Quantum Moduli Spaces of Linear and Ring Mooses

TL;DR

This paper explores the quantum moduli spaces of specific supersymmetric gauge theories modeled as linear and ring moose diagrams, deriving their properties from simpler gauge theories.

Contribution

It introduces a method to construct quantum moduli spaces of complex moose theories from basic pure gauge theories, expanding understanding of their structure.

Findings

Derived quantum moduli spaces for linear and ring moose theories.

Established connections between complex moose theories and simple gauge theories.

Provided new insights into the structure of supersymmetric gauge theories.

Abstract

Quantum moduli spaces of four dimensional $SU(2)^{r}$ linear and ring moose theories with $\mathcal{N}=1$ supersymmetry and link chiral superfields in the fundamental representation are produced starting from simple pure gauge theories of disconnected nodes.