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A fuzzy goal programming approach for quadratic multiobjective bilevel programming under fuzzy environment

机译:模糊环境下二次多目标双层规划的模糊目标规划方法

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This paper presents a fuzzy goal programming procedure to solve multiobjective quadratic bilevel programming problems, where all the parameters involved in objectives of each level decision maker and in system constraints are fuzzily defined. In model formulation process the fuzzy numbers associated with the parameters are described by using the concept of α-cut of fuzzy numbers. Then the model is decomposed on the basis of the tolerance limits of fuzzy numbers. Individual decision at each objective at each level is found in isolation to find the fuzzy goals of the objectives. Then a fuzzy goal programming model is developed to minimize the group regret of degree of satisfactions of both the decision makers and to achieve the highest degree (unity) of each of the membership goals for overall benefit of the organization. In the decision process Taylor's series linear approximation technique is applied to make the quadratic membership goals to its equivalent linear form. To establish the efficiency of the proposed approach a numerical example is solved.
机译:本文提出了一种模糊目标规划程序,用于解决多目标二次双层规划问题,其中模糊定义了每个等级决策者的目标和系统约束中涉及的所有参数。在模型制定过程中,通过使用模糊数的α-割的概念来描述与参数关联的模糊数。然后根据模糊数的容限对模型进行分解。孤立地找到每个级别上每个目标的单独决策,以找到目标的模糊目标。然后,开发了模糊目标规划模型,以最大程度地降低决策者双方的团体遗憾,并为组织的整体利益实现每个成员目标的最高程度(统一)。在决策过程中,采用泰勒级数线性逼近技术,使二次隶属度目标变为等效线性形式。为了确定所提出方法的效率,解决了一个数值例子。

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