Hosoya properties of the commuting graph associated with the group of symmetries

A vast amount of information about distance based graph invariants is contained in the Hosoya polynomial. Such an information is helpful to determine well-known distance based molecular descriptors. The Hosoya index or Z-index of a graph G is the total number of its matching. The Hosoya index is a p...

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Autores principales:	Abbas Ghulam, Rani Anam, Salman Muhammad, Noreen Tahira, Ali Usman
Formato:	article
Lenguaje:	EN
Publicado:	De Gruyter 2021
Materias:	geodesic hosoya polynomial reciprocal hosoya polynomial hosoya index molecular struture network 15a27 05c07 05c12 05c92 Chemistry QD1-999
Acceso en línea:	https://doaj.org/article/62d47e5348064ff0952b18e50ff024cd
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id	oai:doaj.org-article:62d47e5348064ff0952b18e50ff024cd
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spelling	oai:doaj.org-article:62d47e5348064ff0952b18e50ff024cd2021-12-05T14:10:55ZHosoya properties of the commuting graph associated with the group of symmetries0792-12412191-021910.1515/mgmc-2021-0017https://doaj.org/article/62d47e5348064ff0952b18e50ff024cd2021-06-01T00:00:00Zhttps://doi.org/10.1515/mgmc-2021-0017https://doaj.org/toc/0792-1241https://doaj.org/toc/2191-0219A vast amount of information about distance based graph invariants is contained in the Hosoya polynomial. Such an information is helpful to determine well-known distance based molecular descriptors. The Hosoya index or Z-index of a graph G is the total number of its matching. The Hosoya index is a prominent example of topological indices, which are of great interest in combinatorial chemistry, and later on it applies to address several chemical properties in molecular structures. In this article, we investigate Hosoya properties (Hosoya polynomial, reciprocal Hosoya polynomial and Hosoya index) of the commuting graph associated with an algebraic structure developed by the symmetries of regular molecular gones (constructed by atoms with regular atomic-bonding).Abbas GhulamRani AnamSalman MuhammadNoreen TahiraAli UsmanDe Gruyterarticlegeodesichosoya polynomialreciprocal hosoya polynomialhosoya indexmolecular struturenetwork15a2705c0705c1205c92ChemistryQD1-999ENMain Group Metal Chemistry, Vol 44, Iss 1, Pp 173-184 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	geodesic hosoya polynomial reciprocal hosoya polynomial hosoya index molecular struture network 15a27 05c07 05c12 05c92 Chemistry QD1-999
spellingShingle	geodesic hosoya polynomial reciprocal hosoya polynomial hosoya index molecular struture network 15a27 05c07 05c12 05c92 Chemistry QD1-999 Abbas Ghulam Rani Anam Salman Muhammad Noreen Tahira Ali Usman Hosoya properties of the commuting graph associated with the group of symmetries
description	A vast amount of information about distance based graph invariants is contained in the Hosoya polynomial. Such an information is helpful to determine well-known distance based molecular descriptors. The Hosoya index or Z-index of a graph G is the total number of its matching. The Hosoya index is a prominent example of topological indices, which are of great interest in combinatorial chemistry, and later on it applies to address several chemical properties in molecular structures. In this article, we investigate Hosoya properties (Hosoya polynomial, reciprocal Hosoya polynomial and Hosoya index) of the commuting graph associated with an algebraic structure developed by the symmetries of regular molecular gones (constructed by atoms with regular atomic-bonding).
format	article
author	Abbas Ghulam Rani Anam Salman Muhammad Noreen Tahira Ali Usman
author_facet	Abbas Ghulam Rani Anam Salman Muhammad Noreen Tahira Ali Usman
author_sort	Abbas Ghulam
title	Hosoya properties of the commuting graph associated with the group of symmetries
title_short	Hosoya properties of the commuting graph associated with the group of symmetries
title_full	Hosoya properties of the commuting graph associated with the group of symmetries
title_fullStr	Hosoya properties of the commuting graph associated with the group of symmetries
title_full_unstemmed	Hosoya properties of the commuting graph associated with the group of symmetries
title_sort	hosoya properties of the commuting graph associated with the group of symmetries
publisher	De Gruyter
publishDate	2021
url	https://doaj.org/article/62d47e5348064ff0952b18e50ff024cd
work_keys_str_mv	AT abbasghulam hosoyapropertiesofthecommutinggraphassociatedwiththegroupofsymmetries AT ranianam hosoyapropertiesofthecommutinggraphassociatedwiththegroupofsymmetries AT salmanmuhammad hosoyapropertiesofthecommutinggraphassociatedwiththegroupofsymmetries AT noreentahira hosoyapropertiesofthecommutinggraphassociatedwiththegroupofsymmetries AT aliusman hosoyapropertiesofthecommutinggraphassociatedwiththegroupofsymmetries
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Hosoya properties of the commuting graph associated with the group of symmetries

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