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Inequalities for the harmonic numbers
Mathematische Zeitschrift, 2009Let \(H_n:=1+\frac 12+\dots+\frac 1n,n\geq 1\), be the harmonic numbers. The author proves the following. For all integers \(n\geq 2\), it holds that \[ \alpha\frac{\log(\log n +\gamma)}{n^2}\leq H_n^{\frac 1n}-H_{n+1}^{\frac{1}{n+1}}
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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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Evolving an Harmonic Number Generator with ReNCoDe
2013Evolutionary Algorithms (EA) are loosely inspired in the ideas of natural selection and genetics. Over the years some researchers have advocated the need of incorporating more ideas from biology into EAs, in particular with respect to the individuals’ representation and the mapping from the genotype to the phenotype.
Rui L. Lopes, Ernesto Costa
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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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Quadratic and cubic harmonic number sums
, 2017Xin Si, Ce Xu, Mingyu Zhang
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Milliwatt terahertz harmonic generation from topological insulator metamaterials
Light: Science and Applications, 2022Klaas-Jan Tielrooij +2 more
exaly
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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Riordan Array Approach to the Coefficients of Ramanujan’s Harmonic Number Expansion
, 2017Lei Feng, Weiping Wang
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