activity
19932024
most citedIdentifying Topological Order by Entanglement Entropy

645 citations · 6.4k across the 135 of their papers we have counts for

collaborators

135 papers

cs.LG2024

What makes math problems hard for reinforcement learning: a case study

Ali Shehper, Anibal M. Medina-Mardones, Lucas Fagan +6

Using a long-standing conjecture from combinatorial group theory, we explore, from multiple perspectives, the challenges of finding rare instances carrying disproportionately high…

quant-ph2023★ 1 cited

Fault-Tolerant Hastings-Haah Codes in the Presence of Dead Qubits

David Aasen, Jeongwan Haah, Parsa Bonderson +2

We develop protocols for Hastings-Haah Floquet codes in the presence of dead qubits.

cond-mat.str-el2022★ 10 cited

On Topology of the Moduli Space of Gapped Hamiltonians for Topological Phases

Po-Shen Hsin, Zhenghan Wang

The moduli space of gapped Hamiltonians that are in the same topological phase is an intrinsic object that is associated to the topological order. The topology of these moduli spac…

cond-mat.str-el2022★ 2 cited

Ground state degeneracy of the Ising cage-net model

Xiuqi Ma, Ananth Malladi, Zongyuan Wang +2

The Ising cage-net model, first proposed in Phys. Rev. X 9, 021010 (2019), is a representative type I fracton model with nontrivial non-abelian features. In this paper, we calculat…

quant-ph2022★ 53 cited

Adiabatic paths of Hamiltonians, symmetries of topological order, and automorphism codes

David Aasen, Zhenghan Wang, Matthew B. Hastings

The recent "honeycomb code" is a fault-tolerant quantum memory defined by a sequence of checks which implements a nontrivial automorphism of the toric code. We argue that a general…

math.QA2022★ 11 cited

Reconstruction of modular data from representations

Siu-Hung Ng, Eric C Rowell, Zhenghan Wang +1

Modular data is the most significant invariant of a modular tensor category. We pursue an approach to the classification of modular data of modular tensor categories by building th…