Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network

The connection of Zagreb polynomials and Zagreb indices to chemical graph theory is a bifurcation of mathematical chemistry, which has had a crucial influence on the development of chemical sciences. Nowadays, the study of topological indices has become a vast effective research area in chemical gra...

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Main Authors: Muhammad Usman Ghani, Mustafa Inc, Faisal Sultan, Murat Cancan, Alphonse Houwe
Format: Article
Language:English
Published: Wiley 2023-01-01
Series:Journal of Mathematics
Online Access:http://dx.doi.org/10.1155/2023/9722878
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author Muhammad Usman Ghani
Mustafa Inc
Faisal Sultan
Murat Cancan
Alphonse Houwe
author_facet Muhammad Usman Ghani
Mustafa Inc
Faisal Sultan
Murat Cancan
Alphonse Houwe
author_sort Muhammad Usman Ghani
collection DOAJ
description The connection of Zagreb polynomials and Zagreb indices to chemical graph theory is a bifurcation of mathematical chemistry, which has had a crucial influence on the development of chemical sciences. Nowadays, the study of topological indices has become a vast effective research area in chemical graph theory. In this article, we add up eight different Zagreb polynomials for the Silicate Network and Silicate Chain Network. From these Zagreb polynomials, we catch up on degree-based Zagreb indices. We also provide a graphical representation of the outcome that describes the dependence of topological indices on the given parameters of polynomial structure.
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series Journal of Mathematics
spelling doaj-art-ea6232548b0a46ef8c0c8ddde92169fd2025-08-20T03:20:40ZengWileyJournal of Mathematics2314-47852023-01-01202310.1155/2023/9722878Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain NetworkMuhammad Usman Ghani0Mustafa Inc1Faisal Sultan2Murat Cancan3Alphonse Houwe4Institute of MathematicsDepartment of MathematicsInstitute of MathematicsFaculty of EducationDepartment of PhysicsThe connection of Zagreb polynomials and Zagreb indices to chemical graph theory is a bifurcation of mathematical chemistry, which has had a crucial influence on the development of chemical sciences. Nowadays, the study of topological indices has become a vast effective research area in chemical graph theory. In this article, we add up eight different Zagreb polynomials for the Silicate Network and Silicate Chain Network. From these Zagreb polynomials, we catch up on degree-based Zagreb indices. We also provide a graphical representation of the outcome that describes the dependence of topological indices on the given parameters of polynomial structure.http://dx.doi.org/10.1155/2023/9722878
spellingShingle Muhammad Usman Ghani
Mustafa Inc
Faisal Sultan
Murat Cancan
Alphonse Houwe
Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
Journal of Mathematics
title Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
title_full Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
title_fullStr Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
title_full_unstemmed Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
title_short Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
title_sort computation of zagreb polynomial and indices for silicate network and silicate chain network
url http://dx.doi.org/10.1155/2023/9722878
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