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Toplam kayıt 5, listelenen: 1-5
Analysis of higher-order peters-type combinatorial numbers and polynomials by their generating functions and p-adic integration
(American Institute of Physics Inc., 2020)
The aim of this paper is to analyze higher-order Peters-type combinatorial numbers and polynomials by means of their generating functions and p-adic integration. By using generating functions we first obtain a combinatorial ...
Derivative formulas related to unification of generating functions for sheffer type sequences
(Amer Inst Physics, 2019)
The main aim of this paper is to present partial derivative formulas for an unification, which was introduced by the author in "Unification of the generating functions for Sheffer type sequences and their applications, ...
Some new identities and formulas for higher-order combinatorial-type numbers and polynomials
(Univ Nis, Fac Sci Math, 2020)
The main purpose of this paper is to provide various identities and formulas for higher-order combinatorial-type numbers and polynomials with the help of generating functions and their both functional equations and derivative ...
Identities and derivative formulas for the combinatorial and apostol-euler type numbers by their generating functions
(Univ Nis, Fac Sci Math, 2018)
The first aim of this paper is to give identities and relations for a new family of the combinatorial numbers and the Apostol-Euler type numbers of the second kind, the Stirling numbers, the Apostol-Bernoulli type numbers, ...
Identities for dirichlet and lambert-type series arising from the numbers of a certain special word
(Univ Belgrade, Fac Electrical Engineering, 2019)
The goal of this paper is to give several new Dirichlet-type series associated with the Riemann zeta function, the polylogarithm function, and also the numbers of necklaces and Lyndon words. By applying Dirichlet convolution ...