Global gauge anomalies in coset models of conformal field theory
Paul de Fromont, K. Gaw\c{e}dzki, Cl\'ement Tauber

TL;DR
This paper classifies when global gauge anomalies occur in coset models of 2D conformal field theory based on gauged WZW models, using Lie algebra substructure analysis.
Contribution
It provides a comprehensive classification of non-anomalous coset models in 2D conformal field theory using Dynkin's Lie algebra subalgebra classification.
Findings
Complete classification of anomaly-free models
Identification of conditions for non-anomalous gauged symmetries
Application of Lie algebra substructure to conformal field theory
Abstract
We study the occurrence of global gauge anomalies in the coset models of two-dimensional conformal field theory that are based on gauged WZW models. A complete classification of the non-anomalous theories for a wide family of gauged rigid adjoint or twisted-adjoint symmetries of WZW models is achieved with the help of Dynkin's classification of Lie subalgebras of simple Lie algebras.
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