Interval valued $(\alpha,\beta)$-fuzzy hyperideals in Krasner $(m,n)$-hyperrings
M. Anbarloei
TL;DR
This paper introduces the concept of quasicoincidence between interval-valued fuzzy sets and fuzzy points, extending the idea of quasicoincidence in fuzzy set theory within the context of Krasner hyperrings.
Contribution
It generalizes quasicoincidence to interval-valued fuzzy sets and applies this to the structure of hyperideals in Krasner hyperrings, advancing fuzzy hyperstructure theory.
Findings
Defined quasicoincidence for interval-valued fuzzy sets
Extended the concept to hyperideals in Krasner hyperrings
Provided theoretical framework for fuzzy hyperstructure analysis
Abstract
In this paper the notion of quasicoincidence of a fuzzy interval valued with an interval valued fuzzy set, which generalizes the concept of quasicoincidence of a fuzzy point in a fuzzy set is concentrated.
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Taxonomy
TopicsFuzzy and Soft Set Theory · Fuzzy Logic and Control Systems