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Euler sums of generalized harmonic numbers and connected extensions

Mümün Can, Levent Kargın, Ayhan Dil, Gültekin Soylu

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Source: Crossref

Published: Jan 1, 2023

DOI: 10.2298/aadm210122014c

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Source abstract

This paper presents the evaluation of the Euler sums of generalized hyperharmonic numbers H(p,q)n ?H(p,q)(r) = ?Xn=1 H(p,q)n/nr in terms of the famous Euler sums of generalized harmonic numbers. Moreover, several infinite series, whose terms consist of certain harmonic numbers and reciprocal binomial coefficients, are evaluated in terms of the Riemann zeta values.

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Euler sums of generalized harmonic numbers and connected extensions — Mathematical Frontier Network