Harmonic number identities via polynomials with r-Lah coefficients

Author:

Kargın Levent,Can Mümün

Publisher

Cellule MathDoc/CEDRAM

Subject

General Mathematics

Reference51 articles.

1. [1] Ait-Amrane, Rachid; Belbachir, Hacène Non-integerness of class of hyperharmonic numbers, Ann. Math. Inform., Volume 37 (2010), pp. 7-11

2. [2] Ait-Amrane, Rachid; Belbachir, Hacène Are the hyperharmonics integral, A partial answer via the small intervals containing primes, C. R. Math. Acad. Sci. Paris, Volume 349 (2011) no. 3-4, pp. 115-117

3. [3] Belbachir, Hacène; Belkhir, Amine Cross recurrence relations for r-Lah numbers, Ars Comb., Volume 110 (2013), pp. 199-203

4. [4] Benjamin, Arthur T.; Gaebler, David; Gaebler, Robert A combinatorial approach to hyperharmonic numbers, Integers, Volume 3 (2003), pp. 1-9

5. [5] Benjamin, Arthur T.; Preston, Gregory O.; Quinn, Jennifer J. A Stirling encounter with harmonic numbers, Math. Mag., Volume 75 (2002) no. 2, pp. 95-103

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