New Integral Inequalities on the Co-ordinates for Geometrically Exponentially $s-$ Convex Functions in the Second Sense

Abstract

The primary objective of this study is to introduce novel definitions for geometrically exponentially $s-$ convex functions in the second sense and establish new integral inequalities associated with them. To derive the main results, we employed classical mathematical inequalities, including Hölder's and Young's inequalities. These fundamental tools played a crucial role in obtaining refined and generalized forms of integral inequalities, thereby contributing to the existing body of knowledge in this field.