Yang-Mills Integrals
G.M.Cicuta, L. Molinari, G. Vernizzi

TL;DR
This paper introduces new analytical methods for evaluating reduced Yang-Mills integrals, providing compact representations and explicit calculations for low-order cases, exemplified by real symmetric matrices of order 3.
Contribution
It presents a compact integral representation and an analytical evaluation method for low-order Yang-Mills integrals with different symmetry groups and dimensions.
Findings
Derived a compact integral representation for reduced Yang-Mills integrals.
Developed a method for analytical evaluation of low-order integrals.
Successfully evaluated a Yang-Mills integral over real symmetric matrices of order 3.
Abstract
Two results are presented for reduced Yang-Mills integrals with different symmetry groups and dimensions: the first is a compact integral representation in terms of the relevant variables of the integral, the second is a method to analytically evaluate the integrals in cases of low order. This is exhibited by evaluating a Yang-Mills integral over real symmetric matrices of order 3.
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