Connectivity Status of Intuitionistic Fuzzy Graph and Its Application to Merging of Banks

Jayanta Bera; Kinkar Chandra Das; Sovan Samanta; Jeong Gon Lee

doi:10.3390/math11081949

Connectivity Status of Intuitionistic Fuzzy Graph and Its Application to Merging of Banks

Jayanta Bera
, Kinkar Chandra Das
, Sovan Samanta
, Jeong Gon Lee

Department of Mathematics

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

11 Scopus citations

Abstract

Intuitionistic fuzzy graph theory is used to represent ambiguous networks, such as financial and social networks. The connectivity of such networks has a significant role in analyzing the network characteristics. This study investigates the connectivity status of vertices in an intuitionistic fuzzy graph. Few properties have been established. Some areas of applications are shown for merging different banks and finding the central affected nodes by any infectious diseases.

Original language	English
Article number	1949
Journal	Mathematics
Volume	11
Issue number	8
DOIs	https://doi.org/10.3390/math11081949
State	Published - Apr 2023

Keywords

bank merging
connectivity
intuitionistic fuzzy graph

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10.3390/math11081949

Cite this

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title = "Connectivity Status of Intuitionistic Fuzzy Graph and Its Application to Merging of Banks",

abstract = "Intuitionistic fuzzy graph theory is used to represent ambiguous networks, such as financial and social networks. The connectivity of such networks has a significant role in analyzing the network characteristics. This study investigates the connectivity status of vertices in an intuitionistic fuzzy graph. Few properties have been established. Some areas of applications are shown for merging different banks and finding the central affected nodes by any infectious diseases.",

keywords = "bank merging, connectivity, intuitionistic fuzzy graph",

author = "Jayanta Bera and Das, \{Kinkar Chandra\} and Sovan Samanta and Lee, \{Jeong Gon\}",

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PY - 2023/4

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AB - Intuitionistic fuzzy graph theory is used to represent ambiguous networks, such as financial and social networks. The connectivity of such networks has a significant role in analyzing the network characteristics. This study investigates the connectivity status of vertices in an intuitionistic fuzzy graph. Few properties have been established. Some areas of applications are shown for merging different banks and finding the central affected nodes by any infectious diseases.

KW - bank merging

KW - connectivity

KW - intuitionistic fuzzy graph

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U2 - 10.3390/math11081949

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Connectivity Status of Intuitionistic Fuzzy Graph and Its Application to Merging of Banks

Abstract

Keywords

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