Studying The Computational Approaches And Algorithms For Calculating The Generalized Commuting Probability Of Finite Group

The calculation of the generalized commuting probability, which quantifies the likelihood of subsets of elements commuting within a finite group, is a fundamental problem in computational group theory. This abstract presents an overview of methods and algorithms developed for efficiently computing the generalized commuting probability of finite groups. The presented approaches contribute to the advancement of computational group theory, enabling researchers and practitioners to explore and understand the structure and properties of finite groups in various mathematical and scientific domains.

Authors

Publication Details

Journal
Edumania-An International Multidisciplinary Journal
Published
2024-10-01
DOI
https://doi.org/10.59231/edumania/9091
Primary Topic
Finite Group Theory Research
Type
article
Field-Weighted Citation Impact
0.00
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article

Studying The Computational Approaches And Algorithms For Calculating The Generalized Commuting Probability Of Finite Group

Gunjan Gunjan, Manjeet Jakhar
Edumania-An International Multidisciplinary Journal
Finite Group Theory Research
article

Studying The Computational Approaches And Algorithms For Calculating The Generalized Commuting Probability Of Finite Group

Gunjan Gunjan, Manjeet Jakhar
article en

Abstract

The calculation of the generalized commuting probability, which quantifies the likelihood of subsets of elements commuting within a finite group, is a fundamental problem in computational group theory. This abstract presents an overview of methods and algorithms developed for efficiently computing the generalized commuting probability of finite groups. The presented approaches contribute to the advancement of computational group theory, enabling researchers and practitioners to explore and understand the structure and properties of finite groups in various mathematical and scientific domains.

Edumania-An International Multidisciplinary JournalVol. 02(04)
Openalex Percentile: Top 60%
Finite Group Theory Research
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