New Hermite–Hadamard Inequalities in Fuzzy-Interval Fractional Calculus and Related Inequalities

It is a familiar fact that inequalities have become very popular method using fractional integrals, and this has been the driving force behind many studies in recent years. Many forms of inequality studied, resulting introduction new trend theory. The aim paper to use fuzzy order relation introduce various types inequalities. On interval space, defined level by level. With help relation, firstly, we derive some discrete Jensen Schur for convex interval-valued functions (convex fuzzy-IVF), then, present Hermite–Hadamard (HH-inequalities) fuzzy-IVF via Riemann–Liouville integrals. These outcomes are generalization number previously known results, can be deduced as result appropriate parameter “?” real valued function “?” selections. We hope our relations results used evaluate mathematical problems related real-world applications.