Unified fractional integral formulae for the Fox-Wright generalized hypergeometric function

The object of this article is to evaluate two unified fractional integrals involving the product of Fox-Wright generalized hypergeometric function (p)psi(q), Appell function - F-3 and a general class of multivariable polynomials. These integrals are further applied in proving two theorems on Saigo - Maeda operators of fractional integration. The results obtained provide unification and extension of the results given earlier by Saigo, Saigo and Kilbas, Saxena and Saigo etc. The results are obtained in a compact form and are useful in preparing some tables of Erdelyi - Kober operators, Riemann - Liouville operator, Weyl operator, Saigo operators and Saigo- Maeda operators of fractional integration.