In this paper, using the definition of functions (h, m, s)-convex modified of second type,
various extensions of the classic Hermite-Hadamard Inequality are obtained using …

In this paper, we obtained new integral inequalities of theHermite–Hadamard type for
convex and quasi–convex functions in a generalizedcontext. AMS (MOS) Subject …

The article introduces a new concept of convexity of a function:(s, m1, m2)-convex functions.
This class of functions combines a number of convexity types found in the literature. Some …

In order to show novel generalizations of mathematical inequality, fractional integral
operators are frequently used. Fractional operators are used to simulate a broad range of …

BAHTIYAR BAYRAKTAR Abstract. In this paper, parameterized integral inequalities of the
Hadamard and Simpson type are obtained for concave and r− convex functions. For some …

Fractional derivative and integral operators are often employed to present new
generalizations of mathematical inequalities. The introduction of new fractional operators …

The main objective of this paper is to establish several new integral inequalities including k-
Riemann-Liouville fractional integrals for convex, s-Godunova-Levin convex functions …

In this paper, we establish some generalized inequalities of the Hermite–Hadamard type
using fractional Riemann–Liouville integrals for the class of s-convex functions in the first …

In the article, new versions of integral inequalities of Milne type are derived for (ℎ, 𝑚)-convex
modified functions of the second type on fractal sets. Based on a new generalized local …

The role of convexity theory in applied problems, especially in optimization problems, is well
known. The integral Hermite-Hadamard inequality has a special place in this theory since it …