Identities Related to Special Polynomials and Combinatorial Numbers


Eda Yuluklu, Yilmaz Simsek, Takao Komatsu




The aim of this paper is to give some new identities and relations related to the some families of special numbers such as the Bernoulli numbers, the Euler numbers, the Stirling numbers of the first and second kinds, the central factorial numbers and also the numbers y 1 (n, k; λ) and y 2 (n, k; λ) which are given Simsek [31]. Our method is related to the functional equations of the generating functions and the fermionic and bosonic p-adic Volkenborn integral on Zp. Finally, we give remarks and comments on our results.