Fractional Integral and Beta Transform Formulas for the extended Appell-Lauricella Hypergeometric Functions | Zendy

Shilpi  Jain | Zendy; Praveen  Agarwal | Zendy; Onur  Kiymaz | Zendy

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Fractional Integral and Beta Transform Formulas for the extended Appell-Lauricella Hypergeometric Functions

Author(s) -

Shilpi Jain,

Praveen Agarwal,

Onur Kiymaz

Publication year - 2018

Publication title -

tamap journal of mathematics and statistics

Language(s) - English

Resource type - Journals

ISSN - 2602-2311

DOI - 10.29371/2018.16.32

Subject(s) - lauricella hypergeometric series , appell series , mathematics , hypergeometric function , beta (programming language) , generalized hypergeometric function , pure mathematics , hypergeometric function of a matrix argument , computer science , programming language

The fractional integral formulas involving many special functions have been investigated in the literature by many authors due to their application point of view. In the present paper, we aim to establishing some (presumably) new fractional integral formulas a for the new extended Appells and Lauricells type hypergeometric functions introduced by Agarwal et al. [3]. As well as, we also establish a Beta transform formula for the extended Appells type hypergeometric function of second kind.

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