In this study, we present new variants of the Hermite–Hadamard inequality via non-conformable fractional integrals. These inequalities are proven for convex functions and differentiable whose derivatives in absolute value generally convex. Our main results established using classical Jensen–Mercer its (h,m)-convex modified paper. addition to showing that our support previously known from litera...

The theory of fractional integral inequalities plays a pivotal role in approximation theory. It is very usefulin establishing the uniqueness solutions for some differential equations. Here, generalizedfractional identity established to deduce new estimates Bullen type functional and somerelated provide applications probability information (s, p)−convexfunction by use basic techniques analysis.

In this research, we introduce some new fractional integral inequalities of Minkowski’s type by using Riemann-Liouville operator. We replace the constants that appear on inequality two positive functions. Further, establish related to reverse Minkowski via integral. Using operator, special cases are also discussed.