Generating Functions for New Families of Combinatorial Numbers and Polynomials: Approach to Poisson–Charlier Polynomials and Probability Distribution Function

The aim of this paper is to construct generating functions for new families of combinatorial numbers and polynomials. By using these generating functions with their functional and differential equations, we not only investigate properties of these new families, but also derive many new identities, r...

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Detalhes bibliográficos

Principais autores:	Irem Kucukoglu, Burcin Simsek, Yilmaz Simsek
Formato:	Artigo
Idioma:	Inglês
Publicado em:	MDPI AG 2019-10-01
coleção:	Axioms
Assuntos:	generating functions functional equations partial differential equations special numbers and polynomials bernoulli numbers euler numbers stirling numbers bell polynomials cauchy numbers poisson-charlier polynomials bernstein basis functions daehee numbers and polynomials combinatorial sums binomial coefficients p-adic integral probability distribution
Acesso em linha:	https://www.mdpi.com/2075-1680/8/4/112
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