Tensor network simulation of the Kitaev-Heisenberg model at finite temperature
暂无分享,去创建一个
[1] F. Becca,et al. Optimization of infinite projected entangled pair states: The role of multiplets and their breaking , 2019, Physical Review B.
[2] A. Weichselbaum,et al. Thermal tensor renormalization group simulations of square-lattice quantum spin models , 2019, Physical Review B.
[3] P. Corboz,et al. Finite correlation length scaling with infinite projected entangled pair states at finite temperature , 2019, Physical Review B.
[4] Juraj Rusnavcko,et al. Kitaev-like honeycomb magnets: Global phase behavior and emergent effective models , 2019, Physical Review B.
[5] J. Cirac,et al. Time-dependent study of disordered models with infinite projected entangled pair states , 2018, SciPost Physics.
[6] P. Corboz,et al. Time evolution of an infinite projected entangled pair state: An efficient algorithm , 2018, Physical Review B.
[7] A. Weichselbaum,et al. Two-temperature scales in the triangular-lattice Heisenberg antiferromagnet , 2018, Physical Review B.
[8] M. Lewenstein,et al. Efficient quantum simulation for thermodynamics of infinite-size many-body systems in arbitrary dimensions , 2018, Physical Review B.
[9] J. Eisert,et al. Tensor Network Annealing Algorithm for Two-Dimensional Thermal States. , 2018, Physical review letters.
[10] A. Lauchli,et al. Finite Correlation Length Scaling in Lorentz-Invariant Gapless iPEPS Wave Functions , 2018, Physical Review X.
[11] P. Corboz,et al. Finite Correlation Length Scaling with Infinite Projected Entangled-Pair States , 2018, Physical Review X.
[12] L. Cincio,et al. Precise Extrapolation of the Correlation Function Asymptotics in Uniform Tensor Network States with Application to the Bose-Hubbard and XXZ Models , 2018, Physical Review X.
[13] Wei Li,et al. Exponential Thermal Tensor Network Approach for Quantum Lattice Models , 2017, Physical Review X.
[14] F. Verstraete,et al. Faster methods for contracting infinite two-dimensional tensor networks , 2017, Physical Review B.
[15] Shi-Ju Ran,et al. Thermodynamics of spin-1/2 Kagomé Heisenberg antiferromagnet: algebraic paramagnetic liquid and finite-temperature phase diagram. , 2017, Science bulletin.
[16] A. Weichselbaum,et al. Emergent spin-1 trimerized valence bond crystal in the spin-1/2 Heisenberg model on the star lattice , 2015, 1508.03451.
[17] J. Oitmaa,et al. High-temperature thermodynamics of the honeycomb-lattice Kitaev-Heisenberg model: A high-temperature series expansion study , 2017, 1707.01126.
[18] J. van den Brink,et al. Models and materials for generalized Kitaev magnetism , 2017, Journal of physics. Condensed matter : an Institute of Physics journal.
[19] J. Chen,et al. Optimized contraction scheme for tensor-network states , 2017, 1705.08577.
[20] A. M. Ole's,et al. Overcoming the sign problem at finite temperature: Quantum tensor network for the orbital eg model on an infinite square lattice , 2017, 1703.03586.
[21] Shi-Ju Ran,et al. Fermionic algebraic quantum spin liquid in an octa-kagome frustrated antiferromagnet , 2017, 1705.06006.
[22] Garnet Kin-Lic Chan,et al. Stripe order in the underdoped region of the two-dimensional Hubbard model , 2016, Science.
[23] Hendrik Weimer,et al. A simple tensor network algorithm for two-dimensional steady states , 2016, Nature Communications.
[24] M. Batchelor,et al. Finite-temperature fidelity and von Neumann entropy in the honeycomb spin lattice with quantum Ising interaction , 2016, 1611.10072.
[25] J Chen,et al. Gapless Spin-Liquid Ground State in the S=1/2 Kagome Antiferromagnet. , 2016, Physical review letters.
[26] K. Wohlfeld,et al. Phase diagram and spin correlations of the Kitaev-Heisenberg model: Importance of quantum effects , 2016, 1608.05333.
[27] M. Rams,et al. Variational tensor network renormalization in imaginary time: Benchmark results in the Hubbard model at finite temperature , 2016, 1607.04016.
