Exploring fractional integral inequalities through the lens of strongly h-convex functions

This paper introduces the concept of strongly h-convex functions and investigates their properties. We apply a generalized fractional integral operator to strongly h-convex functions, establishing fractional integral inequalities. As special cases, we derive Riemann–Liouville and Hadamard type integral inequalities. These results demonstrate the originality and significance of our research. The research presented in the paper contributes to fractional calculus and convex analysis.