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研究了企业联盟的盟员企业对联盟同时有一定的参与度和一定的非参与度情况下的利益分配问题,盟员企业在合作之前完全清楚地知道不同的合作策略所产生的预期收益,指出该类问题的实质是具有直觉模糊联盟的合作对策的求解问题.利用直觉模糊集、Choquet积分、连续有序加权平均算子等理论方法,提出了直觉模糊联盟合作对策的Shapley值求解方法,证明了定义的Shapley值能够满足类似经典Shapley值的三条公理,并将其应用于具有直觉模糊联盟的合作企业利益博弈分配中.
This paper studies the problem that alliance members have the same degree of participation and some non-participation in the alliance at the same time. The alliance members know the expected benefits of different cooperation strategies completely before the cooperation, The essence of this kind of problem is to solve the cooperation countermeasure with intuitionistic fuzzy alliance.The method of solving Shapley value for intuitionistic fuzzy coalition cooperative game is put forward by using the theory of intuitionistic fuzzy set, Choquet integral and sequential order weighted average operator, The defined Shapley value can satisfy the three axioms similar to the classical Shapley value and apply it to the game allocation of cooperative enterprise with intuitionistic fuzzy coalition.