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

Mathematics (Apr 2023)

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

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

Affiliations

Jayanta Bera: Department of Mathematics, Sungkyunkwan University, Suwon 16419, Gyeonggi-do, Republic of Korea
Kinkar Chandra Das: Department of Mathematics, Sungkyunkwan University, Suwon 16419, Gyeonggi-do, Republic of Korea
Sovan Samanta: Department of Mathematics, Tamralipta Mahavidyalaya, Tamluk 721636, West Bengal, India
Jeong-Gon Lee: Division of Applied Mathematics, Wonkwang University, 460, Iksan-daero, Iksan-si 54538, Jeonbuk, Republic of Korea

DOI: https://doi.org/10.3390/math11081949
Journal volume & issue: Vol. 11, no. 8
p. 1949

Abstract

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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.

Published in Mathematics

ISSN: 2227-7390 (Online)
Publisher: MDPI AG
Country of publisher: Switzerland
LCC subjects: Science: Mathematics
Website: http://www.mdpi.com/journal/mathematics

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