Some Generalized k-Fractional Integral Inequalities for Quasi-Convex Functions

Abstract

Fractional integral operators generalize the concept of definite integration. Therefore these operators play a vital role in the advancement of subjects of sciences and engineering. The aim of this study is to establish the bounds of a generalized fractional integral operator via quasi-convex functions. These bounds behave as a formula in unified form, and estimations of almost all fractional integrals defined in last two decades can be obtained at once by choosing convenient parameters. Moreover, several related fractional integral inequalities are identified