Bounds on Product version of Distance Related Topological Indices of Construction Graphs

Abstract

Topological indices are important graph invariants used to describe molecular structures and predict their physicochemical properties. Among them, eccentricity-based indices have received significant attention in chemical graph theory. In this paper, we investigate recent eccentricity-related topological indices of the Mycielskian graph associated with a connected graph. By utilizing the structural properties of the Mycielskian graph, we establish new upper bounds for these indices. The derived results extend existing bounds and provide useful theoretical estimates without requiring direct computation. These findings contribute to the study of graph transformations and their applications in mathematical chemistry