Measure-based aggregation operators.

DOI10.1016/j.fss.2003.10.028zbMath1046.28011OpenAlexW2030582622MaRDI QIDQ1430869

Erich Peter Klement, Radko Mesiar, Endre Pap

Publication date: 27 May 2004

Published in: Fuzzy Sets and Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.fss.2003.10.028

zbMATH Keywords

Choquet integralfuzzy measuretriangular normaggregation operatorImaoka integral

Mathematics Subject Classification ID

Reasoning under uncertainty in the context of artificial intelligence (68T37) Fuzzy measure theory (28E10)

Related Items (26)

General Chebyshev type inequalities for Sugeno integrals ⋮ Unnamed Item ⋮ Aggregation of sequence of fuzzy measures ⋮ Berwald type inequality for Sugeno integral ⋮ Ordinal sums: from triangular norms to bi- and multivariate copulas ⋮ Aggregation functions: means ⋮ Aggregation of triangle of distortion functions ⋮ On the probabilistic Hausdorff distance and a class of probabilistic decomposable measures ⋮ General Barnes-Godunova-Levin type inequalities for Sugeno integral ⋮ On some advanced type inequalities for Sugeno integral and T-(S-)evaluators ⋮ Tolerant or intolerant character of interacting criteria in aggregation by the Choquet integral. ⋮ GRAPHICAL INTERPRETATION OF THE TWOFOLD INTEGRAL AND ITS GENERALIZATION ⋮ LIPSCHITZ CONTINUITY OF DISCRETE UNIVERSAL INTEGRALS BASED ON COPULAS ⋮ Solution of an open problem for associative copulas ⋮ Integrals based on monotone set functions ⋮ General Minkowski type inequalities for Sugeno integrals ⋮ On a family of copulas constructed from the diagonal section ⋮ Extremal fuzzy integrals ⋮ Universal integrals based on copulas ⋮ Extensions of Capacities ⋮ SUGENO INTEGRAL AND THE COMONOTONE COMMUTING PROPERTY ⋮ Copula - Based Generalizations of OWA Operators ⋮ Unnamed Item ⋮ A note on CC-integral ⋮ A representation of a comonotone-\(\ovee\)-additive and monotone functional by two Sugeno integrals. ⋮ Fuzzy measures and integrals

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• On a Subjective Evaluation Model by a Generalized Fuzzy Integral
• On ordered weighted averaging aggregation operators in multicriteria decisionmaking
• Aggregation operators. New trends and applications

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