In this paper, the cone of convex cooperative fuzzy games is studied. As in the classical case of convex crisp games, these games have a large core and the fuzzy Shapley value is the barycenter of the core. Surprisingly, the core and the Weber set coincide as in the classical case but the coincidence of these sets for a fuzzy game does not imply automatically convexity as in the crisp case. Participation monotonic allocation schemes (pamas) are introduced and it turns out that each core element of a convex fuzzy game is pamas extendable. (C) 2002 Elsevier B.V. All rights reserved.
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Tilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
Tilburg Univ, Dept Econometr & OR, NL-5000 LE Tilburg, NetherlandsTilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
Hamers, H.
Miquel, S.
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Univ Lleida, Dept Matemat, Lleida, SpainTilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
Miquel, S.
Norde, H.
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Tilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
Tilburg Univ, Dept Econometr & OR, NL-5000 LE Tilburg, NetherlandsTilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
机构:
Alexandru Ioan Cuza Univ, Fac Comp Sci, Iasi, RomaniaAlexandru Ioan Cuza Univ, Fac Comp Sci, Iasi, Romania
Branzei, R.
Llorca, N.
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Univ Miguel Hernandez Elche, CIO, Elche, Spain
Univ Miguel Hernandez Elche, Dept Stat Math & Comp Sci, Elche, SpainAlexandru Ioan Cuza Univ, Fac Comp Sci, Iasi, Romania
Llorca, N.
Sanchez-Soriano, J.
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Univ Miguel Hernandez Elche, CIO, Elche, Spain
Univ Miguel Hernandez Elche, Dept Stat Math & Comp Sci, Elche, SpainAlexandru Ioan Cuza Univ, Fac Comp Sci, Iasi, Romania
Sanchez-Soriano, J.
Tijs, S.
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Tilburg Univ, CentER, NL-5000 LE Tilburg, Netherlands
Tilburg Univ, Dept Econometr & Operat Res, NL-5000 LE Tilburg, NetherlandsAlexandru Ioan Cuza Univ, Fac Comp Sci, Iasi, Romania