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most citedMatrix Product States, Projected Entangled Pair States, and variational renormalization group methods for quantum spin systems

1.8k citations · 13.4k across the 66 of their papers we have counts for

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cond-mat.stat-mech2023★ 10 cited

Matrix product state fixed points of non-Hermitian transfer matrices

Wei Tang, Frank Verstraete, Jutho Haegeman

The contraction of tensor networks is a central task in the application of tensor network methods to the study of quantum and classical many body systems. In this paper, we investi…

cond-mat.stat-mech2022★ 8 cited

Contrasting pseudo-criticality in the classical two-dimensional Heisenberg and models: zero-temperature phase transition versus finite-temperature crossover

Lander Burgelman, Lukas Devos, Bram Vanhecke +2

Tensor-network methods are used to perform a comparative study of the two-dimensional classical Heisenberg and models. We demonstrate that uniform matrix product st…

cond-mat.stat-mech2022

What is the group of a quantum group? From to MPO representations of

Weronika Wiesiolek, Romain Couvreur, Dmitry Chernyak +2

Generalized symmetries realized by matrix product operators (MPOs) have so far been tied to discrete data leaving continuous symmetries outside the framework. Quantum groups fill t…

cond-mat.stat-mech2021★ 52 cited

A critical lattice model for a Haagerup conformal field theory

Robijn Vanhove, Laurens Lootens, Maarten Van Damme +4

We use the formalism of strange correlators to construct a critical classical lattice model in two dimensions with the \emph{Haagerup fusion category} as input data…

cond-mat.stat-mech2020

Solving frustrated Ising models using tensor networks

Bram Vanhecke, Jeanne Colbois, Laurens Vanderstraeten +2

Motivated by the recent success of tensor networks to calculate the residual entropy of spin ice and kagome Ising models, we develop a general framework to study frustrated Ising m…

cond-mat.stat-mech2019

A scaling hypothesis for matrix product states

Bram Vanhecke, Jutho Haegeman, Karel Van Acoleyen +2

We revisit the question of describing critical spin systems and field theories using matrix product states, and formulate a scaling hypothesis in terms of operators, eigenvalues of…