Abstract:
The analysis puts an excessive amount of weight on inequalities involving the integrals and derivatives of functions. For convex functions defined on an interval
of real numbers, the Hermite-Hadamard double inequality is the first fundamental
discovery. In this research essay, we explore the theoretical foundations of Hermite Hadamard inequality and analyze its various versions. Using the harmonic convex
function in Hermite-Hadamard inequality generates results about the Schur Harmonic convexity on the co-ordinates.