The main goal of the present article is to derive some new classes of differential equations including partial and integrodifferential equations for the 3-variable Hermite-Frobenius-Euler and Frobenius-Genocchi polynomials by use of the factorization method. We also perform a further investigation for aforementioned polynomials and derive corresponding homogeneous Volterra integral equations. The differential equations for these families of polynomials contain, as their special cases, the differential equations for some known special polynomials. Moreover, the inclusion of integral equations is a new and recent investigation which adds some extra attention to these polynomials
AbstractThe object of the present paper is to derive the solution of a certain convolution integral ...
In this work, we consider the degenerate Frobenius-Euler-Genocchi polynomials utilizing the degenera...
En el presente trabajo, se obtiene la expansión de Fourier de los polinomios de Apostol Frobenius-E...
The main goal of the present article is to derive some new classes of differential equations includi...
Recently, Frobenius-Euler polynomial has been an active research area in Applied Mathematics and num...
This paper addresses the mathematical inspection of differential and integral equations for hybrid f...
The fundamental aim of this paper is to derive the recurrence relation, shift operators, differentia...
In this paper, firstly the definitions of the families of three-variable polynomials with the new ge...
The article is written with the objectives to introduce a multi-variable hybrid class, namely the He...
In this paper, firstly the definitions of the families of three-variable polynomials with the new ge...
Let {P n(x)} n=0∞ be a sequence of polynomials of degree n. We define two sequences of differential ...
In this paper, the Fourier series expansions of Apostol-type Frobenius–Euler polynomials of complex ...
In this article, we apply Genocchi polynomials to solve numerically a system of Volterra integro-dif...
It is known that Genocchi polynomials have some advantages over classical orthogonal polynomials in ...
AbstractThe object of the present paper is to derive the solution of a certain convolution integral ...
AbstractThe object of the present paper is to derive the solution of a certain convolution integral ...
In this work, we consider the degenerate Frobenius-Euler-Genocchi polynomials utilizing the degenera...
En el presente trabajo, se obtiene la expansión de Fourier de los polinomios de Apostol Frobenius-E...
The main goal of the present article is to derive some new classes of differential equations includi...
Recently, Frobenius-Euler polynomial has been an active research area in Applied Mathematics and num...
This paper addresses the mathematical inspection of differential and integral equations for hybrid f...
The fundamental aim of this paper is to derive the recurrence relation, shift operators, differentia...
In this paper, firstly the definitions of the families of three-variable polynomials with the new ge...
The article is written with the objectives to introduce a multi-variable hybrid class, namely the He...
In this paper, firstly the definitions of the families of three-variable polynomials with the new ge...
Let {P n(x)} n=0∞ be a sequence of polynomials of degree n. We define two sequences of differential ...
In this paper, the Fourier series expansions of Apostol-type Frobenius–Euler polynomials of complex ...
In this article, we apply Genocchi polynomials to solve numerically a system of Volterra integro-dif...
It is known that Genocchi polynomials have some advantages over classical orthogonal polynomials in ...
AbstractThe object of the present paper is to derive the solution of a certain convolution integral ...
AbstractThe object of the present paper is to derive the solution of a certain convolution integral ...
In this work, we consider the degenerate Frobenius-Euler-Genocchi polynomials utilizing the degenera...
En el presente trabajo, se obtiene la expansión de Fourier de los polinomios de Apostol Frobenius-E...