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An α-Fuzzy Goal Approximate Algorithm for Solving Fuzzy Multiple Objective Linear Programming Problems

机译:一种解决模糊多目标线性规划问题的α-模糊目标近似算法

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摘要

Multiple conflicting objectives in many decision making problems can be well described by multiple objective linear programming (MOLP) models. This paper deals with the vague and imprecise information in a multiple objective problem by fuzzy numbers to represent parameters of an MOLP model. This so-called fuzzy MOLP (or FMOLP) model will reflect some uncertainty in the problem solution process since most decision makers often have imprecise goals for their decision objectives. This study proposes an approximate algorithm based on a fuzzy goal optimization under the satisfactory degree α to handle both fuzzy and imprecise issues. The concept of a general fuzzy number is used in the proposed algorithm for an FMOLP problem with fuzzy parameters. As a result, this algorithm will allow decision makers to provide fuzzy goals in any form of membership functions.
机译:多目标线性规划(MOLP)模型可以很好地描述许多决策问题中的多个冲突目标。本文用模糊数字处理多目标问题中模糊和不精确的信息,以表示一个MOLP模型的参数。这种所谓的模糊MOLP(或FMOLP)模型将反映问题解决过程中的一些不确定性,因为大多数决策者通常对其决策目标都有不精确的目标。这项研究提出了一种基于模糊目标优化的近似算法,该算法在满意程度α下处理模糊和不精确问题。所提出的算法中,对于具有模糊参数的FMOLP问题,使用了通用模糊数的概念。结果,该算法将允许决策者以任何形式的隶属函数提供模糊目标。

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