In this paper we discuss the relationship between noninvertible topological operators, one-
form symmetries, and decomposition of two-dimensional quantum field theories, focusing on …

We review work on 'decomposition,'a property of two-dimensional theories with 1-form
symmetries and, more generally, d-dimensional theories with (d− 1)-form symmetries …

A bstract In this paper, we introduce a new set of modular-invariant phase factors for
orbifolds with trivially-acting subgroups, analogous to discrete torsion and generalizing …

In this paper we discuss gauging one-form symmetries in two-dimensional theories. The
existence of a global one-form symmetry in two dimensions typically signals a violation of …

A bstract In this note we study IR limits of pure two-dimensional supersymmetric gauge
theories with semisimple non-simply-connected gauge groups including SU (k)/ℤ k, SO …

In this paper we give a proposal for mirrors to (0, 2) supersymmetric gauged linear sigma
models (GLSMs), for those (0, 2) GLSMs which are deformations of (2, 2) GLSMs …

A bstract We consider two dimensional (2D) gauged linear sigma models (GLSMs) with (0,
2) supersymmetry and U (1) gauge group which posses global symmetries. We distinguish …

We propose Picard-Fuchs equations for periods of nonabelian mirrors in this paper. The
number of parameters in our Picard-Fuchs equations is the rank of the gauge group of the …

We propose a method for computing generating functions of genus-zero invariants of a
gauged linear sigma model $(V, G,\theta, w) $. We show that certain derivatives of $ I …

We describe non-Abelian T-dualities for $\mathcal {N}= 2$ two dimensional gauged linear
sigma model (GLSM). We start with the case of left and right $(2, 2) $ supersymmetry …