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

It is well known that the concept of convexity establishes strong relationship with integral
inequality for single-valued and interval-valued function. The single-valued function and …

In both theoretical and applied mathematics fields, integral inequalities play a critical role.
Due to the behavior of the definition of convexity, both concepts convexity and integral …

A family of fuzzy mappings is called higher-order strongly preinvex fuzzy mappings (HOS-
preinvex fuzzy mappings), which take the place of generalization of the notion of …

The concepts of convex and non-convex functions play a key role in the study of
optimization. So, with the help of these ideas, some inequalities can also be established …

The purpose of this study is to prove the existence of fractional integral inclusions that are
connected to the Hermite–Hadamard and Hermite–Hadamard–Fejér type inequalities for χ …

In this paper, we introduce the concept of LR-log-h-convex interval-valued functions. Under
the new concept, we present new versions of Hermite-Hadamard inequalities (ie LR-interval …

The fuzzy-number valued up and down λ-convex mapping is originally proposed as an
intriguing generalization of the convex mappings. The newly suggested mappings are then …

In this study, we introduce and study new fuzzy-interval integral is known as fuzzy-interval
double integral, where the integrand is fuzzy-interval-valued functions (FIVFs). Also, some …

In this study, we use the fuzzy order relation to show some novel variants of Hermite–
Hadamard inequalities for pre-invex fuzzy-interval-valued mappings (FI∙ V-Ms), which we …