on refinement of bounds of fractional integral operators containing extended generalized mittag-leffler functions

In this paper, it is aimed to improvement the boundaries of fractional integral operators containing extended generalized mittag-leffler functions. the offered results enhance the previously known bounds of the distinct fractional integral operators for strongly $p$-convex functions of higher order. the acquired inequalities ensure boundedness, continuity, and hadamard type inequality for fractional integrals containing an expanded mittag-leffler function. furthermore, these results can be refined for various classes of strongly convex functions offered in the literature.