0903.0283 (compares different interpretations of quantum mechanics due to Heisenberg, Bohm, and Madelung with an eye on how dissipation can be treated by "quantizing" a non-conservative classical system); Bohmian Mechanics versus Madelung Quantum Hydrodynamics, arXiv:0904.0723
- P. Sikivie and Q. Yang, Bose-Einstein Condensation of Dark Matter Axions, arXiv:0901.1106 (the main problem is not the density of cold axions, which is sufficiently high if they exist at all, but their thermalization rate)
- C. Wetterich, Probabilistic time, arXiv:1002.2593 (... and its relation to quantum theory)
- D. Minic and M. Pleimling, The Jarzynski Identity and the AdS/CFT Duality, arXiv:1007.3970, Phys. Rev. Lett.
- L. J. Suoranta, Generalized Spin-Statistics Theorem, arXiv:1008.5382
- K. Y. Bliokh and F. Nori, Relativistic Hall Effect, arXiv:1112.5618
- E. Edlund, O. Lindgren, and M. Nilsson Jacobi, Chiral Surfaces Self-Assembling in One-Component Systems with Isotropic Interactions, Phys. Rev. Lett. 108, 165502 (2012)
- C. R. Galley, Classical Mechanics of Nonconservative Systems, Phys. Rev. Lett. 110, 174301 (2013) (an extension of Hamilton's principle to initial instead of boundary-value problems, leading to an extension of Lagrange mechanics including general nonconservative forces [rather, not following from a generalized potential])
- E. Akkermans, Statistical Mechanics and Quantum Fields on Fractals, arXiv:1210.6763
- P. Schijven, L. Mühlbacher, and O. Muelken, Energy transfer properties and absorption spectra of the FMO complex: from exact PIMC calculations to TCL master equations, arXiv:1301.0839 (on a large biological molecular complex)
- G. E. Volovik and M. A. Zubkov, Higgs bosons in particle physics and in condensed matter, arXiv:1305.7219 (lessons for standard-model Higgs particles from condensed matter, in particular He3-A and He3-B, predictions of masses of additional Higgs particles)
- H. Kedia, D. Foster, M. R. Dennis, and W. T. M. Irvine, Weaving Knotted Vector Fields with Tunable Helicity, Phys. Rev. Lett. 117, 274501 (2016) (classical real vector field based on complex scalar fields, construction of knotted configurations)
Non-physics
Metaphysics (and metamathematics) and policy
- M. V. Simkin and V. P. Roychowdhury, Re-inventing Willis, cond-mat/0601192, Physics Reports (2011) (studies how the same idea is rediscovered many times)
- S. Still and J. P. Crutchfield, Structure or Noise?, arXiv:0708.0654 (on optimally predictive theories and complexity)
- M. Schmidt and H. Lipson, Distilling Free-Form Natural Laws from Experimental Data, Science 324, 81 (2009)
- T. Gowers and M. Nielsen, Massively collaborative mathematics, Nature 461, 879 (2009) (description of a successful open, blog-based collaboration on finding an elementary proof of a certain theorem from combinatorics)
- M. Pawlowski, T. Paterek, D. Kaszlikowski, V. Scarani, A. Winter, M. Zukowski, Information causality as a physical principle, Nature 461, 1101 (2009) (... which is violated in alternative theories with stronger correlations than quantum mechanics)
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I. Mazin, Inverse Occam's razor, Nature Phys. 18, 367 (2022) (on fancy explanations being preferred)
Mathematics
Packing and tiling problems
- S. Torquato and F. H. Stillinger, Exactly Solvable Disordered Sphere-Packing Model in Arbitrary-Dimension Euclidean Spaces, cond-mat/0603316, Phys. Rev. E (among other results conjecture that the densest packings in high dimensions may be disordered)
- S. Torquato and Y. Jiao, Dense packings of the Platonic and Archimedean solids, Nature 460, 876 (2009), also arXiv:0908.4107 (with erratum)
- A. Haji-Akbari, M. Engel, A. S. Keys, X. Zheng, R. G. Petschek, P. Palffy-Muhoray, and S. C. Glotzer, Disordered, quasicrystalline and crystalline phases of densely packed tetrahedra, Nature 462, 773 (2009); E. R. Chen, A Dense Packing of Regular Tetrahedra, arXiv:0908.1884, Discrete Comput. Geom. 40, 214 (2008); E. R. Chen, M. Engel, and S. C. Glotzer, Dense crystalline dimer packings of regular tetrahedra, arXiv:1001.0586
