Some Novel Integral Inequalities via the Generalized (k, Ψ)-Conformable Fractional Integrals

Abstract

The stability and uniqueness of the solutions depend on the inequalities. Bounding, simulating non-local behaviors, and resolving systems that integer-order algorithms are unable to handle are among their uses. In this paper, we examine the generalized (k, Ψ)-Conformable Fractional Integrals (CFIs), which are the k-analogues of the recently published generalized conformable fractional integrals. These integrals are reducible to other fractional integrals under specific parameter values. Finally, we present several integral inequalities pertaining to the generalized (k, Ψ)-Conformable Fractional Integrals. The classical integral inequalities can easily be restored by applying certain conditions on parameters k and Ψ.