Evaluation of harmonic number series involving the binomial coefficient $C(3n,n)$ in the denominator by integration

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Main Authors: Adegoke, Kunle, Frontczak, Robert
Format: Preprint
Published: 2024
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_version_ 1866917852778332160
author Adegoke, Kunle
Frontczak, Robert
author_facet Adegoke, Kunle
Frontczak, Robert
contents Two classes of infinite series involving harmonic numbers and the binomial coefficient $C(3n,n)$ are evaluated in closed form using integrals. Several remarkable integral values and difficult series identities are stated as special cases of the main results.
format Preprint
id arxiv_https___arxiv_org_abs_2412_00024
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Evaluation of harmonic number series involving the binomial coefficient $C(3n,n)$ in the denominator by integration
Adegoke, Kunle
Frontczak, Robert
General Mathematics
11G55, 33B30
Two classes of infinite series involving harmonic numbers and the binomial coefficient $C(3n,n)$ are evaluated in closed form using integrals. Several remarkable integral values and difficult series identities are stated as special cases of the main results.
title Evaluation of harmonic number series involving the binomial coefficient $C(3n,n)$ in the denominator by integration
topic General Mathematics
11G55, 33B30
url https://arxiv.org/abs/2412.00024