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 …

Convex and non-convex fuzzy map**s are well known to be important in the research of
fuzzy optimization. Symmetry and the idea of convexity are closely related. Therefore, the …

The topic of convex and nonconvex map** has many applications in engineering and
applied mathematics. The Aumann and fuzzy Aumann integrals are the most significant …

The objective of the current paper is to incorporate the new class and concepts of convexity
and Hermite–Hadamard inequality with the fuzzy Riemann integral operators because …

This paper's main goal is to introduce left and right exponential trigonometric convex interval-
valued map**s and to go over some of their important characteristics. Additionally, we …

The relationship between convexity and symmetry is widely recognized. In fuzzy theory, both
concepts exhibit similar behavior. It is crucial to remember that real and interval-valued …

It is well known that both concepts of symmetry and convexity are directly connected.
Similarly, in fuzzy theory, both ideas behave alike. It is important to note that real and interval …

We propose the concept of up and down harmonically convex map** for fuzzy-number-
valued map** as our main goal in this work. With the help of up and down harmonically …

The symmetric function class interacts heavily with other types of functions. One of these is
the pre-invex function class, which is strongly related to symmetry theory. This paper …

Fractional q-calculus is considered to be the fractional analogs of q-calculus. In this paper,
the fuzzy interval-valued Riemann–Liouville fractional (RLF) q-integral operator is …