Bethe Ansatz Equations for General Orbifolds of N=4 SYM

TL;DR

This paper extends the Bethe Ansatz Equations to general orbifolds of N=4 SYM, including non-Abelian cases, and clarifies notation transitions in quiver gauge theories.

Contribution

It generalizes Bethe Ansatz techniques from Abelian to non-Abelian orbifolds of N=4 SYM and details notation conversions in quiver gauge theories.

Findings

Bethe Ansatz equations are applicable to non-Abelian orbifolds.

Techniques from Abelian orbifolds can be adapted with minor modifications.

Provides a clear method for notation transition in quiver gauge theories.

Abstract

We consider the Bethe Ansatz Equations for orbifolds of N =4 SYM w.r.t. an arbitrary discrete group. Techniques used for the Abelian orbifolds can be extended to the generic non-Abelian case with minor modifications. We show how to make a transition between the different notations in the quiver gauge theory.