- A. B. Hopkins, F. H. Stillinger, and S. Torquato, Densest local sphere-packing diversity: General concepts and application to two dimensions, arXiv:1002.0604 (mostly packings of hard circles inside larger circles of various sizes, with one of the small circles fixed in the center)
- J. E. S. Socolar and J. M. Taylor, An aperiodic hexagonal tile, arXiv:1003.4279 (present two hexagonal tiles, which are mirror images of one another, with rather complicated matching rules involving next-nearest neighbors, that allow aperiodic, hierarchical space-filling tilings of 2D space but not periodic tilings; also contains a brief review) !, note that version 2 is significantly changed
- A. B. Hopkins, Y. Jiao, F. H. Stillinger, and S. Torquato, Phase Diagram and Structural Diversity of the Densest Binary Sphere Packings, Phys. Rev. Lett. 107, 125501 (2011) (numerical determination of phase diagram in radius ratio and relative concentration, find many phases, also determine maximum packing fraction); A. B. Hopkins, F. H. Stillinger, and S. Torquato, On the densest binary sphere packings, arXiv:1111.4917 (long paper with detailed structures)
- T. Ras, R. Schilling, and M. Weigel, Regular Packings on Periodic Lattices, Phys. Rev. Lett. 107, 215503 (2011)
- A. Haji-Akbari, M. Engel, and S. C. Glotzer, Degenerate Quasicrystal of Hard Triangular Bipyramids, Phys. Rev. Lett. 107, 215702 (2011)
- A. Haji-Akbari, M. Engel, and S. C. Glotzer, Phase Diagram of Hard Tetrahedra, arXiv:1106.4765
- Y. Jiao and S. Torquato, Analytical Construction of A Dense Packing of Truncated Tetrahedra, arXiv:1107.2300 (note the "truncated")
- D. Blair, C. D. Santangelo, and J. Machta, Packing Squares in a Torus, arXiv:1110.5348 (a flat torus, i.e., commensurate or incommensurate periodic boundary conditions in two dimensions)
- S. Heitkam, W. Drenckhan, and J. Fröhlich, Packing Spheres Tightly: Influence of Mechanical Stability on Close-Packed Sphere Structures, Phys. Rev. Lett. 108, 148302 (2012)
- C. L. Phillips, J. A. Anderson, G. Huber, and S. C. Glotzer, Optimal Filling of Shapes, Phys. Rev. Lett. 108, 198304 (2012) (define what they mean by "filling", then study filling of two-dimensional polygons by circles of arbitrary size)
- A. Andreanov and A. Scardicchio, Random perfect lattices and the sphere packing problem, arXiv:1202.5673
- E. Bendito, M. J. Bowick, A. Medina, and Z. Yao, Crystalline Particle Packings on Constant Mean Curvature (Delaunay) Surfaces, arXiv:1305.1551
- E. R. Chen, D. Klotsa, M. Engel, P. F. Damasceno, and S. C. Glotzer, Complexity in Surfaces of Densest Packings for Families of Polyhedra, Phys. Rev. X 4, 011024 (2014) (several continuous classes of polyhedra, detailed numerical study) !
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F. Turci, G. Tarjus, and C. P. Royall, From Glass Formation to Icosahedral Ordering by Curving Three-Dimensional Space, Phys. Rev. Lett. 118, 215501 (2017) (relieving frustration by curving space)
Other mathematics
- D. H. Bailey and S. Plouffe, Recognizing Numerical Constants, http://www.lacim.uqam.ca/~plouffe/articles/Recognizing.pdf (experimental mathematics: how to detect simple mathematical constants in numerical results)
- E. Bertin and M. Clusel, Generalised extreme value statistics and sum of correlated variables, cond-mat/0601189, J. Phys. A (contains some review on extreme value statistics)
- J.-B. Zuber, On the large N limit of matrix integrals over the orthogonal group, arXiv:0805.0315 (gives results for certain integrals over O(N) for large N and compares them to corresponding results for U(N))
- Y. Kabashima, H. Takahashi, and O. Watanabe, Cavity approach to the first eigenvalue problem in a family of symmetric random sparse matrices, arXiv:1001.3935
- H. Watanabe, Difficult Sudoku Puzzles Created by Replica Exchange Monte Carlo Method, arXiv:1303.1886
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C. M. Bender, D. C. Brody, and M. P. Müller, Hamiltonian for the Zeros of the Riemann Zeta Function, Phys. Rev. Lett. 118, 130201 (2017) (towards a proof of the Riemann hypothesis, using a PT-symmetric nonhermitian Hamiltonian)
