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 …

The utilization of local fractional calculus to investigate inequalities has become a
widespread research method, which has enriched the theory of inequalities. The current …

Various scholars have lately employed a wide range of strategies to resolve specific types of
symmetrical fractional differential equations. In this paper, we propose a new fractional …

Multiplicative calculus, also called non-Newtonian calculus, represents an alternative
approach to the usual calculus of Newton (1643–1727) and Leibniz (1646–1716). This type …

In this paper, we establish an integral equality involving a multiplicative differentiable
function for the multiplicative integral. Then, we use the newly established equality to prove …

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 …

Hermite-Hadamard Type Inequalities for Multiplicatively h-Preinvex Functions Page 1 Turkish
Journal of Analysis and Number Theory, 2021, Vol. 9, No. 3, 65-70 Available online at …

Fractional Maclaurin-type inequalities for multiplicatively convex functions and multiplicatively
P-functions Page 1 Filomat 37:28 (2023), 9497–9509 https://doi.org/10.2298/FIL2328497P …

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 paper, we use multiplicative twice differentiable functions and establish two new
multiplicative integral identities. Then, we use convexity for multiplicative twice differentiable …