In this article, a generalized midpoint-type Hermite–Hadamard inequality and Pachpatte-
type inequality via a new fractional integral operator associated with the Caputo–Fabrizio …

The theory of symmetry has a significant influence in many research areas of mathematics.
The class of symmetric functions has wide connections with other classes of functions …

In this study, we focus on the newly introduced concept of LR-convex interval-valued
functions to establish new variants of the Hermite–Hadamard (HH) type and Pachpatte type …

Many scholars have recently become interested in establishing integral inequalities using
various known fractional operators. Fractional calculus has grown in popularity as a result of …

The Hermite–Hadamard (HH)-type inequality plays a very important role in the fields of basic
mathematics and applied mathematics. In recent years, many scholars have expanded and …

The Hermite–Hadamard–Fejér-type inequality is a powerful tool for studying lower and
upper estimations for the integral average of convex function. In this paper, we adopt …

This paper is concerned to present and apply a new generalized fractional derivative, that is
the Generalized Hilfer-type (GH) fractional derivative. This derivative unifies various …

By using the Jensen–Mercer inequality for strongly convex functions, we present Hermite–
Hadamard–Mercer inequality for strongly convex functions. Furthermore, we also present …

In this paper, it is our purpose to establish some new fractional inequalities of the Hermite–
Hadamard type for the m-polynomial convex and harmonically convex functions. Our results …

Since the so-called Hermite-Hadamard inequality for a convex function was presented, its
extensions, refinements, and variants, which are called Hermite-Hadamard type inequalities …