We introduce the Hermite based poly-Bernoulli polynomials with a q parameter and give some of their basic properties including not only addition property, but also derivative properties and integral representations. We also define the Hermite based A-Stirling polynomials of the second kind, and then provide some relations. Moreover, we derive several correlations and identities including the Hermite-Kampé de Fériet (or Gould-Hopper) family of polynomials, the Hermite based poly-Bernoulli polynomials with a q parameter and the Hermite based A-Stirling polynomials of the second kind
In this paper, we introduce a new generalization of the Hermite polynomials via (p,q)-exponential ge...
We first introduce a generalization of the Bernoulli polynomials, and consequently of the Bernoulli ...
The q-Hermite polynomials are defined as a q-analogue of the matching polynomial of a complete graph...
We firstly consider the fully degenerate Gould⁻Hopper polynomials with a q parameter and inves...
Kim and Kim (Russ. J. Math. Phys. 26(1):40–49, 2019) have studied the type 2 poly-Bernoulli polynomi...
In this paper, we introduce the generating function of Hermite-based poly-Daehee numbers and polynom...
In the paper, we first introduce the fully degenerate Hermite poly-Bernoulli polynomials and investi...
This is a second paper on finite exact representations of certain polynomials in terms of Hermite po...
AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynom...
AbstractThis is the second paper on finite exact representations of certain polynomials in terms of ...
In this paper we investigate special generalized Bernoulli polynomials that generalize classical Ber...
Special polynomials play an important role in several subjects of mathematics, engineering, and theo...
We prove a generalization of the Kibble-Slepian formula (for Hermite polynomials) and its unitary an...
We investigate some combinatorial and analytic properties of the n-dimensional Hermite polynomials i...
In the paper, we define Laguerre-based Hermite-Bernoulli polynomial with its generating function, an...
In this paper, we introduce a new generalization of the Hermite polynomials via (p,q)-exponential ge...
We first introduce a generalization of the Bernoulli polynomials, and consequently of the Bernoulli ...
The q-Hermite polynomials are defined as a q-analogue of the matching polynomial of a complete graph...
We firstly consider the fully degenerate Gould⁻Hopper polynomials with a q parameter and inves...
Kim and Kim (Russ. J. Math. Phys. 26(1):40–49, 2019) have studied the type 2 poly-Bernoulli polynomi...
In this paper, we introduce the generating function of Hermite-based poly-Daehee numbers and polynom...
In the paper, we first introduce the fully degenerate Hermite poly-Bernoulli polynomials and investi...
This is a second paper on finite exact representations of certain polynomials in terms of Hermite po...
AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynom...
AbstractThis is the second paper on finite exact representations of certain polynomials in terms of ...
In this paper we investigate special generalized Bernoulli polynomials that generalize classical Ber...
Special polynomials play an important role in several subjects of mathematics, engineering, and theo...
We prove a generalization of the Kibble-Slepian formula (for Hermite polynomials) and its unitary an...
We investigate some combinatorial and analytic properties of the n-dimensional Hermite polynomials i...
In the paper, we define Laguerre-based Hermite-Bernoulli polynomial with its generating function, an...
In this paper, we introduce a new generalization of the Hermite polynomials via (p,q)-exponential ge...
We first introduce a generalization of the Bernoulli polynomials, and consequently of the Bernoulli ...
The q-Hermite polynomials are defined as a q-analogue of the matching polynomial of a complete graph...