Universal quantum criticality in the metal-insulator transition of two-dimensional interacting Dirac electrons
暂无分享,去创建一个
[1] N F Mott,et al. The Basis of the Electron Theory of Metals, with Special Reference to the Transition Metals , 1949 .
[2] C. Kittel. Introduction to solid state physics , 1954 .
[3] Richard Phillips Feynman,et al. Energy Spectrum of the Excitations in Liquid Helium , 1956 .
[4] A. Migdal. THE MOMENTUM DISTRIBUTION OF INTERACTING FERMI PARTICLES , 1957 .
[5] H. Trotter. On the product of semi-groups of operators , 1959 .
[6] M. Gutzwiller,et al. Correlation of Electrons in a Narrow s Band , 1965 .
[7] D. Pines,et al. The theory of quantum liquids , 1968 .
[8] William F. Brinkman,et al. Application of Gutzwiller's Variational Method to the Metal-Insulator Transition , 1970 .
[9] David J. Gross,et al. Dynamical symmetry breaking in asymptotically free field theories , 1974 .
[10] M. Suzuki,et al. Generalized Trotter's formula and systematic approximants of exponential operators and inner derivations with applications to many-body problems , 1976 .
[11] D. Bailin. Field theory , 1979, Nature.
[12] R. Sugar,et al. Monte Carlo calculations of coupled boson-fermion systems. I , 1981 .
[13] J. E. Hirsch,et al. Discrete Hubbard-Stratonovich transformation for fermion lattice models , 1983 .
[14] M. Fisher,et al. Universal critical amplitudes in finite-size scaling , 1984 .
[15] Hirsch. Two-dimensional Hubbard model: Numerical simulation study. , 1985, Physical review. B, Condensed matter.
[16] G. Baym,et al. The development of the quantum-mechanical electron theory of metals: 1928-1933 , 1987 .
[17] Zou,et al. SU(2) gauge symmetry of the large-U limit of the Hubbard model. , 1988, Physical review. B, Condensed matter.
[18] J. Cardy. Finite-size scaling , 1988 .
[19] I. Affleck,et al. Large-n limit of the Heisenberg-Hubbard model: Implications for high-Tc superconductors. , 1988, Physical review. B, Condensed matter.
[20] White,et al. Numerical study of the two-dimensional Hubbard model. , 1989, Physical review. B, Condensed matter.
[21] D. Vollhardt,et al. Correlated Lattice Fermions in High Dimensions , 1989 .
[22] Gebhard. Gutzwiller correlated wave functions in finite dimensions d: A systematic expansion in 1/d. , 1990, Physical review. B, Condensed matter.
[23] J. Gracey,et al. Three-loop calculations in the O(N) gross-neveu model , 1990 .
[24] Sandro Sorella,et al. Semi-Metal-Insulator Transition of the Hubbard Model in the Honeycomb Lattice , 1992 .
[25] B. Rosenstein,et al. Critical exponents of new universality classes , 1993 .
[26] A. N. Vasil'ev,et al. The 1/n expansion in the Gross-Neveu model: Conformal bootstrap calculation of the index η in order 1/n3 , 1993 .
[27] P. Lacock,et al. Critical behaviour of the three-dimensional Gross-Neveu and Higgs-Yukawa models , 1994 .
[28] J. Gracey. COMPUTATION OF CRITICAL EXPONENT η AT O(1/N3) IN THE FOUR-FERMI MODEL IN ARBITRARY DIMENSIONS , 1993, hep-th/9306107.
[29] Si,et al. Critical behavior near the Mott transition in the Hubbard model. , 1995, Physical review letters.
[30] W. Krauth,et al. Dynamical mean-field theory of strongly correlated fermion systems and the limit of infinite dimensions , 1996 .
[31] C. Wetterich,et al. Critical exponents of the Gross-Neveu model from the effective average action. , 2001, Physical review letters.
[32] C. Wetterich,et al. Phase transition and critical behavior of the d=3 Gross-Neveu model , 2002 .
