Convex combinations of uninorms and triangular subnorms
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Publication:6057612
DOI10.1016/j.fss.2020.10.011zbMath1522.03270OpenAlexW3093867417MaRDI QIDQ6057612
Publication date: 26 October 2023
Published in: Fuzzy Sets and Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.fss.2020.10.011
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Cites Work
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- Characterization of uninorms with continuous underlying t-norm and t-conorm by means of the ordinal sum construction
- Multi-polar t-conorms and uninorms
- Convex combinations of fuzzy logical operations
- A single-point characterization of representable uninorms
- A characterization of a class of uninorms with continuous underlying operators
- A note on the convex combinations of triangular norms
- Some observations about the convex combination of continuous triangular norms
- Convex combinations of continuous t-norms with the same diagonal function
- Convex combinations of strict t-norms
- Regular left-continuous t-norms
- A family of strict and discontinuous triangular norms
- Uninorm aggregation operators
- Open problems from the 2nd International Conference on Fuzzy Sets Theory and Its Applications
- Triangular norms
- Remarks on uninorm aggregation operators
- A note on the ordinal sum theorem and its consequence for the construction of triangular norms
- Some results on the convex combination of uninorms
- On the convex combination of \(T_{D}\) and continuous triangular norms
- On continuous triangular norms that are migrative
- Problems on associative functions
- On the migrativity of triangular subnorms
- On the convex combination of left-continuous t-norms
- Convex combinations of nilpotent triangular norms
- Structure of Uninorms
- Single-Point Characterization of Uninorms with Nilpotent Underlying T-Norm and T-Conorm
- Distributivity and conditional distributivity of a uninorm and a continuous t-conorm
- Structure of left-continuous triangular norms with strong induced negations (II) Rotation-annihilation construction
- R-implications and the Exchange Principle:A Complete Characterization
- Joint Continuity of Monotonic Functions
- Naturally Totally Ordered Commutative Semigroups
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