Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions

 

Authors
Mez?, Istv?n
Format
Article
Status
publishedVersion
Description

There is a circle of problems concerning the exponential generating function of harmonic numbers. The main results come from Cvijovic, Dattoli, Gosper and Srivastava. In this paper, we extend some of them. Namely, we give the exponential generating function of hyperharmonic numbers indexed by arithmetic progressions; in the sum several combinatorial numbers (like Stirling and Bell numbers) and the hypergeometric function appear.
http://link.springer.com/article/10.2478%2Fs11533-013-0214-z

Publication Year
2013
Language
eng
Topic
EXPONENTIAL
FUNCTION
HYPERHARMONIC
ARITHMETIC
Repository
Repositorio SENESCYT
Get full text
http://repositorio.educacionsuperior.gob.ec/handle/28000/2841
Rights
openAccess
License
closedAccess