Novel Mean-Type Inequalities via Generalized Riemann-Type Fractional Integral for Composite Convex Functions: Some Special Examples

This study deals with a novel class of mean-type inequalities by employing fractional calculus and convexity theory. The high correlation between symmetry increases its significance. In this paper, we first establish an identity that is crucial in investigating mean inequalities. Then, the main results involving error estimation Hermite–Hadamard inequality for composite convex functions via generalized Riemann-type integral. Such are verified choosing certain functions. These give well-known examples special cases. consequences can generalize many known exist other studies.