Convolution identities for Stirling numbers of the first kind.
Corrigendum to: On the problem of uniqueness for the maximum Stirling number(s) of the second kind.
Divisibility by 2 and 3 of certain Stirling numbers.
Erratum à l’article Nombres de Bell et somme de factorielles
Exponential generating function of hyperharmonic numbers indexed by arithmetic progressions
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.
Extended Bell and Stirling numbers from hypergeometric exponentiation.
Extension of classical sequences to negative integers
We give a method to extend Bell exponential polynomials to negative indices. This generalizes many results of this type such as the extension to negative indices of Stirling numbers or of Bernoulli numbers.
Falling factorials, generating functions, and conjoint ranking tables.
First remark on a -analogue of the Stirling numbers.
Formule exprimant les nombres de Cotes à l'aide des nombres de Stirling
Generalized Bell polynomials and the combinatorics of Poisson central moments.
Generalized convolution identities for Stirling numbers of the second kind.
Generalized near-Bell numbers.
Generalized poly-Cauchy polynomials and their interpolating functions
We give a generalization of poly-Cauchy polynomials and investigate their arithmetical and combinatorial properties. We also study the zeta functions which interpolate the generalized poly-Cauchy polynomials.
Hankel determinants and the Sylvester theorem. (Déterminants de Hankel et théorème de Sylvester.)
Harmonic number identities via Euler's transform.
Implications of Spivey's Bell number formula.
Integer sequences, functions of slow increase, and the Bell numbers.
Investigating geometric and exponential polynomials with Euler-Seidel matrices.
Kombinatorik mit dem Computer: Klassifikationen und damit verwandte Figuren.