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Additivity and Superadditivity in N-Person Cooperative Games with Attanassov Intuitionistic Fuzzy Expectations

机译:带有Attanassov直觉模糊期望的N人合作游戏的可加性和超可加性

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In agent-based models, agents are expected to coordinate mutual actions - to cooperate. The cooperation among agents is usually described by tools of game theory. In general, the cooperation of autonomous agents is based on information of perspective gain from cooperation. If the gain from cooperation is at least as high as the gain which agents can receive without cooperation, then this situation can be described by tools of superadditive cooperative games. The information received by agents in the case of real-world systems is not deterministic, and the use of more sophisticated tools is required. Hence, the main aim of this paper is to discuss additivity and superadditivity issues in the case of cooperative games with expectations given as Atanassov intuitionistic numbers.
机译:在基于代理的模型中,期望代理协调相互的行为-进行协作。代理之间的合作通常通过博弈论的工具来描述。通常,自治代理的合作是基于合作获得的观点信息。如果来自合作的收益至少与代理商无需合作即可获得的收益一样高,则可以通过超加性合作博弈的工具来描述这种情况。在实际系统中,代理收到的信息不是确定性的,需要使用更复杂的工具。因此,本文的主要目的是讨论在合作博弈的情况下以Atanassov直觉数给出的期望的可加性和超可加性问题。

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