On the Study of Reverse Degree-Based Topological Properties for the Third Type of $p\text{\hspace{0.17em}th}$ Chain Hex-Derived Network

Abstract

Vertices and edges are made from a network, with the degree of a vertex referring to the number of connected edges. The chance of every vertex possessing a given degree is represented by a network’s degree appropriation, which reveals important global network characteristics. Many fields, including sociology, public health, business, medicine, engineering, computer science, and basic sciences, use network theory. Logistical networks, gene regulatory networks, metabolic networks, social networks, and driven networks are some of the most significant networks. In physical, theoretical, and environmental chemistry, a topological index is a numerical value assigned to a molecular structure/network that is used for correlation analysis. Hexagonal networks of dimension t are used to build hex-derived networks, which have a wide range of applications in computer science, medicine, and engineering. For the third type of hex-derived networks, topological indices of reverse degree based are discussed in this study.

Computation of reverse neighbourhood degree-based topological indices for the transition metal phthalocyanine polymers (poly-TMPc)

“…We refer to [26][27][28][29][30][31][32] for more current research articles on the reverse degree based topological indices of chemical graphs.…”

On novel topological characteristics of graphene

“…Topological indices are quantitative characteristics that describe a compound's molecular structure in terms of its topology [7,8]. There are various topological indices that emphasize various features of molecular structure, such as distance, degrees, neighborhood degrees and neighborhood numbers of vertices and edges, matching numbers, R degrees, S degrees and Van degrees etc [9][10][11].…”