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基于模糊机会约束规划的最优产量决策 被引量:6

The Optimum Output Quantity Decision Based on Fuzzy Chance Constrained Programming
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摘要 研究了模糊环境下,双寡头市场中两企业的最优产量决策问题。在四种博弈结构下,结合Cournot模型、Stackelberg模型以及模糊可能性理论,建立了模糊机会约束规划模型来确定两企业的最优产量水平。最后通过一个算例说明,基于市场的最大收益,最优决策应为两企业均为追随者。 The optimum output quantity decision of a duopoly market is investigated under a fuzzy environment. Combing the Cournot model, Stackelberg model and the fuzzy possibility theory, a fuzzy chance constrained programming model is developed to determine the optimum output quantity under four game patterns. Finally, a nu- merical example is given which suggests that the best decision is both of the companies are followers based on aiming for the maximum profit of a duopoly market.
作者 张会娟 张强
出处 《运筹与管理》 CSCD 北大核心 2009年第6期89-96,共8页 Operations Research and Management Science
基金 国家自然科学基金资助项目(7047106370771010) 985工程二期资助项目(107008200400024)
关键词 管理科学 古诺模型 斯坦克尔伯格模型 机会约束规划 产量决策 management science cournot model stackelberg model chance constrained programming output quantity decision
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  • 1Alepuz M D, Urbano A. Duopoly experimentation: cournot competition[ J]. Mathematical Social Sciences, 1999, 37: 165- 188.
  • 2Lavigne D, Loulou R G. Savard. pure competition, regulated and Stackelberg equilibria: application to tile energy system of quebec[J]. European Journal of Operational Research, 2000, 125: 1-17.
  • 3Yang S N, Zhou Y W. Two-echelon supply chain models: considering duopolistic retailer' s different competitive behaviors [ J]. International Journal of Production Economics, 2006, 103 : 104-116.
  • 4Nahmias S. Fuzzy variables[ J]. Fuzzy Sets and Systems, 1978, (1): 97-110.
  • 5Liu B. Toward fuzzy optimization without mathematical ambiguity[J]. Fuzzy Optimization and Decision Making, 2002, 1 ( 1 ) : 43-63.
  • 6Liu B. Uncertainty Theory: toward axiomatic foundations[ M ]. Lecture Note, Tsinghua University, 2003.
  • 7Liu B. Uncertainty theory: an introduction to its axiomatic foundations[ M ]. Berlin: Springer-Verlag, 2004.
  • 8Liu B. Theory and practice of uncertain programming[ M ]. Heidelberg: Physiea Verlag, 2002.
  • 9Liu Y, Liu B. Expected value operator of random fuzzy variable and random fuzzy expected value models[ J]. International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2003, 11: 195-215.
  • 10Zhou C, Zhao R, Tang W. Two-echelon supply chain games in a fuzzy environment[ J]. Computers & Industrial Engineering, 2008, 55: 390-405.

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