Generalized poly-Cauchy and poly-Bernoulli numbers by using incomplete $${\varvec{r}}$$ r -Stirling numbers

Author:

Komatsu Takao,Ramírez José L.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,General Mathematics

Reference26 articles.

1. Andrews, G.E.: The Theory of Partitions (Encyclopedia of Mathematics and its Applications). Cambridge University Press, Cambridge (1998)

2. Amdeberhan, T., Moll, V.: Involutions and their progenies. J. Comb. 6, 483–508 (2015)

3. Bayad, A., Hamahata, Y.: Polylogarithms and poly-Bernoulli polynomials. Kyushu J. Math. 65, 15–24 (2011)

4. Belbachir, H., Bousbaa, I.E.: Associated Lah Numbers and $$r$$ r -Stirling Numbers, pp. 1–23 (2014) arXiv:1404.5573v2

5. Brewbaker, C.: A combinatorial interpretation of the poly-Bernoulli numbers and two Fermat analogues. Integers 8, A02 (2008)

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