Beta-Function Identities via Probabilistic Approach
P. Vellaisamy, A. Zeleke

TL;DR
This paper introduces a probabilistic method to derive new identities involving beta functions, generalizing known combinatorial identities with binomial coefficients and gamma functions.
Contribution
It presents a novel probabilistic approach to establish identities involving beta functions, expanding the theoretical understanding of these mathematical relationships.
Findings
Derived new beta function identities using probabilistic methods
Generalized classical combinatorial identities involving gamma functions
Provided a framework connecting probability theory with special functions
Abstract
Using a probabilistic approach, we derive several interesting identities involving beta functions. Our results generalize certain well-known combinatorial identities involving binomial coefficients and gamma functions.
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Taxonomy
TopicsAdvanced Combinatorial Mathematics · Advanced Mathematical Identities · Algorithms and Data Compression
