Polyakov Loop Correlations at Large N
Herbert Neuberger (Rutgers)
TL;DR
This paper investigates the correlation function of Polyakov loops in large N SU(N) Yang-Mills theory, providing analytical and numerical insights into their behavior in the confined phase.
Contribution
It offers new analytical and numerical results on Polyakov loop correlations at large N, enhancing understanding of confinement in gauge theories.
Findings
Analytical expressions for correlation functions
Numerical validation of theoretical predictions
Insights into confinement mechanisms at large N
Abstract
I describe a study of the two-point single-eigenvalue distribution correlation function of Polyakov loops in the confined phase of four dimensional SU(N) YM theory at large N. The reasons for the interest in this correlation function are explained. Analytical and numerical results are presented. Brief conclusions are drawn.
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