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 …

In the present study, over a rectangle from the plane R 2, we define and develop the
conceptions of the interval-valued fractional double integrals having exponential kernels …

The theory of convex map** has a lot of applications in the field of applied mathematics
and engineering. The fuzzy Riemann-Liouville fractional integrals are the most significant …

By using generalized fractional integrals, some Bullen-type inequalities are derived where
the first derivative of considered functions is Lipschitzian, bounded or generalized (s, m) …

The most important operator in fractional theory that enables the classical theory of integrals
to be generalized is the Riemann-Liouville fractional integrals. In this paper, we have …

The purpose of the present paper is to establish certain fractional integral inclusions having
exponential kernels, which are related to the Hermite–Hadamard, Hermite–Hadamard …

To investigate the fractional Hermite–Hadamard-type inequalities, a class of the
multiplicative fractional integrals having exponential kernels is introduced. Some estimations …

The objective of this study is to research certain integral inequalities with a parameter
through the generalized (s, P)-preinvex map**s in the frame of fractal space. In view of …

The purpose of this study is to define a new class of harmonically convex functions, which is
known as left and right harmonically convex interval-valued function (LR-𝓗-convex IV-F) …

There is significant interaction between the class of symmetric functions and other types of
functions. The multiplicative convex function class, which is intimately related to the idea of …