Topological indices of bipolar fuzzy incidence graph

The topological index of graph has a wide range of applications in theoretical chemistry, network design, data transmission, etc. In fuzzy graph settings, these topological indices have completely different definitions and connotations. In this work, we define new Wiener index and connectivity index...

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Autores principales:	Gong Shu, Hua Gang
Formato:	article
Lenguaje:	EN
Publicado:	De Gruyter 2021
Materias:	fuzzy graph topology index bipolar fuzzy incidence graph Chemistry QD1-999
Acceso en línea:	https://doaj.org/article/464dedc8336445ba9c5b94be47ab2806
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id	oai:doaj.org-article:464dedc8336445ba9c5b94be47ab2806
record_format	dspace
spelling	oai:doaj.org-article:464dedc8336445ba9c5b94be47ab28062021-12-05T14:10:44ZTopological indices of bipolar fuzzy incidence graph2391-542010.1515/chem-2021-0082https://doaj.org/article/464dedc8336445ba9c5b94be47ab28062021-09-01T00:00:00Zhttps://doi.org/10.1515/chem-2021-0082https://doaj.org/toc/2391-5420The topological index of graph has a wide range of applications in theoretical chemistry, network design, data transmission, etc. In fuzzy graph settings, these topological indices have completely different definitions and connotations. In this work, we define new Wiener index and connectivity index for bipolar fuzzy incidence graphs, and obtain the characteristics of these indices by means of the definition of fuzzy membership functions. Furthermore, the interrelationship between Wiener index and connectivity index is considered.Gong ShuHua GangDe Gruyterarticlefuzzy graphtopology indexbipolar fuzzy incidence graphChemistryQD1-999ENOpen Chemistry, Vol 19, Iss 1, Pp 894-903 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	fuzzy graph topology index bipolar fuzzy incidence graph Chemistry QD1-999
spellingShingle	fuzzy graph topology index bipolar fuzzy incidence graph Chemistry QD1-999 Gong Shu Hua Gang Topological indices of bipolar fuzzy incidence graph
description	The topological index of graph has a wide range of applications in theoretical chemistry, network design, data transmission, etc. In fuzzy graph settings, these topological indices have completely different definitions and connotations. In this work, we define new Wiener index and connectivity index for bipolar fuzzy incidence graphs, and obtain the characteristics of these indices by means of the definition of fuzzy membership functions. Furthermore, the interrelationship between Wiener index and connectivity index is considered.
format	article
author	Gong Shu Hua Gang
author_facet	Gong Shu Hua Gang
author_sort	Gong Shu
title	Topological indices of bipolar fuzzy incidence graph
title_short	Topological indices of bipolar fuzzy incidence graph
title_full	Topological indices of bipolar fuzzy incidence graph
title_fullStr	Topological indices of bipolar fuzzy incidence graph
title_full_unstemmed	Topological indices of bipolar fuzzy incidence graph
title_sort	topological indices of bipolar fuzzy incidence graph
publisher	De Gruyter
publishDate	2021
url	https://doaj.org/article/464dedc8336445ba9c5b94be47ab2806
work_keys_str_mv	AT gongshu topologicalindicesofbipolarfuzzyincidencegraph AT huagang topologicalindicesofbipolarfuzzyincidencegraph
_version_	1718371784275787776

Topological indices of bipolar fuzzy incidence graph

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