The Gegenbauer Polynomial Technique: the evaluation of a class of Feynman diagrams
Abstract
We extend Gegenbauer Polynomials technique to evaluate a class of complicated Feynman diagrams. New results in the form of 3F2-hypergeometrical series of unit argument, are presented. As a by-product, we present a new transformation rule for 3F2-hypergeometric series with argument -1.
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