合作博弈论与核心

IF 0.4 Q4 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
S. Froehlich
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引用次数: 1

摘要

合作博弈论从根本上不同于我们目前研究的游戏类型,我们现在将其称为非合作游戏。在非合作游戏中,行动是由个体玩家执行的,而游戏的结果是由每个玩家所采取的行动以及每个玩家所获得的收益来描述的。相比之下,合作游戏考虑的是任何一组玩家可以采取的联合行动。合作游戏的结果将由玩家组成的小组以及该小组采取的联合行动来决定。我们将这些玩家群体称为联盟。在我们继续之前,让我们建立以下符号来分析n人合作博弈。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cooperative Game Theory and the Core
Cooperative game theory is fundamentally different from the types of games we have studied so far, which we will now refer to as noncooperative games. In noncooperative games, actions are taken by individual players, and the outcome of the game is described by the action taken by each player, along with the payoff that each player achieves. In contrast, cooperative games consider the set of joint actions that any group of players can take. The outcome of a cooperative game will be specified by which group of players forms, and the joint action that that group takes. We refer to these groups of players as coalitions. Before we continue, let’s establish the following notation for analyzing an n-person cooperative game.
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来源期刊
International Game Theory Review
International Game Theory Review MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
0.80
自引率
0.00%
发文量
16
期刊介绍: Rapid developments in technology, communication, industrial organization, economic integration, political reforms and international trade have made it increasingly imperative to recognize the causes and effects of strategic interdependencies and interactions. A strategic approach to decision-making is crucial in areas such as trade negotiations, foreign and domestic investments, capital accumulation, pollution control, market integration, regional cooperation, development and implementation of new technology, arms control, international resource extraction, network sharing, and competitive marketing. Since its inception, game theory has contributed significantly to the foundations of decision-making.
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