Comparative Study of Planar Octahedron Molecular Structure via Eccentric Invariants

Abstract

A branch of graph theory that makes use of a molecular graph is called chemical graph theory. Chemical graph theory is used to depict a chemical molecule. A graph is connected if there is an edge between every pair of vertices. A topological index is a numerical value related to the chemical structure that claims to show a relationship between chemical structure and various physicochemical attributes, chemical reactivity, or, you could say, biological activity. In this article, we examined the topological properties of a planar octahedron network of m dimensions and computed the total eccentricity, average eccentricity, Zagreb eccentricity, geometric arithmetic eccentricity, and atom bond connectivity eccentricity indices, which are used to determine the distance between the vertices of a planar octahedron network.

On K-Banhatti, Revan Indices and Entropy Measures of MgO(111) Nanosheets via Linear Regression

“…Chemical graph theory facilitates establishing a connection between the graphical and chemical structure of molecules through quantitative structure-property relationships and quantitative structure-activity relationships [1][2][3]. Due to the extensive production growth in the chemical industry, the importance of chemical graph theory has increased.…”