Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions

Bibliographic Details
Main Author:	Mező István
Format:	Article
Language:	English
Published:	De Gruyter 2013-05-01
Series:	Open Mathematics
Subjects:	05a15 harmonic numbers hyperharmonic numbers hypergeometric function stirling numbers r-stirling numbers bell numbers dobinski formula exponential integral digamma function
Online Access:	https://doi.org/10.2478/s11533-013-0214-z

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spelling	doaj-4791036850f2413d84a27919756f73c42021-09-06T19:22:53ZengDe GruyterOpen Mathematics2391-54552013-05-0111593193910.2478/s11533-013-0214-zExponential generating function of hyperharmonic numbers indexed by arithmetic progressionsMező István0Departamento de Matemática, Escuela Politécnica Nacional, Ladrón de Guevara, E11-253, Quito, Ecuadorhttps://doi.org/10.2478/s11533-013-0214-z05a15harmonic numbershyperharmonic numbershypergeometric functionstirling numbersr-stirling numbersbell numbersdobinski formulaexponential integraldigamma function
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	Mező István
spellingShingle	Mező István Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions Open Mathematics 05a15 harmonic numbers hyperharmonic numbers hypergeometric function stirling numbers r-stirling numbers bell numbers dobinski formula exponential integral digamma function
author_facet	Mező István
author_sort	Mező István
title	Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
title_short	Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
title_full	Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
title_fullStr	Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
title_full_unstemmed	Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
title_sort	exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
publisher	De Gruyter
series	Open Mathematics
issn	2391-5455
publishDate	2013-05-01
topic	05a15 harmonic numbers hyperharmonic numbers hypergeometric function stirling numbers r-stirling numbers bell numbers dobinski formula exponential integral digamma function
url	https://doi.org/10.2478/s11533-013-0214-z
work_keys_str_mv	AT mezoistvan exponentialgeneratingfunctionofhyperharmonicnumbersindexedbyarithmeticprogressions
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Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions

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