Gauge Theory on the Fuzzy Sphere and Random Matrices
Harold Steinacker

TL;DR
This paper formulates Yang-Mills theory on the fuzzy sphere as a multi-matrix model, explores monopole solutions, and applies random matrix techniques for quantization, advancing the understanding of gauge theories in noncommutative geometry.
Contribution
It introduces a novel formulation of gauge theory on the fuzzy sphere using multi-matrix models and employs random matrix methods for quantization.
Findings
Successful formulation of Yang-Mills theory on the fuzzy sphere
Identification of monopole solutions in the model
Application of random matrix techniques for quantization
Abstract
This is a short version of hep-th/0307075, describing the formulation of Yang-Mills theory on the fuzzy sphere as multi-matrix model, its monopole solutions and the quantization using random matrix techniques.
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