Topologically Massive Gauge Theory with O(2) Symmetry
Ian I. Kogan, Kai-Ming Lee

TL;DR
This paper analyzes the vacuum structure and non-perturbative transitions in an $O(2)$ topologically massive gauge theory on a torus, revealing four classical vacua and vortex-induced transitions.
Contribution
It provides a detailed study of the vacuum landscape and transition mechanisms in $O(2)$ topologically massive gauge theory, highlighting the role of boundary conditions and vortices.
Findings
Identifies four classical vacua due to $O(2)$ symmetry components.
Describes boundary conditions imposed by different vacua.
Explores vortex-induced non-perturbative transitions between vacua.
Abstract
We discuss the structure of the vacua in topologically massive gauge theory on a torus. Since has two connected components, there are four classical vacua. The different vacua impose different boundary conditions on the gauge potentials. We also discuss the non-perturbative transitions between the vacua induced by vortices of the theory.
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