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Extensions of fuzzy connectives on ACDL

Hui LiuBin Zhao — 2019

Kybernetika

The main goal of this paper is to construct fuzzy connectives on algebraic completely distributive lattice(ACDL) by means of extending fuzzy connectives on the set of completely join-prime elements or on the set of completely meet-prime elements, and discuss some properties of the new fuzzy connectives. Firstly, we present the methods to construct t-norms, t-conorms, fuzzy negations valued on ACDL and discuss whether De Morgan triple will be kept. Then we put forward two ways to extend fuzzy implications...

Conditional distributivity of overlap functions over uninorms with continuous underlying operators

Hui LiuWenle Li — 2024

Kybernetika

The investigations of conditional distributivity are encouraged by distributive logical connectives and their generalizations used in fuzzy set theory and were brought into focus by Klement in the closing session of Linzs 2000. This paper is mainly devoted to characterizing all pairs ( O , F ) of aggregation functions that are satisfying conditional distributivity laws, where O is an overlap function, and F is a continuous t-conorm or a uninorm with continuous underlying operators.

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