Orbifolds by 2-groups and decomposition
T. Pantev, D. Robbins, E. Sharpe, T. Vandermeulen

TL;DR
This paper investigates three-dimensional orbifolds by 2-groups with trivial one-form symmetry, demonstrating their decomposition into a disjoint union of theories and interpreting these as sigma models on 2-gerbes.
Contribution
It introduces a framework for understanding orbifolds by 2-groups with trivial one-form symmetry and shows their decomposition into simpler theories, connecting to sigma models on 2-gerbes.
Findings
Orbifolds by 2-groups decompose into disjoint unions of theories.
These theories are sigma models on 2-gerbes.
The formal structure reflects orbifold properties.
Abstract
In this paper we study three-dimensional orbifolds by 2-groups with a trivially-acting one-form symmetry group BK. These orbifolds have a global two-form symmetry, and so one expects that they decompose into (are equivalent to) a disjoint union of other three-dimensional theories, which we demonstrate. These theories can be interpreted as sigma models on 2-gerbes, whose formal structures reflect properties of the orbifold construction.
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