Some Combinatorial Identities of \(q\)-Harmonic and \(q\)-Hyperharmonic Numbers

In this paper, by means of \(q\)-difference operator we derive \(q\)-analogue for several well known results for harmonic numbers. Also we give some identities concerning \(q\)-hyperharmonic numbers.

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Bibliographic Details
Published in:Communications in Mathematics and Applications 2015-01, Vol.6 (2), p.33
Main Authors: Kızılateş, Can, Tuğlu, Naim
Format: Article
Language:English
Subjects:
Combinatorial analysis
Finite differences
Operators (mathematics)
Online Access:Get full text
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Description
Summary:In this paper, by means of \(q\)-difference operator we derive \(q\)-analogue for several well known results for harmonic numbers. Also we give some identities concerning \(q\)-hyperharmonic numbers.
ISSN:0976-5905
0975-8607
DOI:10.26713/cma.v6i2.318