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Cooperative game with fuzzy coalition and payoff value in the generalized integral form

机译:具有模糊联盟的合作游戏和广义整体形式的支付价值

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摘要

In this paper, a new class of games with fuzzy coalitions and fuzzy payoff value is proposed. This class of fuzzy games is based on the generalized integral form, which contains several kinds of other fuzzy games, such as fuzzy cooperative game with fuzzy payoff value, the multilinear extension game introduced by Owen, the game with proportional value proposed by Butnariu and the game with Choquet integral form given by Tsurumi et al. Also, the proposed fuzzy game is also further extension of the fuzzy game in Choquet integral form proposed by Yu et al., which is also is a kind of fuzzy games in the condition that coalition and fuzzy payoff value are both fuzzy information. The fuzzy Shapley value for this kind of fuzzy games is represented by Shapley value of corresponding fuzzy cooperative game with fuzzy payoff value. Based on Hukuhara-difference, we give the explicit Shapley value for the proposed fuzzy game. It has been seen that most of properties hold well in the proposed fuzzy game, which are processed by cooperation game with fuzzy payoff value, and fuzzy coalition game, respectively. Finally, a practical application of the proposed model is also provided.
机译:在本文中,提出了一类具有模糊联盟和模糊收益价值的新一类游戏。这类模糊游戏是基于广义的整体形式,其中包含几种其他模糊游戏,如模糊的合作游戏,具有模糊收益价值,由欧文引入的多线性扩展游戏,游戏与butnariu提出的比例值Tsurumi等人给出了Choquet整体表格的游戏。此外,拟议的模糊游戏也是Yu等人提出的Choquet积分形式的模糊游戏的进一步延伸。,这也是联盟和模糊收益值都是模糊信息的条件中的一种模糊游戏。这种模糊游戏的模糊福利价值由相应的模糊合作游戏具有模糊收益价值的朔芙值。基于Hukuhara差异,我们为建议的模糊游戏提供了明确的福利价值。已经看到,大多数属性在拟议的模糊游戏中保持良好,这些游戏分别由具有模糊收益价值的合作游戏和模糊联盟游戏处理。最后,还提供了所提出的模型的实际应用。

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