Pages that link to "Item:Q1311816"
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The following pages link to A characterization of a class of aggregation functions (Q1311816):
Displaying 24 items.
- Flipping of multivariate aggregation functions (Q279432) (← links)
- Biconic aggregation functions (Q454897) (← links)
- Special issue on aggregation functions at AGOP 2013 and EUSFLAT 2013 (Q529106) (← links)
- Parametric characterization of aggregation functions (Q1037900) (← links)
- Characterization of some aggregation functions stable for positive linear transformations (Q1303939) (← links)
- Triangular norms. Position paper I: Basic analytical and algebraic properties. (Q1428670) (← links)
- \(k\)-additive aggregation functions and their characterization (Q1681155) (← links)
- Aggregation functions. I: Theory and applications (Q1697554) (← links)
- Aggregation functions. II: Theory and applications (Q1697610) (← links)
- Combining fuzzy sets: The geometric consensus function family (Q1920292) (← links)
- Properties of the fuzzy composition based on aggregation operators (Q1971946) (← links)
- Invariant aggregation and pre-aggregation functions (Q2233194) (← links)
- Stability properties of aggregation functions under inversion of scales. Some characterisations (Q2328821) (← links)
- Semiautoduality in a restricted family of aggregation operators (Q2372267) (← links)
- Spread measures and their relation to aggregation functions (Q2629689) (← links)
- WEAK FUZZY S-SUBSETHOOD MEASURES: OVERLAP INDEX (Q3422196) (← links)
- Analysis on Aggregation Function Spaces (Q3448615) (← links)
- Invariant continuous aggregation functions (Q3579007) (← links)
- (Q4395633) (← links)
- PIECEWISE LINEAR AGGREGATION FUNCTIONS (Q4822685) (← links)
- Representation and construction of homogeneous and quasi-homogeneous $n$-ary aggregation functions (Q5033241) (← links)
- Symmetrization Methods for Aggregation Functions (Q5045323) (← links)
- Fitting Aggregation Functions to Data: Part II - Idempotization (Q5117243) (← links)
- On k–additive Aggregation Functions (Q5268460) (← links)
