Some new hermite-hadamard like inequalities for whose first derivatives are harmonically h-convex functions

In this thesis, we derived a new integral identity for differentiable functions. However, some new Hermite-Hadamard type inequalities have been obtained by using the integral identity for functions whose first derivatives are harmonic h-convex in functions known as harmonic h-convex, which unifies the class of new and known harmonically convex functions. Moreover, in this thesis, the properties of first and second kind harmonically s-convex and harmonically s-Godunova-Levin functions are studied and some special cases are also dealt. Inferences made here support the results obtained for classes of harmonically convex functions in previous studies.