Research Info

Title
On Uniformly δ-Geometric Convex Functions
Type Article
Keywords
Mercer inequality; uniformly δ-geometric convex function; Jensen’s inequality
Abstract
In this paper, we give some new Jensen, Jensen–Mercer, and Hermite–Hadamard inequalities for uniformly δ-geometric convex functions. In addition, some limit bounds for Caputo–Fabrizio fractional integral operators are established as an application in the case of uniformly δ-geometric convex functions. Some new examples and graphical representations are provided in order to illustrate the validity of our results.
Researchers Yamin Sayyari (First researcher)
hasan barsam (Second researcher)
Loredana Ciurdariu (Third researcher)