Add to ORKGIn this paper, we introduce the generating function of Hermite-based poly-Daehee numbers and polynomials. By making use of this generating function, we investigate some new and interesting identities for the Hermite-based poly-Daehee numbers and polynomials including recurrence relations, addition property and correlations with poly-Bernoulli polynomials of second kind. We then derive diverse implicit summation formula for Hermite-based poly-Daehee numbers and polynomials by applying the series manipulation methods
We prove a generalization of the Kibble-Slepian formula (for Hermite polynomials) and its unitary an...
In this study we give addition theorem, multiplication theorem and summation formula for He...
The aim of this paper is to study and investigate generating-type functions, which have been recentl...
In the paper, we first introduce the fully degenerate Hermite poly-Bernoulli polynomials and investi...
AbstractIn this article, we derive some implicit summation formulae for Hermite and related polynomi...
We introduce the Hermite based poly-Bernoulli polynomials with a q parameter and give some of their ...
The main object of this paper is to introduce a new class of Laguerre-based poly-Genocchi polynomial...
In the paper, we define Laguerre-based Hermite-Bernoulli polynomial with its generating function, an...
Recently, λ-Daehee numbers and polynomials are introduced in [1]. In this paper, we obtain some prop...
We investigate some combinatorial and analytic properties of the n-dimensional Hermite polynomials i...
In the present paper multiindex multivariable Hermite polynomials in terms of series and generating ...
We firstly consider the fully degenerate Gould⁻Hopper polynomials with a q parameter and inves...
Here we will derive formulas for expressing any polynomial as linear combinations of two kinds of hi...
In the present some generating functions relations of Hermite polynomial also of two, three and in t...
Conventional Hermite polynomials emerge in a great diversity of applications in mathematical physics...
We prove a generalization of the Kibble-Slepian formula (for Hermite polynomials) and its unitary an...
In this study we give addition theorem, multiplication theorem and summation formula for He...
The aim of this paper is to study and investigate generating-type functions, which have been recentl...
In the paper, we first introduce the fully degenerate Hermite poly-Bernoulli polynomials and investi...
AbstractIn this article, we derive some implicit summation formulae for Hermite and related polynomi...
We introduce the Hermite based poly-Bernoulli polynomials with a q parameter and give some of their ...
The main object of this paper is to introduce a new class of Laguerre-based poly-Genocchi polynomial...
In the paper, we define Laguerre-based Hermite-Bernoulli polynomial with its generating function, an...
Recently, λ-Daehee numbers and polynomials are introduced in [1]. In this paper, we obtain some prop...
We investigate some combinatorial and analytic properties of the n-dimensional Hermite polynomials i...
In the present paper multiindex multivariable Hermite polynomials in terms of series and generating ...
We firstly consider the fully degenerate Gould⁻Hopper polynomials with a q parameter and inves...
Here we will derive formulas for expressing any polynomial as linear combinations of two kinds of hi...
In the present some generating functions relations of Hermite polynomial also of two, three and in t...
Conventional Hermite polynomials emerge in a great diversity of applications in mathematical physics...
We prove a generalization of the Kibble-Slepian formula (for Hermite polynomials) and its unitary an...
In this study we give addition theorem, multiplication theorem and summation formula for He...
The aim of this paper is to study and investigate generating-type functions, which have been recentl...