COMPLETE SOFT SEMIGRAPHS: COMPREHENSIVE ANALYSIS OF [Please download the PDF to view the mathematical expression] STRUCTURES

Soft set theory provides a systematic approach for handling imprecision and uncertainty by categorizing elements of a set based on specific parameters. In semigraph theory, soft semigraphs utilize this approach, offering a parameterized perspective that has significantly advanced the field through e...

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Published inTWMS journal of applied and engineering mathematics Vol. 15; no. 8; p. 1948
Main Authors George, B, Jose, J, Thumbakara, R.K
Format Journal Article
LanguageEnglish
Published Turkic World Mathematical Society 01.08.2025
Subjects
India
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ISSN2146-1147

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Abstract Soft set theory provides a systematic approach for handling imprecision and uncertainty by categorizing elements of a set based on specific parameters. In semigraph theory, soft semigraphs utilize this approach, offering a parameterized perspective that has significantly advanced the field through effective parameter management. In this paper, we introduce and define complete and strongly complete soft semigraphs, focusing on their unique properties and structures. We then delve into an in-depth analysis of strongly complete soft semigraphs in the form [Please download the PDF to view the mathematical expression]. Key properties such as the total number of f-edges, and various vertex degrees are examined through a series of theorems, providing valuable insights into the complex relationships and characteristics of these soft semigraphs. Keywords: Soft Set, Semigraph, Soft Graph, Soft Semigraph.
AbstractList Soft set theory provides a systematic approach for handling imprecision and uncertainty by categorizing elements of a set based on specific parameters. In semigraph theory, soft semigraphs utilize this approach, offering a parameterized perspective that has significantly advanced the field through effective parameter management. In this paper, we introduce and define complete and strongly complete soft semigraphs, focusing on their unique properties and structures. We then delve into an in-depth analysis of strongly complete soft semigraphs in the form [Please download the PDF to view the mathematical expression]. Key properties such as the total number of f-edges, and various vertex degrees are examined through a series of theorems, providing valuable insights into the complex relationships and characteristics of these soft semigraphs.
Soft set theory provides a systematic approach for handling imprecision and uncertainty by categorizing elements of a set based on specific parameters. In semigraph theory, soft semigraphs utilize this approach, offering a parameterized perspective that has significantly advanced the field through effective parameter management. In this paper, we introduce and define complete and strongly complete soft semigraphs, focusing on their unique properties and structures. We then delve into an in-depth analysis of strongly complete soft semigraphs in the form [Please download the PDF to view the mathematical expression]. Key properties such as the total number of f-edges, and various vertex degrees are examined through a series of theorems, providing valuable insights into the complex relationships and characteristics of these soft semigraphs. Keywords: Soft Set, Semigraph, Soft Graph, Soft Semigraph.
Audience Academic
Author George, B
Thumbakara, R.K
Jose, J
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