Topological Indices of Families of Bistar and Corona Product of Graphs

Abstract

Topological indices are graph invariants that are used to correlate the physicochemical properties of a chemical compound with its (molecular) graph. In this study, we study certain degree-based topological indices such as Randic index, Zagreb indices, multiplicative Zagreb indices, Narumi-Katayama index, atom-bond connectivity index, augmented Zagreb index, geometric-arithmetic index, harmonic index, and sum-connectivity index for the bistar graphs and the corona product K(m)oK(n)', where K-n' represents the complement of complete graph K-n.