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Profit Allocation Scheme Among Players in Supply-Chain Based on Shapley Value of Fuzzy Bi-cooperative Games 被引量:2

Profit Allocation Scheme Among Players in Supply-Chain Based on Shapley Value of Fuzzy Bi-cooperative Games
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摘要 The Shapley value of fuzzy bi-eooperative game is developed based on the conventional Shapley value of bi-cooperative game. From the viewpoint that the players can participate in the coalitions to a certain extent and there are at least two independent cooperative projects for every player to choose, Shapley value which is introduced by Grabisch is extended to the case of fuzzy bi-cooperative game by Choquet integral. Moreover, the explicit fuzzy Shapley value is given. The explicit fuzzy Shapley function can be used to allocate the profits among players in supply-chain under the competitive and uncertain environment. The Shapley value of fuzzy bi-eooperative game is developed based on the conventional Shapley value of bi-cooperative game. From the viewpoint that the players can participate in the coalitions to a certain extent and there are at least two independent cooperative projects for every player to choose, Shapley value which is introduced by Grabisch is extended to the case of fuzzy bi-cooperative game by Choquet integral. Moreover, the explicit fuzzy Shapley value is given. The explicit fuzzy Shapley function can be used to allocate the profits among players in supply-chain under the competitive and uncertain environment.
作者 于晓辉 张强
出处 《Journal of Beijing Institute of Technology》 EI CAS 2009年第1期106-111,共6页 北京理工大学学报(英文版)
基金 Sponsored by the National Natural Science Foundation of China(70771010) the Second Phase of "985 Project" of China (107008200400024) the Graduate Student’s Science and Technology Innovation Project of Beijing Institute of Technology (GB200818)
关键词 fuzzy cooperative game BI-CAPACITY Shapley value Choquet integral supply-chain fuzzy cooperative game bi-capacity Shapley value Choquet integral supply-chain
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  • 1Aubin J P.Mathematical methods of game and economic theory[]..1982
  • 2Grabisch M,Labreuche C.Bi-capacities-I :Definition, mobius transform and interaction[].Fuzzy Sets and Systems.2005
  • 3Grabisch M,Labreuche C.Bi-capacities-II :The Choquet intergral[].Fuzzy Sets and Systems.2005
  • 4Tsurumi M,,Tanino T,Inuiguchi M.Ashapley func- tion on a class of cooperative fuzzy games[].European Journal of Operational Research.2001
  • 5Butnariu D.Stability and Shapley value for an n-persons fuzzy games[].Fuzzy Sets and Systems.1980
  • 6Butnariu D,,Kroupa T.Shapley mappings and the cumulative value for n-person games with fuzzy coalitions[].European Journal of Operational Research.2008
  • 7Aubin J P.Cooperative fuzzy games[].Mathematical Operation Research.1981
  • 8Bilbao,J M. Cooperative Games on Combinatorial Structures . 2000
  • 9Aumann,R.J.,Shapley,L.S. Values of non-atomic games . 1974
  • 10Shapley L S.Avalue forn-persons games[].Annals of Mathematics.1953

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