On the SD-Polynomial and SD-Index of an Infinite Class of “Armchair Polyhex Nanotubes”

Let G = (V;E) be a simple connected graph. The sets of vertices and edges of G are denoted by V = V(G) and E = E(G), respectively. In such a simple molecular graph, vertices represent atoms and edges represent bonds. The distance between the vertices u and v in V(G) of graph G is the number of edges in a shortest path connecting them, we denote by d (u,v). In graph theory, we have many invariant polynomials for a graph G. In this research, we computing the Schultz polynomial, Modified Schultz polynomial, Hosoya polynomial and their topological indices of a Hydrocarbon molecule, that we call "Coronene Polycyclic Aromatic Hydrocarbons".

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Π(G,x) Polynomial and Π(G) Index of Armchair Polyhex Nanotubes TUAC<sub>6</sub>[m,n]

Farahani

2014

ILCPA

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On the SD-Polynomial and SD-Index of an Infinite Class of “Armchair Polyhex Nanotubes”

Abstract: Let G be a simple connected graph with the vertex set V = V(G) and the edge set E = E(G), without loops and multiple edges. For counting qoc strips in G, Diudea introduced the Ω-polynomial

Cited by 5 publications

References 17 publications

Omega, Theta, PI, Sadhana polynomials, and subsequent indices of convex benzenoid system

Omega, Theta, PI, Sadhana polynomials, and subsequent indices of convex benzenoid system

Schultz and Modified Schultz Polynomials of Coronene Polycyclic Aromatic Hydrocarbons

Π(G,x) Polynomial and Π(G) Index of Armchair Polyhex Nanotubes TUAC<sub>6</sub>[m,n]

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