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 introduce a new class of interval-valued preinvex functions termed as harmonically h-
preinvex interval-valued functions. We establish new inclusion of Hermite–Hadamard for …

The connection between generalized convexity and symmetry has been studied by many
authors in recent years. Due to this strong connection, generalized convexity and symmetry …

A review of the results on the fractional Fejér-type inequalities, associated with different
families of convexities and different kinds of fractional integrals, is presented. In the …

There is a strong correlation between the concept of convexity and symmetry. One of these
is the class of interval-valued cr-log-h-convex functions, which is closely related to the theory …

The main goal of this paper is to develop the significance of generalized fractional integral
inequalities via convex functions. We obtain the new version of fractional integral …

In this paper, we establish some new Hermite–Hadamard type inequalities for preinvex
functions and left-right estimates of newly established inequalities for p, q-differentiable …

In this article, we have established some new bounds of Fejér-type Hermite-Hadamard
inequality for k-fractional integrals involving r-times differentiable preinvex functions. It is …

In this article, we use quantum integrals to derive Hermite–Hadamard inequalities for
preinvex functions and demonstrate their validity with mathematical examples. We use the q …

In this work, we introduce new definitions of left and right-sides generalized conformable K-
fractional derivatives and integrals. We also prove new identities associated with the left and …