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On q-Congruences Involving Harmonic Numbers
Ukrainian Mathematical Journal, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Quadratic harmonic number sums
2012After having recalled the sums involving harmonic numbers \(H_n =\sum_{j=1}^n j^{-1}\) (studied, e.g., by \textit{M. Hassani} [Int. J. Math. Combin. 2, 78--86 (2008; Zbl 1188.65002)] and by \textit{A. Sofo} [J. Appl. Anal. 16, No. 2, 265--277 (2010; Zbl 1276.11028)]), the authors clarify that their main result consists of new identities for the series \
Sofo, Anthony, Hassani, Mehdi
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2018 IEEE Innovative Smart Grid Technologies - Asia (ISGT Asia), 2018
M. T. Iqbal +3 more
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M. T. Iqbal +3 more
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Harmonic Numbers of Any Order and the Wolstenholme’s-Type Relations for Harmonic Numbers
2016The concept of harmonic numbers has appeared permanently in the mathematical science since the very early days of differential and integral calculus. Firsts significant identities concerning the harmonic numbers have been developed by Euler (see Basu, Ramanujan J, 16:7–24, 2008, [1], Borwein and Bradley, Int J Number Theory, 2:65–103, 2006, [2], Sofo ...
Edyta Hetmaniok +5 more
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Combinatorial identities on \(q\)-harmonic numbers
2011Summary: By means of the \(q\)-finite differences and the derivative operator, we derive, from an alternating \(q\)-binomial sum identity with a free variable \(x\), several interesting identities concerning the generalized \(q\)-harmonic numbers.
CHU, Wenchang, YAN Q.
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Ramanujan’s Harmonic Number Expansion and Two Identities for Bernoulli Numbers
, 2017A. Xu
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Harmonic number identities involving telescoping method and derivative operator
, 2017Qinglun Yan, Yaqing Liu
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Generalized harmonic number summation formulae via hypergeometric series and digamma functions
, 2017Hongmei Liu, Wenshu Zhou, Shuyan Ding
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Riordan Array Approach to the Coefficients of Ramanujan’s Harmonic Number Expansion
, 2017Lei Feng, Weiping Wang
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Annual Conference of the IEEE Industrial Electronics Society, 2016
M. Tariq +3 more
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M. Tariq +3 more
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