Identities between harmonic, hyperharmonic and Daehee numbers

Author:

Rim Seog-Hoon,Kim Taekyun,Pyo Sung-Soo

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis

Reference31 articles.

1. Benjamin, A.T., Gaebler, D., Gaebler, R.: A combinatorial approach to hyperharmonic numbers. Integers 3(A15), 1–9 (2003)

2. Cheon, G.S., Mikkawy, M.E.A.: Generalized harmonic number identities and a related matrix representation. J. Korean Math. Soc. 44, 487–498 (2007)

3. Conway, J.H., Guy, R.K.: The Book of Numbers. Springer, New York (1996)

4. Dil, A., Kurt, V.: Polynomials related to harmonic numbers and evaluation of harmonic number series. Integers 12, 38 (2012)

5. Dil, A., Mezo, I.: A symmetric algorithm for hyperharmonic and Fibonacci numbers. Appl. Math. Comput. 206, 942–951 (2008)

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