暂无分享,去创建一个
Christophe Labreuche | Michel Grabisch | Jean-Claude Vansnick | M. Grabisch | Jean-Claude Vansnick | C. Labreuche
[1] G. Klir,et al. Fuzzy Measure Theory , 1993 .
[2] Michel Grabisch,et al. An axiomatic approach to the concept of interaction among players in cooperative games , 1999, Int. J. Game Theory.
[3] L. Shapley,et al. The Shapley Value , 1994 .
[4] Carlos A. Bana e Costa,et al. Applications of the MACBETH Approach in the Framework of an Additive Aggregation Model , 1997 .
[5] A. Kaufmann,et al. Methods and models of operations research , 1963 .
[6] Michel GRABISCH,et al. The Interaction and Möbius Representations of Fuzzy Measures on Finite Spaces, -Additive Measures: A Survey , 2022 .
[7] L. Shapley. A Value for n-person Games , 1988 .
[8] Peter L. Hammer,et al. Approximations of pseudo-Boolean functions; applications to game theory , 1992, ZOR Methods Model. Oper. Res..
[9] Marc Roubens,et al. Advances in decision analysis , 1999 .
[10] Glenn Shafer,et al. A Mathematical Theory of Evidence , 2020, A Mathematical Theory of Evidence.
[11] M. Sugeno,et al. An interpretation of fuzzy measures and the Choquet integral as an integral with respect to a fuzzy , 1989 .
[12] 菅野 道夫,et al. Theory of fuzzy integrals and its applications , 1975 .
[13] D. Denneberg. Non-additive measure and integral , 1994 .
[14] Jaap Van Brakel,et al. Foundations of measurement , 1983 .
[15] Michel Grabisch,et al. Alternative Representations of Discrete Fuzzy Measures for Decision Making , 1997, Int. J. Uncertain. Fuzziness Knowl. Based Syst..
[16] A. Tversky,et al. Advances in prospect theory: Cumulative representation of uncertainty , 1992 .
[17] Carlos A. Bana e Costa,et al. The MACBETH Approach: Basic Ideas, Software, and an Application , 1999 .
[18] Michel Grabisch,et al. K-order Additive Discrete Fuzzy Measures and Their Representation , 1997, Fuzzy Sets Syst..
[19] Michel Grabisch,et al. Interaction Transform of Set Functions over a Finite Set , 1999, Inf. Sci..
[20] M. Sugeno,et al. Fuzzy Measures and Integrals: Theory and Applications , 2000 .
[21] Martin Grötschel,et al. Mathematical Programming The State of the Art, XIth International Symposium on Mathematical Programming, Bonn, Germany, August 23-27, 1982 , 1983, ISMP.
[22] Leonardo Ensslin,et al. Decision Support Systems in action: Integrated application in a multicriteria decision aid process , 1999, Eur. J. Oper. Res..
[23] Vincent Mousseau. Analyse et classification de la littérature traitant de l'importance relative des critères en aide multicritère à la décision , 1992 .
[24] C. B. E. Costa,et al. A Theoretical Framework for Measuring Attractiveness by a Categorical Based Evaluation Technique (MACBETH) , 1997 .
[25] J. Šipoš,et al. Integral with respect to a pre-measure , 1979 .
[26] A. Tversky,et al. Foundations of Measurement, Vol. I: Additive and Polynomial Representations , 1991 .
[27] M. Grabisch. Fuzzy integral in multicriteria decision making , 1995 .
[28] Christian Eitzinger,et al. Triangular Norms , 2001, Künstliche Intell..
[29] Michel GRABISCH. Symmetric and asymmetric fuzzy integrals: the ordinal case , 2000 .
[30] G. Owen. Multilinear Extensions of Games , 1972 .
[31] I. Singer. Extensions of functions of 0-1 variables and applications to combinatorial optimization , 1985 .
[32] G. Rota. On the foundations of combinatorial theory I. Theory of Möbius Functions , 1964 .
[33] G. Choquet. Theory of capacities , 1954 .
[34] Michel Grabisch,et al. Application of the Choquet integral in multicriteria decision making , 2000 .
[35] Jonathan Barzilai,et al. On the foundations of measurement , 2001, 2001 IEEE International Conference on Systems, Man and Cybernetics. e-Systems and e-Man for Cybernetics in Cyberspace (Cat.No.01CH37236).
[36] M. Grabisch. The application of fuzzy integrals in multicriteria decision making , 1996 .