Integral Inequalities for Relative Harmonic (s, η)-Convex Functions

Abstract

We introduce the concept of relative harmonic (s, η)-convex functions as a generalization of
harmonic convex functions. Some basic inequalities related to relative harmonic (s, η)-convex functions are
proved. We also investigate the famous Jensen, Hermite-Hadamard and Fejer type inequalities for this
class of functions. The ideas and techniques of this paper may stimulate further research.