Ground-state properties of the spin-\frac{1}{2} antiferromagnetic Heisenberg model on the triangular lattice: a variational study based on entangled-plaquette states

Simulating two- and three-dimensional frustrated quantum systems with string-bond states

(2010) Alessandro Sfondrini et al.   PHYSICAL REVIEW B

Supersolidity in the Triangular Lattice Spin-1/2XXZModel: A Variational Perspective

(2010) Dariush Heidarian et al.   PHYSICAL REVIEW LETTERS

Frustrated Antiferromagnets with Entanglement Renormalization: Ground State of the Spin-12Heisenberg Model on a Kagome Lattice

(2010) G. Evenbly et al.   PHYSICAL REVIEW LETTERS

Numerical study of the hard-core Bose-Hubbard model on an infinite square lattice

(2009) Jacob Jordan et al.   PHYSICAL REVIEW B

Hierarchical mean-field approach to theJ1−J2Heisenberg model on a square lattice

(2009) L. Isaev et al.   PHYSICAL REVIEW B

Approximating strongly correlated wave functions with correlator product states

(2009) Hitesh J. Changlani et al.   PHYSICAL REVIEW B

Algorithms for entanglement renormalization

(2009) G. Evenbly et al.   PHYSICAL REVIEW B

Spin-12Heisenberg model on the anisotropic triangular lattice: From magnetism to a one-dimensional spin liquid

(2009) Dariush Heidarian et al.   PHYSICAL REVIEW B

Exploring frustrated spin systems using projected entangled pair states

(2009) V. Murg et al.   PHYSICAL REVIEW B

Entanglement Renormalization in Two Spatial Dimensions

(2009) G. Evenbly et al.   PHYSICAL REVIEW LETTERS

Tensor-entanglement renormalization group approach as a unified method for symmetry breaking and topological phase transitions

(2008) Zheng-Cheng Gu et al.   PHYSICAL REVIEW B

Simulation of Quantum Many-Body Systems with Strings of Operators and Monte Carlo Tensor Contractions

(2008) Norbert Schuch et al.   PHYSICAL REVIEW LETTERS

Accurate Determination of Tensor Network State of Quantum Lattice Models in Two Dimensions

(2008) H. C. Jiang et al.   PHYSICAL REVIEW LETTERS

Classical Simulation of Infinite-Size Quantum Lattice Systems in Two Spatial Dimensions

(2008) J. Jordan et al.   PHYSICAL REVIEW LETTERS

Class of Quantum Many-Body States That Can Be Efficiently Simulated

(2008) G. Vidal   PHYSICAL REVIEW LETTERS