INTEGRAL REPRESENTATION FOR SOME GENERALIZED POLY-CAUCHY NUMBERS
Résumé
In this note, we establish an integral representation for a special function E_{s,α} (z) and apply it to some generalized poly-Cauchy numbers c^(s)_{n,α} generated by the function E_{s,α} (log(1 + t)). We recover, in the special case α = s = 1, the integral representation of the Bernoulli numbers of the second kind obtained by Feng Qi by quite different methods.
Domaines
Mathématiques [math]
Origine : Fichiers produits par l'(les) auteur(s)
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