GENERALIZED LUKASIEWICZ FUZZY SUBALGEBRAS OF BCI-ALGEBRAS AND BCK-ALGEBRAS
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초록

The aim of this paper is to generalize Lukasiewicz fuzzy subalgebras in BCK/BCI-algebras. First, the concept of (alpha, epsilon)-Lukasiewicz fuzzy subalgebras using fuzzy points is defined and examples to explain it are given, and then several properties are investigated. The relationship between Lukasiewicz fuzzy subalgebras and (alpha, epsilon)-Lukasiewicz fuzzy subalgebras is discussed, and the conditions under which the epsilon- Lukasiewicz fuzzy set to be an (alpha, epsilon)-Lukasiewicz fuzzy subalgebra are explored. The characterizations of (alpha, epsilon)-Lukasiewicz fuzzy subalgebras are examined. Conditions under which Lukasiewicz is an element of-set, Lukasiewiczqset and Lukasiewicz is an element of-set can be subalgebras are handled.

키워드

(a,c)-Lukasiewicz luzzy subalgebraLukasiewicz E-setLukasiewicz q-setBE-ALGEBRAS
제목
GENERALIZED LUKASIEWICZ FUZZY SUBALGEBRAS OF BCI-ALGEBRAS AND BCK-ALGEBRAS
저자
Ahn, Sun ShinSeo, Young JooJun, Young Bae
DOI
10.11568/kjm.2025.33.3.219
발행일
2025-09
유형
Article
저널명
한국수학논문집
33
3
페이지
219 ~ 229