AbstractUsing the finite difference calculus and differentiation, we obtain several new identities for Bernoulli and Euler polynomials; some extend Miki's and Matiyasevich's identities, while others generalize a symmetric relation observed by Woodcock and some results due to Sun
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
We study Genocchi, Euler, and tangent numbers. From those numbers we derive some identities on Euler...
We derive some new and interesting identities involving Bernoulli and Euler numbers by using some po...
International audienceUsing general identities for difference operators, as well as a technique of s...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
This paper presents new results of Bernoulli polynomials. New derivative expressions of some celebra...
Abstract. We present a computer algebra approach to proving identities on Bernoulli poly-nomials and...
AbstractWe present a computer algebra approach to proving identities on Bernoulli polynomials and Eu...
In this paper, we study some special polynomials which are related to Euler and Bernoulli polynomial...
AbstractIn a recent paper which appeared in this journal, Cheon [1] rederived several known properti...
Inspired by a number of recent investigations, we introduce the new analogues of the Apostol-Bernoul...
Inspired by a number of recent investigations, we introduce the new analogues of the Apostol-Bernoul...
In the present paper, we introduce a method in order to obtain some new interesting relations and id...
We give some new formulae for product of two Genocchi polynomials including Euler polynomials and Be...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
We study Genocchi, Euler, and tangent numbers. From those numbers we derive some identities on Euler...
We derive some new and interesting identities involving Bernoulli and Euler numbers by using some po...
International audienceUsing general identities for difference operators, as well as a technique of s...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
This paper presents new results of Bernoulli polynomials. New derivative expressions of some celebra...
Abstract. We present a computer algebra approach to proving identities on Bernoulli poly-nomials and...
AbstractWe present a computer algebra approach to proving identities on Bernoulli polynomials and Eu...
In this paper, we study some special polynomials which are related to Euler and Bernoulli polynomial...
AbstractIn a recent paper which appeared in this journal, Cheon [1] rederived several known properti...
Inspired by a number of recent investigations, we introduce the new analogues of the Apostol-Bernoul...
Inspired by a number of recent investigations, we introduce the new analogues of the Apostol-Bernoul...
In the present paper, we introduce a method in order to obtain some new interesting relations and id...
We give some new formulae for product of two Genocchi polynomials including Euler polynomials and Be...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
We study Genocchi, Euler, and tangent numbers. From those numbers we derive some identities on Euler...
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