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A new approximate algorithm for solving multiple objective linear programming problems with fuzzy parameters

机译:解决带有模糊参数的多目标线性规划问题的一种新的近似算法

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摘要

Many business decision problems involve multiple objectives and can thus be described by multiple objective linear programming (MOLP) models. When a MOLP problem is being formulated, the parameters of objective functions and constraints are normally assigned by experts. In most real situations, the possible values of these parameters are imprecisely or ambiguously known to the experts. Therefore, it would be more appropriate for these parameters to be represented as fuzzy numerical data that can be represented by fuzzy numbers. In this paper, a new approximate algorithm is developed for solving fuzzy multiple objective linear programming (FMOLP) problems involving fuzzy parameters in any form of membership functions in both objective functions and constraints. A detailed description and analysis of the algorithm are supplied. In addition, an example is given to illustrate the approximate algorithm. (c) 2005 Elsevier Inc. All rights reserved.
机译:许多业务决策问题涉及多个目标,因此可以用多目标线性规划(MOLP)模型来描述。在制定MOLP问题时,通常由专家分配目标函数和约束的参数。在大多数实际情况下,专家不精确或模棱两可地知道这些参数的可能值。因此,将这些参数表示为可以由模糊数表示的模糊数值数据将更为合适。本文提出了一种新的近似算法,用于求解模糊多目标线性规划(FMOLP)问题,该问题涉及目标函数和约束中任何形式的隶属函数的模糊参数。提供了该算法的详细说明和分析。另外,给出一个例子来说明近似算法。 (c)2005 Elsevier Inc.保留所有权利。

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