In this paper, we present a multiplicative fractional integral identity. Based upon it, we
establish the Hermite–Hadamard type inequalities for multiplicatively convex functions via …

We develop a fresh family of functions, called as multiplicatively (P, m)-convex functions. In
this direction, we study the properties of such type functions, and establish integer-order …

Abstract Using the multiplicative Riemann–Liouville fractional integrals, for⁎⁎ differentiable
functions, we present a fractional integral identity together with multi-parameters. Relying on …

This paper delves into the realm of inequalities, focusing on the corrected dual Simpson-
type inequalities for fractional multiplicative integrals. Based on a new identity, we establishe …

Dual Simpson type inequalities for multiplicatively convex functions Page 1 Filomat 37:22 (2023),
7673–7683 https://doi.org/10.2298/FIL2322673M Published by Faculty of Sciences and …

In this article, we present a one-parameter fractional multiplicative integral identity and use it
to derive a set of inequalities for multiplicatively s-convex mappings. These inequalities …

In virtue of the conception of the multiplicative tempered fractional integrals, put forward by
Fu et al. in the published article [AIMS Math., 6 (7): 7456–7478, 2021], we present a …

We introduce a novel multiparameterized fractional multiplicative integral identity and utilize
it to derive a range of inequalities for multiplicatively s-convex mappings in connection with …

The objective of this paper is to examine integral inequalities related to multiplicatively
differentiable functions. Initially, we establish a novel identity using the two-point Newton …

In this study, a new identity is introduced for multiplicative differentiable functions, forming
the foundation for a range of 2-point right-Radau-type inequalities applicable to …