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首页> 外文期刊>Journal of uncertain systems >Intuitionistic Fuzzy Optimization Technique for Nash Equilibrium Solution of Multi-objective Bi-Matrix Games
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Intuitionistic Fuzzy Optimization Technique for Nash Equilibrium Solution of Multi-objective Bi-Matrix Games

机译:多目标双矩阵博弈纳什均衡解的直觉模糊优化技术

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In this paper, we present an application of intuitionistic fuzzy optimization model to a two person multi-objective bi-matrix games (pair of pay-offs matrices) for the Nash equilibrium solution(NES) with mixed strategies. We use linear membership and non-membership function for such computation. We introduce the intuitionistic fuzzy(IF) goal for a choice of a strategy in a pay-off matrix in order to incorporate ambiguity of human judgements and a player wants to maximize his/her degree of attainment of the IF goal. It is shown that this NES is the optimal solution of the mathematical programming problem, namely a quadratic programming problem. In addition, numerical example is also presented to illustrate the methodology.
机译:在本文中,我们提出了一种直观的模糊优化模型在混合策略的纳什均衡解(NES)的两人多目标双矩阵博弈(收益矩阵对)中的应用。我们使用线性隶属度和非隶属度函数进行此类计算。我们引入了一种直观的模糊(IF)目标,以便在回报矩阵中选择一种策略,以便纳入人类判断的歧义,并且玩家希望最大化其实现IF目标的程度。结果表明,该NES是数学规划问题(即二次规划问题)的最优解。此外,还提供了数值示例来说明该方法。

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