具有两两相互作用的多阶段对策的τ值

M. Bulgakova
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引用次数: 0

摘要

我们考虑具有两两交互作用的多阶段双矩阵博弈。在第一阶段,玩家选择他们的邻居并形成一个网络。在后期阶段,邻居之间通过网络进行双矩阵博弈。作为一种解,考虑τ值(Tijs, 1987)。前面我们计算了两阶段对策中τ值的系数λ。现在我们考虑一个有任意玩家和任意数量链接的单阶段博弈的一般情况。我们假设如下:N是参与者的集合,N≥2,任意类型的网络g。还假设,每对顶点之间不一定有路径。我们将考虑两阶段对策中τ值时间一致性的条件。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The τ-value in Multistage Games with Pairwise Interactions
We consider multistage bimatrix games with pairwise interactions. On the first stage players chose their neighbours and formed a network. On the later stages bimatrix games between neighbours by network take places. As a solution consider the τ-value (Tijs, 1987). Earlier we calculated coefficient λ of τ-value in case of two-stage game. Now we consider a general case of one-stage game with any players and any number of links. We assumed followings: N is set of players, N ≥ 2 and any type of network g. It is also assumed, that there are not necessarily paths between every pair of vertices. We will consider conditions for time-consistency of τ-value in two-stage game.
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