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Interval Sugeno Integral With Preference
IEEE Transactions on Fuzzy Systems, 2020Sugeno Integral is based on Fuzzy Integral Inference and widely used in applications such as decision making and computational intelligence. When concerned inputs are intervals, directly using Sugeno Integral to respectively aggregate the lower bounds and upper bounds of those intervals has limitations and does not embody fuzzy integral inference. This
XingTing Pu +3 more
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A generalization of Sugeno integrals
NAFIPS/IFIS/NASA '94. Proceedings of the First International Joint Conference of The North American Fuzzy Information Processing Society Biannual Conference. The Industrial Fuzzy Control and Intelligent Systems Conference, and the NASA Joint Technology Wo, 2002In this paper, we generalize the definition of Sugeno integrals by utilizing the so-called median operations, which are a special kind of aggregation operations. The generalized integrals, which we call median integrals, possess almost all common properties of Sugeno integrals.
B. Yuan, G.J. Klir
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An extension of Sugeno integral
Fuzzy Sets and Systems, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wu, Congxin, Traore, Mamadou
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Chebyshev inequality for Sugeno integrals
Fuzzy Sets and Systems, 2010Q1
Caballero, J., Sadarangani, K.
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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 ...
Ouyang, Yao, Mesiar, Radko, Li, Jun
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ON FUZZINESS MEASURES VIA SUGENO'S INTEGRAL
1995We introduce a notion of partial order for fuzzy sets in connection with their greater or smaller fuzziness. This allows us to give a simple basis to theory of fuzziness measures. Sugeno's integral permits to built very large classes of fuzziness measures.
P. BENVENUTI, VIVONA, Doretta, M. DIVARI
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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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SUGENO INTEGRAL AND THE COMONOTONE COMMUTING PROPERTY
International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2009Comonotone maxitivity and minitivity of Sugeno integral can be seen as commuting of the Sugeno integral and max, resp. min operator for comonotone functions. In the paper, we look for the other operators commuting with the Sugeno integral when comonotone functions are considered.
Ouyang, Yao, Mesiar, Radko
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Sugeno Integral Based Pandemic Risk Assessment
2022Complex situations such as pandemics generally lead to consider different sources of information in the analysis. We propose a general framework for coronavirus risk assessment based on multi-criteria decision aiding (MCDA) where input variables are indicators expressed on the basis of qualitative-ordinal scales.
Luca Anzilli, Marta Cardin
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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).
Dubois, Didier +2 more
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