AbstractIn this note we give a new proof of Witt's formula for Euler numbers, which are related to some known or new identities involving the Euler numbers. We also obtain a brief proof of a classical result on Euler numbers modulo of two due to M.A. Stern using the approach of p-adic integration, which was recently proved by G. Liu, and Z.-W. Sun. Finally some explicit formulas for Genocchi numbers are proved and applications are given
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
AbstractIn this paper, we focus on applications of q-Euler polynomials and obtain some new combinato...
We discuss new concept of the -extension of Genocchi numbers and give some relations between -Genoc...
AbstractIn this note we give a new proof of Witt's formula for Euler numbers, which are related to s...
We derive some new and interesting identities involving Bernoulli and Euler numbers by using some po...
We study Genocchi, Euler, and tangent numbers. From those numbers we derive some identities on Euler...
AbstractThe purpose of this paper is to construct λ-Euler numbers and polynomials by using fermionic...
The purpose of this paper is to give some arithmatic identities for the Bernoulli and Euler numbers....
In this paper, we study the formula for a product of two Euler polynomials. From this study, we deri...
We consider the following problem in the paper of Kim et al. (2010): "Find Witt's formula for Carli...
The concepts of Euler numbers and Euler polynomials are generalized and some basic properties are in...
We give some new identities on q-Euler numbers and polynomials by using the fermionic p-adic integra...
AbstractIn this work, we study the p-adic q-integral on Zp and give the integral equations related t...
In this paper, the concepts of Euler numbers and Euler polynomials are generalized, and some basic p...
We give some new formulae for product of two Genocchi polynomials including Euler polynomials and Be...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
AbstractIn this paper, we focus on applications of q-Euler polynomials and obtain some new combinato...
We discuss new concept of the -extension of Genocchi numbers and give some relations between -Genoc...
AbstractIn this note we give a new proof of Witt's formula for Euler numbers, which are related to s...
We derive some new and interesting identities involving Bernoulli and Euler numbers by using some po...
We study Genocchi, Euler, and tangent numbers. From those numbers we derive some identities on Euler...
AbstractThe purpose of this paper is to construct λ-Euler numbers and polynomials by using fermionic...
The purpose of this paper is to give some arithmatic identities for the Bernoulli and Euler numbers....
In this paper, we study the formula for a product of two Euler polynomials. From this study, we deri...
We consider the following problem in the paper of Kim et al. (2010): "Find Witt's formula for Carli...
The concepts of Euler numbers and Euler polynomials are generalized and some basic properties are in...
We give some new identities on q-Euler numbers and polynomials by using the fermionic p-adic integra...
AbstractIn this work, we study the p-adic q-integral on Zp and give the integral equations related t...
In this paper, the concepts of Euler numbers and Euler polynomials are generalized, and some basic p...
We give some new formulae for product of two Genocchi polynomials including Euler polynomials and Be...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
AbstractIn this paper, we focus on applications of q-Euler polynomials and obtain some new combinato...
We discuss new concept of the -extension of Genocchi numbers and give some relations between -Genoc...