Some recent results have been found treating the famous Simpson's rule in connection with
the convexity property of functions and those called generalized convex. The purpose of this …

In this paper, we offer a new quantum integral identity, the result is then used to obtain some
new estimates of Hermite–Hadamard inequalities for quantum integrals. The results …

In this paper, we propose some generalized integral inequalities of the Raina type depicting
the Mittag–Leffler function. We introduce and explore the idea of generalized s-type convex …

The theory of convexity plays an important role in various branches of science and
engineering. The main objective of this work is to introduce the idea of a generalized convex …

The understanding of inequalities in convexity is crucial for studying local fractional calculus
efficiency in many applied sciences. In the present work, we propose a new class of …

In this paper, the study is focused on the quantum estimates of Ostrowski type inequalities
for q-differentiable functions involving the special function introduced by RK Raina which …

In this work the authors establish a new generalized version of Montgomery's identity in the
setting of quantum calculus. From this result, some new estimates of Ostrowski type …

In the present study, two new classes of convex functions are established with the aid of
Raina's function, which is known as the ψ-s-convex and ψ-quasi-convex functions. As a …

In this work, a study is conducted on the Hermite–Hadamard inequality using a class of
generalized convex functions that involves a generalized and parametrized class of special …

The main focus of this article is to derive some new counterparts to Simpson's and Newton's
type inequalities involve a class of generalized coordinated convex map**s. This class …