activity
20082023
most citedEntanglement renormalization, scale invariance, and quantum criticality

163 citations · 239 across the 9 of their papers we have counts for

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7 papers · 1 filter

quant-ph20231 cited

Reduced Contraction Costs of Corner-Transfer Methods for PEPS

Wangwei Lan, Glen Evenbly

We propose a pair of approximations that allows the leading order computational cost of contracting an infinite projected entangled-pair state (iPEPS) to be reduced from $\mathcal{…

quant-ph20222 cited

A Practical Guide to the Numerical Implementation of Tensor Networks I: Contractions, Decompositions and Gauge Freedom

Glen Evenbly

We present an overview of the key ideas and skills necessary to begin implementing tensor network methods numerically, which is intended to facilitate the practical application of…

quant-ph20193 cited

TensorTrace: an application to contract tensor networks

Glen Evenbly

Tensor network methods are a conceptually elegant framework for encoding complicated datasets, where high-order tensors are approximated as networks of low-order tensors. In practi…

quant-ph2019

Tensor Renormalization Group Centered About a Core Tensor

Wangwei Lan, Glen Evenbly

We propose a modified form of a tensor renormalization group algorithm for evaluating partition functions of classical statistical mechanical models on 2D lattices. This algorithm…

quant-ph20194 cited

Number-State Preserving Tensor Networks as Classifiers for Supervised Learning

Glen Evenbly

We propose a restricted class of tensor network state, built from number-state preserving tensors, for supervised learning tasks. This class of tensor network is argued to be a nat…

quant-ph201741 cited

Rigorous free fermion entanglement renormalization from wavelet theory

Jutho Haegeman, Brian Swingle, Michael Walter +3

We construct entanglement renormalization schemes which provably approximate the ground states of non-interacting fermion nearest-neighbor hopping Hamiltonians on the one-dimension…