New Estimates on Hermite–Hadamard Type Inequalities via Generalized Tempered Fractional Integrals for Convex Functions with Applications

This paper presents a novel approach by introducing set of operators known as the left and right generalized tempered fractional integral operators. These are utilized to establish new Hermite–Hadamard inequalities for convex functions well multiplication two functions. Additionally, this gives useful identities involving operator differentiable By leveraging these identities, our results consist type, which specifically designed accommodate Furthermore, study encompasses identification several special cases recovery specific through comprehensive research. Lastly, offers range applications in areas such matrices, modified Bessel q-digamma