Abstract
Chemical graph theory comprehends the basic properties of an atomic graph. The sub-atomic diagrams are the graphs that are comprised of particles called vertices and the covalent bond between them are called edges. The eccentricity ϵ u of vertex u in an associated graph G, is the separation among u and a vertex farthermost from u. In this article, we consider the precious stone structure of cubic carbon and registered Eccentric-connectivity index ξ ( G ) , Eccentric connectivity polynomial E C P ( G , x ) and Connective Eccentric index C ξ ( G ) of gem structure of cubic carbon for n-levels.
Highlights
A branch of scientific chemistry is Chemical graph hypothesis, which relates to the nontrivial utilizations of graph hypothesis for taking care of the atomic issues
Chemical graph theory utilizes mathematical invariants to limit the structure of a particle into a solitary number which signifies the energy of molecule, structural sections, sub-atomic stretching and electronic structures
Where ξ ( G, 1) is the principal subsidiary of ECP( G, x ) [13]. Another essential Eccentricity based topological record is Connective Eccentric index C ξ ( G ) which was proposed by Gupta et al [14]
Summary
A branch of scientific chemistry is Chemical graph hypothesis, which relates to the nontrivial utilizations of graph hypothesis for taking care of the atomic issues. Chemical graph theory utilizes mathematical invariants to limit the structure of a particle into a solitary number which signifies the energy of molecule, structural sections, sub-atomic stretching and electronic structures. It was the main topological record which relied on the idea of separation between two vertices in a chart. Where ξ ( G, 1) is the principal subsidiary of ECP( G, x ) [13] Another essential Eccentricity based topological record is Connective Eccentric index C ξ ( G ) which was proposed by Gupta et al [14]. For more information and properties of Eccentricity based topological index, see [15,16,17,18,19,20,21,22]
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