A NOVEL GRAPH, KN − DOME AND ITS DEGREE BASED TOPOLOGICAL INDEX

Ashwini Yalnaik; B. G. Sandhya; Venkatesh Bhandage; Balachandra Hadimani

A NOVEL GRAPH, K_N − DOME AND ITS DEGREE BASED TOPOLOGICAL INDEX

Ashwini Yalnaik
, B. G. Sandhya
, Venkatesh Bhandage^*
, Balachandra Hadimani^*

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

Abstract

Currently topological indices have been recognized as the important areas of the graph theory and offering various applications. They are numerical quantities or measures interconnected with a graph layout or structure. These indices grant insights into multiple aspects of the graphs’s connectivity, distance and other structural properties. Properties of the chemical compounds and topological indices are correlated.Here in this paper we depict a new graphical structure K_n − dome, and assess their topological indices namely Zagreb indices in different forms, randic and somber index. Furthermore we compute the correlation coefficients between them.

Original language	English
Pages (from-to)	16-26
Number of pages	11
Journal	Global and Stochastic Analysis
Volume	11
Issue number	4
Publication status	Published - 09-2024

All Science Journal Classification (ASJC) codes

Statistics and Probability
Discrete Mathematics and Combinatorics

Cite this

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abstract = "Currently topological indices have been recognized as the important areas of the graph theory and offering various applications. They are numerical quantities or measures interconnected with a graph layout or structure. These indices grant insights into multiple aspects of the graphs{\textquoteright}s connectivity, distance and other structural properties. Properties of the chemical compounds and topological indices are correlated.Here in this paper we depict a new graphical structure Kn − dome, and assess their topological indices namely Zagreb indices in different forms, randic and somber index. Furthermore we compute the correlation coefficients between them.",

author = "Ashwini Yalnaik and Sandhya, \{B. G.\} and Venkatesh Bhandage and Balachandra Hadimani",

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AU - Yalnaik, Ashwini

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AU - Bhandage, Venkatesh

AU - Hadimani, Balachandra

PY - 2024/9

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N2 - Currently topological indices have been recognized as the important areas of the graph theory and offering various applications. They are numerical quantities or measures interconnected with a graph layout or structure. These indices grant insights into multiple aspects of the graphs’s connectivity, distance and other structural properties. Properties of the chemical compounds and topological indices are correlated.Here in this paper we depict a new graphical structure Kn − dome, and assess their topological indices namely Zagreb indices in different forms, randic and somber index. Furthermore we compute the correlation coefficients between them.

AB - Currently topological indices have been recognized as the important areas of the graph theory and offering various applications. They are numerical quantities or measures interconnected with a graph layout or structure. These indices grant insights into multiple aspects of the graphs’s connectivity, distance and other structural properties. Properties of the chemical compounds and topological indices are correlated.Here in this paper we depict a new graphical structure Kn − dome, and assess their topological indices namely Zagreb indices in different forms, randic and somber index. Furthermore we compute the correlation coefficients between them.

UR - https://www.scopus.com/pages/publications/85202952463

UR - https://www.scopus.com/pages/publications/85202952463#tab=citedBy

M3 - Article

AN - SCOPUS:85202952463

SN - 2248-9444

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JO - Global and Stochastic Analysis

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ER -

A NOVEL GRAPH, K_N − DOME AND ITS DEGREE BASED TOPOLOGICAL INDEX

Abstract

All Science Journal Classification (ASJC) codes

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