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Sandor’s inequality for Sugeno integrals
Applied Mathematics and Computation, 2011Q1
Josefa Caballero, Kishin B. Sadarangani
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On the comonotonic-★-property for Sugeno integral
Applied Mathematics and Computation, 2009The paper deals mainly with the Sugeno integral possessing the comonotonic \(*\) property; this property is defined as follows: with \(*: [0,\infty]^2\to[0, \infty]\) a binary operation, a Sugeno integral is said to possess the comonotonic \(*\) property if \((s)\int_Af*g\,d\mu= (s)\int_Af\,d \mu*(s)\int_Ag\,d\mu\) holds for any fuzzy measure space ...
Yao Ouyang, Radko Mesiar, Jun Li 0014
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A new characterization of the discrete Sugeno integral [PDF]
11 ...
Radko Mesiar +2 more
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Towards a Tesseract of Sugeno Integrals
2021Structures of opposition, such as the hexagon and different cubes, derived from the square of opposition of ancient logic, have for more than a decade shown their interest in the analysis of various frameworks for the representation and processing of information (possibly pervaded with uncertainty).
Didier Dubois, Henri Prade, Agnès Rico
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The Sugeno integral. A point of view
Information Sciences, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Characterization and comparison of sugeno and choquet integrals [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luis M. de Campos
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Chebyshev inequality for Sugeno integrals
Fuzzy Sets and Systems, 2010Q1
Josefa Caballero, Kishin B. Sadarangani
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$$L_1$$-space for Sugeno Integral
2017Let \(L_1(Su)\) be the \(L_1\) space with respect to the Sugeno integral for a fuzzy measure [7, 9]. \(L_1(Su)\) is a linear space with the natural quasi-metric. In general \(L_1(Su)\) is not necessarily a topological linear space. We shall characterize explicitely the maximal topological linear subspace of \(L_1(Su)\).
Aoi Honda, Yoshiaki Okazaki
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Lexicographic Refinements of Sugeno Integrals
2007This paper deals with decision-making under uncertainty when the worth of acts is evaluated by means of Sugeno integral on a finite scale. One limitation of this approach is the coarse ranking of acts it produces. In order to refine this ordering, a mapping from the common qualitative utility and uncertainty scale to the reals is proposed, whereby ...
Didier Dubois, Hélène Fargier
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Fuzzy MCDM and the Sugeno Integral
2010We study the case of using Sugeno integral to aggregate ill-known (fuzzy) local utilities. The proposed approach is based on the extension principle and a formulation of the Sugeno integral that does not require that utility values be totally ordered.We apply the proposed approach in a decision-making framework in which fuzzy rule-bases are used to ...
Didier Dubois +2 more
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