[28] Frank Verstraete,et al. Gradient methods for variational optimization of projected entangled-pair states , 2016, 1606.09170.
[29] Philippe Corboz,et al. Variational optimization with infinite projected entangled-pair states , 2016, 1605.03006.
[30] A. M. Ole's,et al. Variational tensor network renormalization in imaginary time: Two-dimensional quantum compass model at finite temperature , 2015, 1512.07168.
[31] P. Corboz. Improved energy extrapolation with infinite projected entangled-pair states applied to the two-dimensional Hubbard model , 2015, 1508.04003.
[32] Hoang Duong Tuan,et al. Infinite projected entangled pair states algorithm improved: Fast full update and gauge fixing , 2015, 1503.05345.
[33] Michael Marien,et al. Excitations and the tangent space of projected entangled-pair states , 2015, Physical Review B.
[34] Y. Motome,et al. Thermal Fractionalization of Quantum Spins in a Kitaev Model: Coherent Transport of Majorana Fermions and $T$-linear Specific Heat , 2015, 1504.01259.
[35] Piotr Czarnik,et al. Variational approach to projected entangled pair states at finite temperature , 2015, 1503.01077.
[36] Piotr Czarnik,et al. Projected entangled pair states at finite temperature: Iterative self-consistent bond renormalization for exact imaginary time evolution , 2014, 1411.6778.
[37] J. Ignacio Cirac,et al. Approximating Gibbs states of local Hamiltonians efficiently with projected entangled pair states , 2014, 1406.2973.
[38] Jens Eisert,et al. Area laws and efficient descriptions of quantum many-body states , 2014, 1411.2995.
[39] M. Troyer,et al. Probing the stability of the spin liquid phases in the Kitaev-Heisenberg model using tensor network algorithms , 2014, 1408.4020.
[40] Matthias Troyer,et al. Competing states in the t-J model: uniform D-wave state versus stripe state. , 2014, Physical review letters.
[41] Frédéric Mila,et al. Crystals of bound states in the magnetization plateaus of the Shastry-Sutherland model. , 2014, Physical review letters.
[42] Piotr Czarnik,et al. Fermionic projected entangled pair states at finite temperature , 2013, 1311.7272.
[43] Guifre Vidal,et al. Scaling of entanglement entropy in the (branching) multiscale entanglement renormalization ansatz , 2013, 1310.8372.
[44] G. Evenbly,et al. Real-space decoupling transformation for quantum many-body systems. , 2012, Physical review letters.
[45] A. Honecker,et al. Magnetization of SrCu2(BO3)2 in ultrahigh magnetic fields up to 118 T. , 2013, Physical review letters.
[46] Roman Orus,et al. A Practical Introduction to Tensor Networks: Matrix Product States and Projected Entangled Pair States , 2013, 1306.2164.
[47] N. Perkins,et al. Finite temperature phase diagram of the classical Kitaev-Heisenberg model , 2013, 1304.7744.
[48] G. Jackeli,et al. Zigzag magnetic order in the iridium oxide Na2IrO3. , 2013, Physical review letters.
[49] Bin Xi,et al. Theory of network contractor dynamics for exploring thermodynamic properties of two-dimensional quantum lattice models , 2013, 1301.6439.
[50] L. Cincio,et al. Characterizing topological order by studying the ground States on an infinite cylinder. , 2012, Physical review letters.
[51] Lukasz Cincio,et al. Projected entangled pair states at finite temperature: Imaginary time evolution with ancillas , 2012, 1209.0454.
[52] Bin Xi,et al. Optimized decimation of tensor networks with super-orthogonalization for two-dimensional quantum lattice models , 2012, 1205.5636.
[53] N. Perkins,et al. Critical properties of the Kitaev-Heisenberg model. , 2012, Physical review letters.
[54] Z. Y. Xie,et al. Coarse-graining renormalization by higher-order singular value decomposition , 2012, 1201.1144.
[55] S. Trebst,et al. Finite-temperature phase diagram of the Heisenberg-Kitaev model , 2011, 1105.2005.
[56] M. Troyer,et al. Stripes in the two-dimensional t-J model with infinite projected entangled-pair states , 2011, 1104.5463.
