BOUNDS FOR GENERALIZED FRACTIONAL INTEGRAL OPERATORS OF GENERALIZED STRONGLY CONVEX FUNCTIONS VIA MITTAG-LEFFLER FUNCTIONS

In this paper, we investigate bounds of the fractional integral operators containing the unified Mittag-Leffler function in their kernels. These bounds are given by applying a generalized class of functions called strongly exponentially [Formula: see text]-convex functions, which give refinements of various types of convexities. Utilized integral operators (2) and (3) unify a lot of well known fractional integral operators. Therefore, the results of this paper contain refinements as well as generalizations of many well-known fractional integral inequalities, which have been published in different articles in recent past.