In this paper, we obtain a (p, v)-extension of the Appell hypergeometric functionF1(·), together with its integral representation, by using the extended Beta functionBp,v(x, y) introduced in [9]. Also, we give some of its main properties, namely theMellin transform, a differential formula, recursion formulas and a bounded inequality. In addition, some new integral representations of the extended Appell functionF1,p,v(·) involving Meijer’s G-function are obtained
AbstractWe suggest an approximation for the zero-balanced Appell hypergeometric function F1 near the...
AbstractClosed-form integral expressions are derived here for a family of convergent Mathieu-type se...
AbstractUnivariate specializations of Appell's hypergeometric functions F1, F2, F3, F4 satisfy ordin...
The aim of this research paper is to obtain two extension formulas for the first and second kind of ...
The main objective of this paper is to establish the extension of an extended fractional derivative ...
AbstractThe main object of this paper is to present generalizations of gamma, beta and hypergeometri...
In this paper, we obtain some closed forms of hypergeometric summation theorems for Appell’s functio...
In this paper, the operators of fractional integration introduced by Marichev-Saigo-Maeda involving ...
In this article, we study several properties of extended Gauss hypergeometric and extended confluent...
In this article, we study several properties of extended Gauss hypergeometric and extended confluent...
Esta es la versión no revisada del artículo: D.B. Karp, J.L. López, Representations of hypergeometr...
The generalized hypergeometric function $_qF_p$ is a power series in which the ratio of successive t...
A class of hyperelliptic integrals are expressed through hypergeometric functions, like those of Gau...
We prove finite field analogues of integral representations of Appell- Lauricella hypergeometric fun...
AbstractWe consider the Mellin convolution integral representation of the third Appell function give...
AbstractWe suggest an approximation for the zero-balanced Appell hypergeometric function F1 near the...
AbstractClosed-form integral expressions are derived here for a family of convergent Mathieu-type se...
AbstractUnivariate specializations of Appell's hypergeometric functions F1, F2, F3, F4 satisfy ordin...
The aim of this research paper is to obtain two extension formulas for the first and second kind of ...
The main objective of this paper is to establish the extension of an extended fractional derivative ...
AbstractThe main object of this paper is to present generalizations of gamma, beta and hypergeometri...
In this paper, we obtain some closed forms of hypergeometric summation theorems for Appell’s functio...
In this paper, the operators of fractional integration introduced by Marichev-Saigo-Maeda involving ...
In this article, we study several properties of extended Gauss hypergeometric and extended confluent...
In this article, we study several properties of extended Gauss hypergeometric and extended confluent...
Esta es la versión no revisada del artículo: D.B. Karp, J.L. López, Representations of hypergeometr...
The generalized hypergeometric function $_qF_p$ is a power series in which the ratio of successive t...
A class of hyperelliptic integrals are expressed through hypergeometric functions, like those of Gau...
We prove finite field analogues of integral representations of Appell- Lauricella hypergeometric fun...
AbstractWe consider the Mellin convolution integral representation of the third Appell function give...
AbstractWe suggest an approximation for the zero-balanced Appell hypergeometric function F1 near the...
AbstractClosed-form integral expressions are derived here for a family of convergent Mathieu-type se...
AbstractUnivariate specializations of Appell's hypergeometric functions F1, F2, F3, F4 satisfy ordin...