[57] Bin Xi,et al. Linearized tensor renormalization group algorithm for the calculation of thermodynamic properties of quantum lattice models. , 2010, Physical review letters.
[58] U. Schollwoeck. The density-matrix renormalization group in the age of matrix product states , 2010, 1008.3477.
[59] G. Jackeli,et al. Kitaev-Heisenberg model on a honeycomb lattice: possible exotic phases in iridium oxides A2IrO3. , 2010, Physical review letters.
[60] Bela Bauer,et al. Simulation of strongly correlated fermions in two spatial dimensions with fermionic projected entangled-pair states , 2009, 0912.0646.
[61] J. Eisert,et al. Unitary circuits for strongly correlated fermions , 2009, 0905.0669.
[62] J. Ignacio Cirac,et al. Fermionic projected entangled pair states , 2009, 0904.4667.
[63] Guifre Vidal,et al. Simulation of interacting fermions with entanglement renormalization , 2009, Physical Review A.
[64] Jens Eisert,et al. Contraction of fermionic operator circuits and the simulation of strongly correlated fermions , 2009, 0907.3689.
[65] Philippe Corboz,et al. Fermionic multiscale entanglement renormalization ansatz , 2009, 0907.3184.
[66] Roman Orus,et al. Simulation of two-dimensional quantum systems on an infinite lattice revisited: Corner transfer matrix for tensor contraction , 2009, 0905.3225.
[67] Xiao-Gang Wen,et al. Tensor-entanglement renormalization group approach as a unified method for symmetry breaking and topological phase transitions , 2008 .
[68] T. Xiang,et al. Accurate determination of tensor network state of quantum lattice models in two dimensions. , 2008, Physical review letters.
[69] F. Verstraete,et al. Matrix product states, projected entangled pair states, and variational renormalization group methods for quantum spin systems , 2008, 0907.2796.
[70] S. Simon,et al. Non-Abelian Anyons and Topological Quantum Computation , 2007, 0707.1889.
[71] Norbert Schuch,et al. Entropy scaling and simulability by matrix product states. , 2007, Physical review letters.
[72] Matthew B Hastings,et al. Area laws in quantum systems: mutual information and correlations. , 2007, Physical review letters.
[73] F. Verstraete,et al. Classical simulation of infinite-size quantum lattice systems in two spatial dimensions. , 2007, Physical review letters.
[74] G. Vidal. Class of quantum many-body states that can be efficiently simulated. , 2006, Physical review letters.
[75] M. Hastings,et al. An area law for one-dimensional quantum systems , 2007, 0705.2024.
[76] F. Verstraete,et al. Variational study of hard-core bosons in a two-dimensional optical lattice using projected entangled pair states , 2006, cond-mat/0611522.
[77] Alexei Kitaev,et al. Anyons in an exactly solved model and beyond , 2005, cond-mat/0506438.
[78] U. Schollwoeck. The density-matrix renormalization group , 2004, cond-mat/0409292.
[79] A. Kitaev,et al. Fault tolerant quantum computation by anyons , 1997, quant-ph/9707021.
[80] M. Kikuchi,et al. NUMERICAL RENORMALIZATION GROUP AT CRITICALITY , 1996, cond-mat/9601078.
[81] T. Nishino,et al. Corner Transfer Matrix Renormalization Group Method , 1995, cond-mat/9507087.
[82] White,et al. Density-matrix algorithms for quantum renormalization groups. , 1993, Physical review. B, Condensed matter.
[83] White,et al. Density matrix formulation for quantum renormalization groups. , 1992, Physical review letters.
[84] M. Fannes,et al. Finitely correlated states on quantum spin chains , 1992 .
[85] R. Baxter. Variational approximations for square lattice models in statistical mechanics , 1978 .
[86] M. Suzuki,et al. Relationship between d-Dimensional Quantal Spin Systems and (d+1)-Dimensional Ising Systems: Equivalence, Critical Exponents and Systematic Approximants of the Partition Function and Spin Correlations , 1976 .
[87] Masuo Suzuki. Pair-Product Model of Heisenberg Ferromagnets , 1966 .
[88] H. Trotter. On the product of semi-groups of operators , 1959 .