Some Hermite–Hadamard-Type Fractional Integral Inequalities Involving Twice-Differentiable Mappings

The theory of fractional analysis has been a focal point fascination for scientists in mathematical science, given its essential definitions, properties, and applications handling real-life problems. In the last few decades, many mathematicians have shown their considerable interest calculus convexity due to wide range almost all branches applied sciences, especially numerical analysis, physics, engineering. objective this article is establish Hermite-Hadamard type integral inequalities by employing k-Riemann-Liouville operator refinements, whose absolute values are twice-differentiable h-convex functions. Moreover, we also present some special cases our presented results different types convexities. study how q-digamma functions can be address newly investigated results. Mathematical class arrangements associated diverse domains which symmetry presents salient role.