AbstractWe introduce and investigate generalized poly-Bernoulli numbers and polynomials. We state and prove several properties satisfied by these polynomials. The generalized poly-Bernoulli numbers are algebraic numbers. We introduce and study the Arakawa–Kaneko L-functions. The non-positive integer values of the complex variable s of these L-functions are expressed rationally in terms of generalized poly-Bernoulli numbers and polynomials. Furthermore, we prove difference and Raabeʼs type formulae for these L-functions
Polycosecant numbers and polycotangent numbers are introduced as level two analogues of poly-Bernoul...
Kim and Kim (Russ. J. Math. Phys. 26(1):40–49, 2019) have studied the type 2 poly-Bernoulli polynomi...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
AbstractDifferent two generalizations of the Dirichlet L-functions which are based on the constructi...
AbstractWe introduce and investigate generalized poly-Bernoulli numbers and polynomials. We state an...
The Arakawa-Kaneko zeta function has been introduced ten years ago by T. Arakawa and M. Kaneko in [2...
In this paper we investigate special generalized Bernoulli polynomials that generalize classical Ber...
In this expository article1, we review some aspects of poly-Bernoulli numbers and related zeta funct...
Following the method of Arakawa, we express the special values of an L-function originally introduce...
For k∈ℤ, the generalized Arakawa–Kaneko zeta functions with a, b, c parameters are given by the Lapl...
In this paper, we define the poly-Bernoulli polynomials of the second kind by using the polyexponent...
polynomials and multiple L-functions of root systems Yasushi Komori, Kohji Matsumoto and Hirofumi Ts...
We present a level two generalization of Arakawa-Kaneko zeta function introduced by T. Arakawa and M...
In this paper we introduce the generalization of Multi Poly-Euler polynomials and we investigate som...
Abstract. We review several occurrences of poly-Bernoulli numbers in various contexts, and discuss i...
Polycosecant numbers and polycotangent numbers are introduced as level two analogues of poly-Bernoul...
Kim and Kim (Russ. J. Math. Phys. 26(1):40–49, 2019) have studied the type 2 poly-Bernoulli polynomi...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
AbstractDifferent two generalizations of the Dirichlet L-functions which are based on the constructi...
AbstractWe introduce and investigate generalized poly-Bernoulli numbers and polynomials. We state an...
The Arakawa-Kaneko zeta function has been introduced ten years ago by T. Arakawa and M. Kaneko in [2...
In this paper we investigate special generalized Bernoulli polynomials that generalize classical Ber...
In this expository article1, we review some aspects of poly-Bernoulli numbers and related zeta funct...
Following the method of Arakawa, we express the special values of an L-function originally introduce...
For k∈ℤ, the generalized Arakawa–Kaneko zeta functions with a, b, c parameters are given by the Lapl...
In this paper, we define the poly-Bernoulli polynomials of the second kind by using the polyexponent...
polynomials and multiple L-functions of root systems Yasushi Komori, Kohji Matsumoto and Hirofumi Ts...
We present a level two generalization of Arakawa-Kaneko zeta function introduced by T. Arakawa and M...
In this paper we introduce the generalization of Multi Poly-Euler polynomials and we investigate som...
Abstract. We review several occurrences of poly-Bernoulli numbers in various contexts, and discuss i...
Polycosecant numbers and polycotangent numbers are introduced as level two analogues of poly-Bernoul...
Kim and Kim (Russ. J. Math. Phys. 26(1):40–49, 2019) have studied the type 2 poly-Bernoulli polynomi...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...