A clone-based representation of the fuzzy tolerance or equivalence relations a strict order relation is compatible with
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Publication:1677923
DOI10.1016/j.fss.2015.09.015zbMath1374.06002OpenAlexW2176836044WikidataQ60255750 ScholiaQ60255750MaRDI QIDQ1677923
Bernard De Baets, Azzedine Kheniche, Lemnaouar Zedam
Publication date: 13 November 2017
Published in: Fuzzy Sets and Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.fss.2015.09.015
Partial orders, general (06A06) Ordered sets (06A99) Fuzzy lattices (soft algebras) and related topics (06D72)
Related Items (4)
The stability of local properties of fuzzy relations under ordinal equivalence ⋮ The clone relation of a binary relation ⋮ ON THE COMPATIBILITY OF A CRISP RELATION WITH A FUZZY EQUIVALENCE RELATION ⋮ Left- and right-compatibility of order relations and fuzzy tolerance relations
Cites Work
- Unnamed Item
- Unnamed Item
- Construction of finite \(\mathbf L\)-groups.
- Completely lattice \(L\)-ordered sets with and without \(L\)-equality
- Non-existence of non-trivial L-algebras containing field structure in the sense of Bělohlávek and an open question
- An answer to Demirci's open question, a clarification of his result, and a correction of his interpretation of the result
- Fuzzy complete lattices
- Partial ordering in L-underdeterminate sets
- Triangular norms on product lattices
- Representations and constructions of similarity-based fuzzy orderings.
- Normal forms in BL-algebra and their contribution to universal approximation of functions.
- Join-completions of \(L\)-ordered sets
- A theory of vague lattices based on many-valued equivalence relations. I: General representation results
- Concept lattices and order in fuzzy logic
- L-fuzzy sets
- Similarity relations and fuzzy orderings
- Foundations of fuzzy functions and vague algebra based on many-valued equivalence relations, part I: fuzzy functions and their applications
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