In the frame of fractional calculus, the term convexity is primarily utilized to address several
challenges in both pure and applied research. The main focus and objective of this review …

We establish certain new fractional integral inequalities involving the Raina function for
monotonicity of functions that are used with some traditional and forthright inequalities …

The aim of this paper is to study unified integral operators for generalized convex functions
namely (α, h− m)-convex functions. We obtained upper as well as lower bounds of these …

In this paper, we give a generalized definition namely strongly (α, h‐m)‐convex function that
unifies many known definitions. By applying this new definition, we present inequalities for …

This work deals with the bounds of a unified integral operator with which several fractional
and conformable integral operators are directly associated. By using quasiconvex and …

The objective of this paper is to derive the bounds of fractional and conformable integral
operators for (s, m) (s,m)-convex functions in a unified form. Further, the upper and lower …

In this paper, by adopting the classical method of proofs, we establish certain new
Chebyshev and Grüss-type inequalities for unified fractional integral operators via an …

In this paper, we define a strongly exponentially (α, h− m)‐convex function that generates
several kinds of strongly convex and convex functions. The left and right unified integral …

Fractional analysis, as a rapidly developing area, is a tool to bring new derivatives and
integrals into the literature with the effort put forward by many researchers in recent years …

One of the main motivation points in studies on inequalities is to obtain generalizations and
to introduce new approaches. In this direction, the generalized fractional integral operators …