Nirmala and Banhatti‐Sombor Index over Tensor and Cartesian Product of Special Class of Semigroup Graphs

Abstract

The Nirmala and first Banhatti-Sombor index which is originated from Sombor index is designated by N G = ∑ u v ∈ E G d u + d v and BSO 1 G = ∑ u v ∈ E G 1 / d u 2 + d v 2 , respectively. In this work, we calculated the Nirmala and Banhatti-Sombor index over the tensor and Cartesian product of a graph of an algebraic structure by presenting two different algorithms.

Nirmala Indices of Certain Antiviral Drugs

“…Recently, some Nirmala indices were studied, for example, in [5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24].…”