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S. N. Majumdar and E. Trizac, When Random Walkers Help Solving Intriguing Integrals, Phys. Rev. Lett. 123, 020201 (2019) (understand sequences of integrals that suddenly deviate from a simple pattern)
Informatics
- F. L. Traversa and M. Di Ventra, Universal Memcomputing Machines, arXiv:1405.0931 (define the eponymous computer architecture, show that it is Turing complete, that it can solve NP-complete problems in polynomial time, and that it only needs a polynomial number of memprocessors to do so; the information is stored in exponentially many connections between them, however); F. L. Traversa, C. Ramella, F. Bonani, and M. Di Ventra, Memcomputing NP-complete problems in polynomial time using polynomial resources, arXiv:1411.4798 (experimental demonstration of the previous idea, use conventional-electronics components)
- F. L. Traversa and M. Di Ventra, Polynomial-time solution of prime factorization and NP-hard problems with digital memcomputing machines, arXiv:1512.05064 (long paper with many formal results for model machines, detailed suggestions on how to build such machines in practice, also numerical simulations; these simulations and theoretical arguments give strong support to the claim that NP=P, but no proof since existence of a fixed point for the relevant process was not shown in general)
Hardware, software, and algorithms
- F. Alet, P. Dayal, A. Grzesik, A. Honecker, M. Koerner, A. Laeuchli, S. R. Manmana, I. P. McCulloch, F. Michel, R. M. Noack, G. Schmid, U. Schollwöck, F. Stoeckli, S. Todo, S. Trebst, M. Troyer, P. Werner, and S. Wessel, The ALPS project: open source software for strongly correlated systems, cond-mat/0410407, J. Phys. Soc. Jap. Suppl. 74, 30 (2005); A. F. Albuquerque, F. Alet, P. Corboz, P. Dayal, A. Feiguin, S. Fuchs, L. Gamper, E. Gull, S. Guertler, A. Honecker, R. Igarashi, M. Koerner, A. Kozhevnikov, A. Laeuchli, S. R. Manmana, M. Matsumoto, I. P. McCulloch, F. Michel, R. M. Noack, G. Pawlowski, L. Pollet, T. Pruschke, U. Schollwöck, S. Todo, S. Trebst, M. Troyer, P. Werner, and S. Wessel (for the ALPS collaboration), The ALPS project release 1.3: open source software for strongly correlated systems, arXiv:0801.1765, J. Magn. Magn. Mat. 310, 1187 (2007); B. Bauer, L. D. Carr, A. Feiguin, J. Freire, S. Fuchs, L. Gamper, J. Gukelberger, E. Gull, S. Guertler, A. Hehn, R. Igarashi, S. V. Isakov, D. Koop, P.N. Ma, P. Mates, H. Matsuo, O. Parcollet, G. Pawlowski, J. D. Picon, L. Pollet, E. Santos, V. W. Scarola, U. Schollwöck, C. Silva, B. Surer, S. Todo, S. Trebst, M. Troyer, M. L. Wall, P. Werner, and S. Wessel, The ALPS project release 2.0: Open source software for strongly correlated systems, arXiv:1101.2646; ALPS web page
- A. K. Hartmann and H. Rieger, A practical guide to computer simulations, cond-mat/0111531, in Optimization Algorithms in Physics (Wiley-VCH, Berlin, 2001)
- B. A. Berg and R. C. Harris, From Data to Probability Densities without Histograms, arXiv:0712.3852
- P. Giannozzi, S. Baroni, N. Bonini, M. Calandra, R. Car, C. Cavazzoni, D. Ceresoli, G.L. Chiarotti, I. Dabo, A. Dal Corso, R. Gebauer, C. Gougoussis, A. Kokalj, M. Lazzeri, L. Martin Samos Colomer, N. Marzari, F. Mauri, S. Paolini, A. Pasquarello, L. Paulatto, C. Sbraccia, S. Scandolo, G. Sclauzero, A. P. Seitsonen, A. Smogunov, P. Umari, and R. M. Wentzcovitch, Quantum ESPRESSO: a modular and open-source software project for quantum simulations of materials, arXiv:0906.2569, J. Phys.: Condens. Matter (DFT package based on plane waves and pseudopotentials)
- P. H. Colberg and F. Höfling, Accelerating glassy dynamics using graphics processing units, arXiv:0912.3824
- M. N. Bannerman, R. Sargant, and L. Lue, An O(N) general event-driven simulator: DYNAMO, arXiv:1004.3501, download from http://marcusbannerman.co.uk/dynamo (public-domain software for molecular-dynamics simulations with hard, "discrete", potentials)
- R. Gamillscheg, G. Haase, and W. von der Linden, A numerical projection technique for large-scale eigenvalue problems, arXiv:1008.1208
