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Consistency, population solidarity, and egalitarian solutions for TU-games

机译:TU游戏的一致性,人口团结和平等解决方案

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摘要

A (point-valued) solution for cooperative games with transferable utility, or simply TU-games, assigns a payoff vector to every TU-game. In this paper we discuss two classes of equal surplus sharing solutions. The first class consists of all convex combinations of the equal division solution (which allocates the worth of the 'grand coalition' consisting of all players equally over all players) and the center-of-gravity of the imputation-set value (which first assigns every player its singleton worth and then allocates the remainder of the worth of the grand coalition, N, equally over all players). The second class is the dual class consisting of all convex combinations of the equal division solution and the egalitarian non-separable contribution value (which first assigns every player its contribution to the 'grand coalition' and then allocates the remainder equally over all players). We provide characterizations of the two classes of solutions using either population solidarity or a reduced game consistency in addition to other standard properties.
机译:具有可转移效用的合作游戏(简称为TU游戏)的(点值)解决方案为每个TU游戏分配了收益向量。在本文中,我们讨论了两类相等的剩余分配方案。第一类由等分解的所有凸组合(它将由所有参与者平等组成的“大联盟”的价值平均分配给所有参与者)和插补设置值的重心(首先分配)每个玩家的单身资产,然后将大联盟N的剩余资产平均分配给所有玩家)。第二类是对等类,它由等分解和均等不可分贡献值的所有凸组合组成(首先将每个参与者的贡献分配给“大联盟”,然后将剩余部分平均分配给所有参与者)。除了其他标准属性外,我们还可以使用群体团结或降低游戏一致性来提供两类解决方案的特征。

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