Two families of fuzzy integrals
Fuzzy Sets and Systems
On fuzzy implication operators
Fuzzy Sets and Systems
Strict preference relations based on weak t-norms
Fuzzy Sets and Systems - Special issue: Aggregation and best choices of imprecise opinions
Fuzzy Sets and Systems
Composite fuzzy relational equations with non-commutative conjunctions
Information Sciences—Informatics and Computer Science: An International Journal - Special issue on modeling with soft-computing
Van Melle's combining function in MYCIN is a representable uninorm: an alternative proof
Fuzzy Sets and Systems - Special issue on triangular norms
Uninorms in fuzzy systems modeling
Fuzzy Sets and Systems
International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems
Pseudo-t-norms and implication operators on a complete Brouwerian lattice
Fuzzy Sets and Systems - Possibility theory and fuzzy logic
Relations among univariate aging, bivariate aging and dependence for exchangeable lifetimes
Journal of Multivariate Analysis
Very and more or less in non-commutative fuzzy logic
Soft Computing - A Fusion of Foundations, Methodologies and Applications - Special issue on BISCSE 2005 " Forging the Frontiers" Part II
Residual operations of left and right uninorms on a complete lattice
Fuzzy Sets and Systems
Residual coimplicators of left and right uninorms on a complete lattice
Fuzzy Sets and Systems
Pseudo-uninorms and coimplications on a complete lattice
Fuzzy Sets and Systems
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An extension of a uninorm called a semi-uninorm is introduced and discussed in this paper. First, we introduce the concept of semi-uninorms on a complete lattice. Then, we discuss two kinds of residual operators of semi-uninorms and give conditions such that the operators are implications. We also give equivalent conditions for infinitely @?-distributive left- and right-conjunctive semi-uninorms. Furthermore, we define two classes of induced operators by implications on a complete lattice and give conditions such that they are semi-uninorms. We also provide the equivalent conditions for the infinitely @?-distributive implications in their second variables.