Publication | Open Access
Interval-Valued Fuzzy Relations
20
Citations
6
References
2009
Year
Fuzzy LogicInterval-valued Fuzzy RelationsFuzzy SystemsEngineeringFuzzy ComputingLattice (Order)Fuzzy MathematicsInterval ComputationSet XGreatest ElementPartially Ordered SetLattice Theory
By using the notion of interval-valued fuzzy relations, we forms the poset (IVFR (X), <TEX>$\leq$</TEX>) of interval-valued fuzzy relations on a given set X. In particular, we forms the subposet (IVFE (X), <TEX>$\leq$</TEX>) of interval-valued fuzzy equivalence relations on a given set X and prove that the poset (IVFE(X), <TEX>$\leq$</TEX>) is a complete lattice with the least element and greatest element.
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