Bijective Single Valued Neutrosophic Graph and Its Application in Fraud Detection Analysis in Social Networks

In this paper, a new concept of bijective single valued neutrosophic set and bijective single valued neutrosophic graphs are introduced. Also, the height, depth, bijective single valued neutrosophic bridge (BSVN – Bridge), bijective single valued neutrosophic cut vertex (BSVN – cut vertex) in bijective single valued neutrosophic graphs are defined. Some properties of bijective single valued neutrosophic cycles have been explored. Relation between Connectivity and BSVN-cut vertices, BSVN-Bridges are given. It contains few significant properties like, if  = dE , then  is not a BSVN-bridge. Also, If  = dE , being an edge in a BSVN-cycle graph G of length n , then G has (n −1) BSVN-bridges. An application of BSVN graphs by considering the users as vertices and interaction between the users as edged in an instagram social network is used in fraud detection analysis in social networks by using almost all the properties which were explored related to cycles.

Publication Details

Journal
SHILAP Revista de lepidopterología
Published
2025-04-14
DOI
https://doi.org/10.5281/zenodo.15207951
Primary Topic
Functional Brain Connectivity Studies
Type
article
Field-Weighted Citation Impact
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article

Bijective Single Valued Neutrosophic Graph and Its Application in Fraud Detection Analysis in Social Networks

SHILAP Revista de lepidopterología
Functional Brain Connectivity Studies
article

Bijective Single Valued Neutrosophic Graph and Its Application in Fraud Detection Analysis in Social Networks

article en

Abstract

In this paper, a new concept of bijective single valued neutrosophic set and bijective single valued neutrosophic graphs are introduced. Also, the height, depth, bijective single valued neutrosophic bridge (BSVN – Bridge), bijective single valued neutrosophic cut vertex (BSVN – cut vertex) in bijective single valued neutrosophic graphs are defined. Some properties of bijective single valued neutrosophic cycles have been explored. Relation between Connectivity and BSVN-cut vertices, BSVN-Bridges are given. It contains few significant properties like, if  = dE , then  is not a BSVN-bridge. Also, If  = dE , being an edge in a BSVN-cycle graph G of length n , then G has (n −1) BSVN-bridges. An application of BSVN graphs by considering the users as vertices and interaction between the users as edged in an instagram social network is used in fraud detection analysis in social networks by using almost all the properties which were explored related to cycles.

SHILAP Revista de lepidopterología
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Openalex Percentile: Top 53%
Functional Brain Connectivity Studies
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