Fuzzy real numbers as Dedekind cuts with respect to a multiple-valued logic
Fuzzy Sets and Systems - Fuzzy Numbers
Similarity relations, fuzzy partitions, and fuzzy orderings
Fuzzy Sets and Systems - Special memorial volume on foundations of fuzzy reasoning
Liminf convergence in &OHgr;-categories
Theoretical Computer Science
Fuzzy Relational Systems: Foundations and Principles
Fuzzy Relational Systems: Foundations and Principles
Representations and constructions of similarity-based fuzzy orderings
Fuzzy Sets and Systems - Special issue: Preference modelling and applications
Mathematical aspects of fuzzy sets and fuzzy logic
Fuzzy Sets and Systems
What is a fuzzy concept lattice? II
RSFDGrC'11 Proceedings of the 13th international conference on Rough sets, fuzzy sets, data mining and granular computing
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This paper presents an investigation of many valued lattices from the point of view of enriched category theory. For a bounded partially ordered set P, the conditions for P to become a lattice can be postulated as existence of certain adjunctions. Reformulating these adjunctions, by aid of enriched category theory, in many valued setting, two kinds of many valued lattices, weak @W-lattices and @W-lattices, are introduced. It is shown that the notion of @W-lattices coincides with that of lattice fuzzy orders of Belohlavek; and the notion of weak @W-lattices coincides with that of vague lattices of Demirci.