A general class of triangular norm-based aggregation operators: Quasi-linear \(T-S\) operators

DOI10.1016/S0888-613X(02)00064-6zbMath1006.68160OpenAlexW1979147752WikidataQ127939654 ScholiaQ127939654MaRDI QIDQ1603309

Enric Trillas, Ana Pradera, Tomasa Calvo

Publication date: 11 July 2002

Published in: International Journal of Approximate Reasoning (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0888-613x(02)00064-6

zbMATH Keywords

aggregation operators

Mathematics Subject Classification ID

Reasoning under uncertainty in the context of artificial intelligence (68T37) Computing methodologies for information systems (hypertext navigation, interfaces, decision support, etc.) (68U35)

Related Items (12)

A class of universal approximators of real continuous functions revisited ⋮ Construction of aggregation functions from data using linear programming ⋮ Absorbent tuples of aggregation operators ⋮ Fuzzy Prolog: A new approach using soft constraints propagation ⋮ Block similarity in fuzzy tuples ⋮ Stability of weighted penalty-based aggregation functions ⋮ Some properties of overlap and grouping functions and their application to image thresholding ⋮ Shift invariant binary aggregation operators. ⋮ AN OVERVIEW ON THE CONSTRUCTION OF FUZZY SET THEORIES ⋮ The genetic development of ordinal sums ⋮ Parameterized defuzzification with continuous weighted quasi-arithmetic means -- an extension ⋮ The non-contradiction principle related to natural negations of fuzzy implication functions

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• Convex combinations in terms of triangular norms: A characterization of idempotent, bisymmetrical and self-dual compensatory operators
• Aggregation and fusion of imperfect information
• Triangular norms
• On meaningfulness of means
• WEIGHTED MEANS BASED ON TRIANGULAR CONORMS
• Averaging operators on the unit interval

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