THE NEUTROSOPHIC MINIMUM SPANNING TREE PROBLEM IN CONNECTED UNDIRECTED WEIGHTED COMPLETE STRONG NEUTROSOPHIC GRAPHS

N = (S, R) is a Single Valued Neutrosophic Graph (SVNG) andCSN = (S, R) is aComplete StrongNeutrosophic Graph (CSNG).A complete strongneutrosophic graph provides neutrosophic evaluation on both vertices and edges, making it ideal for modeling highly uncertain, complex and inconsistent environments. In this research study, determining theneutrosophic minimum spanning tree (NMST) is introduced in anconnected undirected weighted complete strong neutrosophic graph (CUWCSNG) using Kruskal's Algorithm. Illustrativeexample is given to explain the proposed algorithm.

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Publication Details

Journal
International Journal of Apllied Mathematics
Published
2025-10-08
DOI
https://doi.org/10.12732/ijam.v38i5s.364
Primary Topic
Optimization and Search Problems
Type
article
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article

THE NEUTROSOPHIC MINIMUM SPANNING TREE PROBLEM IN CONNECTED UNDIRECTED WEIGHTED COMPLETE STRONG NEUTROSOPHIC GRAPHS

J. Malarvizhi
International Journal of Apllied Mathematics
Optimization and Search Problems
article

THE NEUTROSOPHIC MINIMUM SPANNING TREE PROBLEM IN CONNECTED UNDIRECTED WEIGHTED COMPLETE STRONG NEUTROSOPHIC GRAPHS

J. Malarvizhi
article en

Abstract

N = (S, R) is a Single Valued Neutrosophic Graph (SVNG) andCSN = (S, R) is aComplete StrongNeutrosophic Graph (CSNG).A complete strongneutrosophic graph provides neutrosophic evaluation on both vertices and edges, making it ideal for modeling highly uncertain, complex and inconsistent environments. In this research study, determining theneutrosophic minimum spanning tree (NMST) is introduced in anconnected undirected weighted complete strong neutrosophic graph (CUWCSNG) using Kruskal's Algorithm. Illustrativeexample is given to explain the proposed algorithm.

International Journal of Apllied MathematicsVol. 38(5s)
Openalex Percentile: Top 67%
Optimization and Search Problems
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THE NEUTROSOPHIC MINIMUM SPANNING TREE PROBLEM IN CONNECTED UNDIRECTED WEIGHTED COMPLETE STRONG NEUTROSOPHIC GRAPHS — J. Malarvizhi · International Journal of Apllied Mathematics (2025) | TGRS Research Map | TGRS