Generalized fractional integration of k\-Bessel function

Research paper by G. Rahman, K. S. Nisar, S. Mubeen, M. Arshad

Indexed on: 12 Dec '16Published on: 12 Dec '16Published in: arXiv - Mathematics - Classical Analysis and ODEs

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Abstract

In this present paper our aim is to deal with two integral transforms which involving the Gauss hypergeometric function as its kernels. We prove some compositions formulas for such a generalized fractional integrals with k Bessel function. The results are established in terms of generalized Wright type hypergeometric function and generalized hypergeometric series. Also, the authors presented some corresponding assertions for Riemann Liouville and Erdelyi Kober fractional integral transforms.

Generalized fractional integration of k\-Bessel function

Abstract

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Integral transform and fractional derivative formulas involving the extended generalized hypergeometric functions and probability distributions

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Generalized fractional integration of k\-Bessel function

Abstract

More like this:

Integral transform and fractional derivative formulas involving the extended generalized hypergeometric functions and probability distributions

Original ArticleFractional integrals and solution of fractional kinetic equations involving kk-Mittag-Leffler function

Further extended Caputo fractional derivative operator and its applications

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