[33] Y. Hatsugai,et al. Mott transition in the two-dimensional flux phase , 2001, cond-mat/0105334.
[34] T. M. Rice,et al. Metal‐Insulator Transitions , 2003 .
[35] E. Dagotto,et al. Role of strong correlation in the recent angle-resolved photoemission spectroscopy experiments on cuprate superconductors. , 2005, Physical review letters.
[36] Michele Fabrizio,et al. Variational description of Mott insulators. , 2004, Physical Review Letters.
[37] A. Sandvik,et al. Data collapse in the critical region using finite-size scaling with subleading corrections , 2005, cond-mat/0505194.
[38] Unconventional metal-insulator transition in two dimensions , 2005, cond-mat/0509062.
[39] I. Herbut,et al. Interactions and phase transitions on graphene's honeycomb lattice. , 2006, Physical review letters.
[40] R. Asgari,et al. Graphene: A pseudochiral Fermi liquid , 2007, 0704.3786.
[41] I. Herbut,et al. Theory of interacting electrons on the honeycomb lattice , 2008, 0811.0610.
[42] O. Vafek,et al. Relativistic Mott criticality in graphene , 2009, 0904.1019.
[43] K. Kuroki,et al. Finite-temperature semimetal-insulator transition on the honeycomb lattice , 2009, 0903.2938.
[44] Z. Meng,et al. Quantum spin liquid emerging in two-dimensional correlated Dirac fermions , 2010, Nature.
[45] L. Balents. Spin liquids in frustrated magnets , 2010, Nature.
[46] Wéi Wú,et al. Interacting Dirac fermions on honeycomb lattice , 2010, 1005.2043.
[47] Kenji Harada,et al. Bayesian inference in the scaling analysis of critical phenomena. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[48] Seiji Yunoki,et al. Absence of a Spin Liquid Phase in the Hubbard Model on the Honeycomb Lattice , 2012, Scientific Reports.
[49] R. Scalettar,et al. Quantum disordered phase near the Mott transition in the staggered-flux Hubbard model on a square lattice. , 2012, Physical review letters.
[50] Anyi Li,et al. Quantum critical behavior in three dimensional lattice Gross-Neveu models , 2013, 1304.7761.
[51] F. Assaad,et al. Pinning the Order: The Nature of Quantum Criticality in the Hubbard Model on Honeycomb Lattice , 2013, 1304.6340.
[52] D. Sénéchal,et al. Absence of spin liquid in nonfrustrated correlated systems. , 2013, Physical review letters.
[53] S. Sorella,et al. Mott Transition in the 2D Hubbard Model with π-Flux , 2014 .
[54] H. Yao,et al. Fermion-sign-free Majarana-quantum-Monte-Carlo studies of quantum critical phenomena of Dirac fermions in two dimensions , 2014, 1411.7383.
[55] A. Pelissetto,et al. Finite-size scaling at quantum transitions , 2014, 1401.0788.
[56] A. Tremblay,et al. Phase diagram and Fermi liquid properties of the extended Hubbard model on the honeycomb lattice , 2013, 1312.5728.
[57] George H. Booth,et al. Intermediate and spin-liquid phase of the half-filled honeycomb Hubbard model , 2014, 1402.5622.
[58] Matthias Troyer,et al. Fermionic quantum critical point of spinless fermions on a honeycomb lattice , 2014, 1407.0029.
[59] I. Herbut,et al. Antiferromagnetic critical point on graphene's honeycomb lattice: A functional renormalization group approach , 2014, 1402.6277.
[60] K. Schmidt,et al. Mott physics in the half-filled Hubbard model on a family of vortex-full square lattices , 2014, 1408.0022.
[61] F. Assaad,et al. N ov 2 01 4 Fermionic quantum criticality in honeycomb and π-flux Hubbard models , 2014, 1411.2502.
[62] Lei Wang,et al. Stochastic series expansion simulation of the t -V model , 2016, 1602.02095.
[63] Stefan Wessel,et al. Thermal Ising transitions in the vicinity of two-dimensional quantum critical points , 2016, 1602.02096.