广义超调和数的Euler和

IF 0.5 Q3 MATHEMATICS

FUNCTIONES ET APPROXIMATIO COMMENTARII MATHEMATICI Pub Date : 2021-03-19 DOI:10.7169/facm/1953

Rusen Li

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引用次数: 3

摘要

是普通的超谐波数字(见[4,10])。Furthermore, H (p, 1) n = H (p) n =∑n j = 1 / n p generalized是调和定律数字1和H (r, r) n = H (n)是《古典hyperharmonic数字。特别是特别是许多研究人员自从他们开始演奏以来，一直在研究Euler的和声和超谐波数字(见[4,6,7,9]和therein引用)

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Euler sums of generalized hyperharmonic numbers

are the generalized hyperharmonic numbers (see [4, 10]). Furthermore, H (p,1) n = H (p) n = ∑n j=1 1/n p are the generalized harmonic numbers and H (1,r) n = h (r) n are the classical hyperharmonic numbers. In particularH (1,1) n = Hn are the classical harmonic numbers. Many researchers have been studying Euler sums of harmonic and hyperharmonic numbers (see [4, 6, 7, 9] and references therein), since they play

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来源期刊

FUNCTIONES ET APPROXIMATIO COMMENTARII MATHEMATICI MATHEMATICS-

CiteScore

0.80

自引率

20.00%

发文量