Distance and Degree Based Topological Indices of Cog-Wheel Graph, n-Barbell Graph and Boron Kagome Lattice

Abstract Let G = ( V, E ), be a graph with vertex and edge set, say V ( G ) and E ( G ). In chemical graphs the vertices and edges of the graphs represents atoms and chemical bond of the molecule. Since the distance based topological indices having high degree of predictability of pharmacological properties. In this paper we compute Eccentricity connectivity polynomial, Total eccentricity polynomial of Barbell graph and Cog wheel graph and degree based topological indices of Boron kagome lattice chemical structure.

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Journal
Journal of Physics Conference Series
Published
2024-11-01
DOI
https://doi.org/10.1088/1742-6596/2886/1/012007
Primary Topic
Graph theory and applications
Type
article
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article

Distance and Degree Based Topological Indices of Cog-Wheel Graph, n-Barbell Graph and Boron Kagome Lattice

M. Vishu Kumar, Asha Kaushik, G. Srinivasa
Journal of Physics Conference Series
Graph theory and applications
article

Distance and Degree Based Topological Indices of Cog-Wheel Graph, n-Barbell Graph and Boron Kagome Lattice

M. Vishu Kumar, Asha Kaushik, G. Srinivasa
article en

Abstract

Abstract Let G = ( V, E ), be a graph with vertex and edge set, say V ( G ) and E ( G ). In chemical graphs the vertices and edges of the graphs represents atoms and chemical bond of the molecule. Since the distance based topological indices having high degree of predictability of pharmacological properties. In this paper we compute Eccentricity connectivity polynomial, Total eccentricity polynomial of Barbell graph and Cog wheel graph and degree based topological indices of Boron kagome lattice chemical structure.

Journal of Physics Conference SeriesVol. 2886(1)
Horizon College and Seminary (CA), REVA University (IN)
Openalex Percentile: Top 69%
Graph theory and applications
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