Abstract
The primary goal of this paper is to develop fuzzy stabilizer theory in
BL-algebras. Two types of fuzzy stabilizers are introduced and their related
properties are given. Also, the relationships between fuzzy stabilizers and
several fuzzy filters are discussed. Finally, by means of fuzzy stabilizers,
it is proven that the collection of all fuzzy filters in BL-algebras forms a
residuated lattice. These results will provide a solid algebraic foundation
for the consequence connectives in fuzzy logic.
Publisher
National Library of Serbia
Cited by
1 articles.
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