Fuzzy (m,n)-Quasi-Hyperideals in Ordered Semihypergroups: A Novel Approach

This paper presents a novel methodology for exploring the structure of ordered semihypergroups through the lens of fuzzy logic, with a particular focus on the classification and properties of fuzzy [Formula: see text]-quasi-hyperideals. In this regard, we first explore some properties of [Formula: see text]-quasi-hyperideals of ordered semihypergroups. Then we extend this notion to fuzzy [Formula: see text]-quasi-hyperideals of ordered semihypergroups. More precisely, we investigate their properties, provide nontrivial examples, and connect them to [Formula: see text]-quasi-hyperideals through level sets and characteristic function.

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Publication Details

Journal
New Mathematics and Natural Computation
Published
2024-12-28
DOI
https://doi.org/10.1142/s1793005726500328
Primary Topic
Fuzzy and Soft Set Theory
Type
article
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article

Fuzzy (m,n)-Quasi-Hyperideals in Ordered Semihypergroups: A Novel Approach

M. A. Khan, M. Al Tahan, Ahsan Mahboob, Zainab Usmani
New Mathematics and Natural Computation
Fuzzy and Soft Set Theory
article

Fuzzy (m,n)-Quasi-Hyperideals in Ordered Semihypergroups: A Novel Approach

M. A. Khan, M. Al Tahan, Ahsan Mahboob, Zainab Usmani
article en

Abstract

This paper presents a novel methodology for exploring the structure of ordered semihypergroups through the lens of fuzzy logic, with a particular focus on the classification and properties of fuzzy [Formula: see text]-quasi-hyperideals. In this regard, we first explore some properties of [Formula: see text]-quasi-hyperideals of ordered semihypergroups. Then we extend this notion to fuzzy [Formula: see text]-quasi-hyperideals of ordered semihypergroups. More precisely, we investigate their properties, provide nontrivial examples, and connect them to [Formula: see text]-quasi-hyperideals through level sets and characteristic function.

New Mathematics and Natural ComputationVol. 22(02)
Abu Dhabi University (AE), Vignan's Foundation for Science, Technology & Research (IN), Integral University (IN)
Reduced inequalities
Openalex Percentile: Top 70%
Fuzzy and Soft Set Theory
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