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In this paper, we present composition of the pathway fractional integral $$P_{0^{+} }^{(\eta ,\alpha )}$$ P0+(η,α) with the 3m-parametric type Mittag-Leffler function $$E^{(\gamma _{i}),m}_{(\alpha _i), (\beta _i)}(z)$$ E(αi),(βi)(γi),m(z) and discusses some of it’s particular cases in application point of view.
In this paper we present some results from the theory of fractional integration operators (of Marichev- Saigo-Maeda type) involving the Mittag-Leffler type function with four parameters ζ , γ, Eμ, ν[z] which has been recently introduced by Garg et al. Some interesting special cases are given to fractional integration operators involving some Special functions.
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