- I. Rychkova, V. Rychkov, K. Kazymyrenko, S. Borlenghi, and X. Waintal, KNIT: An open source code for quantum transport in multi-terminal systems, arXiv:1010.2627 (tight-binding modelling, using a Landauer-Büttiker approach); download from http://inac.cea.fr/Pisp/xavier.waintal/KNIT.php
- Z. Feng, Q. Sun, L. Wan, and H. Guo, SymGF: a symbolic tool for quantum transport analysis and its application to a double quantum dot system, J. Phys.: Condens. Matter 23, 415301 (2011)
- J. R. Johansson, P. D. Nation, and F. Nori, QuTiP: An open-source Python framework for the dynamics of open quantum systems, arXiv:1110.0573
- J. G. Wright and B. S. Shastry, DiracQ: A Quantum Many-Body Physics Package, arXiv:1301.4494 (Mathematica package for algebraic manipulations in condensed matter theory, code at http://diracq.org/)
- G. Pizzi, D. Volja, B. Kozinsky, M. Fornari, and N. Marzari, BoltzWann: A code for the evaluation of thermoelectric and electronic transport properties with a maximally-localized Wannier functions basis, arXiv:1305.1587
- D. Biolek, M. Di Ventra, and Y. V. Pershin, Reliable SPICE Simulations of Memristors, Memcapacitors and Meminductors, arXiv:1307.2717 (including codes)
Other fields
- G. B. West, J. H. Brown, and B. J. Enquist, A General Model for the Origin of Allometric Scaling Laws in Biology, Science 276, 122 (1997) (explain why metabolic rates of organisms approximately scale like body mass to the power 3/4); The Fourth Dimension of Life: Fractal Geometry and Allometric Scaling of Organisms, Science 284, 1677 (1999)
- D. H. Zanette, Self-similarity in the taxonomic classification of human languages, nlin.AO/0103005
- P. Ao, Laws in Darwinian Evolutionary Theory, q-bio.PE/0605020
- C. Teuscher, On Irregular Interconnect Fabrics for Self-Assembled Nanoscale Electronics, cond-mat/0606584, 2nd IEEE International Workshop on Default and Fault Tolerant Nanoscale Architectures, NANOARCH'06, Boston
- R. A. Blythe and A. J. McKane, Stochastic Models of Evolution in Genetics, Ecology and Linguistics, cond-mat/0703478, JSTAT Special Issue
- A. K. Hartmann, A. Mann, and W. Radenbach, Solution-space structure of (some) optimization problems, arXiv:0711.3912
- M. Doebeli and I. Ispolatov, A model for the evolutionary diversification of religions, arXiv:0810.0296 (employ methods of epidemiology to study the dynamics of religious memes)
- P. Klimek, S. Thurner, and R. Hanel, Evolutionary dynamics from a variational principle, arXiv:0911.4032
- B. Waclaw, Random matrices and localization in the quasispecies theory, arXiv:1105.1069
- A. A. Saberi, Percolation Description of the Global Topography of Earth and the Moon, Phys. Rev. Lett. 110, 178501 (2013)
- E. D. Lee, C. P. Broedersz, and W. Bialek, Statistical mechanics of the US Supreme Court, arXiv:1306.5004 (successful modeling based on an Ising spin glass, some of the interaction have to be assumed to be antiferromagnetic, although collective effects make all pairwise correlations ferromagnetic)
- D. Silver et al., A general reinforcement learning algorithm that masters chess, shogi, and Go through self-play, Science 362, 1140 (2018)
Various Links
- Journal Club for Condensed Matter Physics (mounthly selection with commentary)
- Condensed Matter Theory: Review articles on the web
- Journal Club for Condensed Matter Physics with commentaries by distinguished physicists
- Condensed Matter Physics Bibliography by A. Melikidze, Net Adv. Phys. Spec. Bibliog. 2:4 (2002)
- Periodic Tables
- Talks at the KITP
- Rapid Single-Flux-Quantum Laboratory at SUNY/Stony Brook
- Cosmology in the Laboratory (COSLAB) program of the ESF 2001-2006
- Ferromagnetic Semiconductor Spintronics Web Project
- Molecular Magnetism Web
- MIT OpenCourseWare, Physics (many excellent sets of lecture notes)
- Matrix Properties (many definitions and identities concerning matrices and eigenvalue problems)
- APS: Careers & Employment (the Professional Development Guide contains lots of useful links)
- T. Kennedy and B. Nachtergaele, The Heisenberg Model - a Bibliography (including references up to about 1996)
- P. J. Mohr, B. N. Taylor, and D. B. Newell, CODATA recommended values of the fundamental physical constants: 2010, Rev. Mod. Phys. 84, 1527 (2012)