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pro vyhledávání: '"Bondareva–Shapley theorem"'
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Akademický článek
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Publikováno v:
Theory and Decision
Theory and Decision, Springer Verlag, 2021, ⟨10.1007/s11238-021-09810-7⟩
Theory and Decision, 2021, ⟨10.1007/s11238-021-09810-7⟩
Theory and Decision, Springer Verlag, 2021, ⟨10.1007/s11238-021-09810-7⟩
Theory and Decision, 2021, ⟨10.1007/s11238-021-09810-7⟩
International audience; During a cultural festival, artists and theaters act as a cartel by agreeing on pricing decisions that maximize the groups’ profit as a whole. We model the problem of sharing the profit created by a festival among organizing
Autor:
Valery A. Vasil'ev
Publikováno v:
Automation and Remote Control. 82:364-374
This paper continues the research work [2], which generalizes the well-known Bondareva–Shapley theorem to the case of fuzzy cooperative $$n$$ -player games. The conditions of $$V $$ -balancedness are studied for three classes of fuzzy games as foll
Autor:
Kremena Valkanova, Christian Ewerhart
Publikováno v:
Games and Economic Behavior. 123:182-206
This paper studies fictitious play in networks of noncooperative two-person games. We show that continuous-time fictitious play converges to the set of Nash equilibria if the overall n-person game is zero-sum. Moreover, the rate of convergence is 1/T
Autor:
V. A. Vasil′ev
Publikováno v:
Automation and Remote Control. 80:1148-1163
This paper deals with a generalization of the famous Bondareva-Shapley theorem [1, 9] on the core of TU cooperative games to the case of fuzzy blocking. The suggested approach is based on the concept of a balanced collection of fuzzy coalitions. Intr
Autor:
Metin Uyanik, Jean Guillaume Forand
Publikováno v:
Economic Theory Bulletin. 7:117-124
We provide two new proofs of the Bondareva–Shapley theorem, which states that the core of a transferable utility cooperative game has a nonempty core if and only if the game is balanced. Both proofs exploit the fixed points of self-maps of the set
Autor:
Eduard Talamàs
Publikováno v:
Games and Economic Behavior. 108:574-584
Simple games are abstract representations of voting systems and other group-decision procedures. A stable set—or von Neumann–Morgenstern solution—of a simple game represents a “standard of behavior” that satisfies certain internal and exter
Publikováno v:
Games and economic behavior, 108, 162-169. Academic Press
The main goal of this paper is two-fold. First, we introduce the so-called airport cost pooling game, which is a generalization of the well-known class of airport game (Littlechild and Thompson, 1977). We determine the Shapley value of this class of
Autor:
Jingang Zhao
Publikováno v:
Games and Economic Behavior. 108:592-599
This paper makes three corrections in the literature by restating three little-known and yet still significant contributions of Lloyd Shapley: 1) Shapley (1955) , not Gillies, 1953 , Gillies, 1959 , first defined the core solution; 2) Shapley (1956)