Some Identities for the Bernoulli, the Euler and the Genocchi Numbers and Polynomials

Abstract

The purpose of this paper is to give some new identities for the Bernoulli, the Euler and the Genocchi numbers and polynomials.

7 pages

References in corpus (1)

• The p-adic generalized twisted (h,q)-euler-l-function and its applications

Cited by in corpus (14)

• Unification of the three families of generalized Apostol type polynomials on the Umbral algebra
• Some New Identities of Genocchi Numbers and Polynomials involving Bernoulli and Euler polynomials
• Higher-order Changhee numbers and polynomials
• Some new identities on the twisted (h, q)- Euler numbers and q-Bernstein polynomials
• Higher Order Apostol-Type Poly-Genocchi Polynomials with Parameters a, b and c
• Some identities of q-Bernoulli polynomials under symmetry group S3
• Identities involving the $\left(h,q\right)$-Genocchi polynomials and $\left(h,q\right)$-Zeta-type function
• On the modified q-Genocchi numbers and polynomials and their applications
• Some new identities on the Apostol-Bernoulli polynomials of higher order derived from Bernoulli basis
• A family of generalized q-Genocchi numbers and polynomials
• Some identities of q-Bernoulli numbers associated p-adic convolutions
• Existence and uniqueness of positive solutions of boundary-value problems for fractional differential equations with p-Laplacian operator
• Apostol-Euler polynomials arising from umbral calculus
• New Results on Higher-Order Changhee Numbers and Polynomials