activity
20242026
most citedNon-invertible and higher-form symmetries in 2+1d lattice gauge theories

34 citations · 54 across the 9 of their papers we have counts for

collaborators

10 papers

hep-th2026

Gauss Law, Monodromy Defect, Magnetic Lattice Translation, and Lattice Duality

Pengcheng Wei, Yunqin Zheng

In a Hamiltonian lattice gauge theory, the physical Hilbert space is fixed by the Gauss law, by choosing an eigenspace of the Gauss law operator which generates the gauge transform…

hep-th2026

Non-invertible Symmetries in Weyl Fermions, and Applications to Fermion-Boundary Scattering Problem

Pengcheng Wei, Yunqin Zheng

We construct a family of non-invertible topological defects in two-dimensional theories of Weyl fermions. The construction relies on the existence of -symmetric conformal bo…

hep-th2025

On the Absence of Symmetric Simple Conformal Boundary Conditions

Pengcheng Wei, Yunqin Zheng

Non-trivial 't Hooft anomaly obstructs the existence of a simple symmetric conformal boundary condition in a CFT. Conversely, there is a common piece of lore that trivial 't Hooft…

hep-th2025

Haagerup Symmetry in ?

Jan Albert, Yamato Honda, Justin Kaidi +1

We suggest that the chiral theory -- in many senses the simplest VOA -- may have Haagerup symmetry for . Likewise, we suggest that the…

hep-th2025

Non-Local Conserved Currents and Continuous Non-Invertible Symmetries

Diego Delmastro, Adar Sharon, Yunqin Zheng

We embark on a systematic study of continuous non-invertible symmetries, focusing on 1+1d CFTs. We describe a generalized version of Noether's theorem, where continuous non-inverti…

hep-th2024★ 13 cited

Noninvertible Symmetry-Resolved Affleck-Ludwig-Cardy Formula and Entanglement Entropy from the Boundary Tube Algebra

Yichul Choi, Brandon C. Rayhaun, Yunqin Zheng

We derive a refined version of the Affleck-Ludwig-Cardy formula for a 1+1d conformal field theory, which controls the asymptotic density of high energy states on an interval transf…

hep-th2024★ 4 cited

Generalized Tube Algebras, Symmetry-Resolved Partition Functions, and Twisted Boundary States

Yichul Choi, Brandon C. Rayhaun, Yunqin Zheng

We introduce a class of generalized tube algebras which describe how finite, non-invertible global symmetries of bosonic 1+1d QFTs act on operators which sit at the intersection po…

cond-mat.str-el2024★ 34 cited

Non-invertible and higher-form symmetries in 2+1d lattice gauge theories

Yichul Choi, Yaman Sanghavi, Shu-Heng Shao +1

We explore exact generalized symmetries in the standard 2+1d lattice gauge theory coupled to the Ising model, and compare them with their continuum field theory coun…

hep-th2024

Dimensionally Reducing Generalized Symmetries from (3+1)-Dimensions

Emily Nardoni, Matteo Sacchi, Orr Sela +2

Recently there has been an increasing interest in the study of generalized symmetries in dimensions higher than two. This has lead to the discovery of various manifestations of gen…

hep-th2024★ 3 cited

Backfiring Bosonisation

Philip Boyle Smith, Yunqin Zheng

For a fermionic quantum field theory in dimensions, there is a subtle difference between summing over spin structures and gauging . If the gravitational anomaly van…