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A duality approach for solving bounded linear programming problems with fuzzy variables based on ranking functions and its application in bounded transportation problems

机译:基于秩函数的模糊变量有界线性规划问题的对偶方法及其在有界运输问题中的应用

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摘要

There are several methods, in the literature, for solving fuzzy variable linear programming problems (fuzzy linear programming in which the right-hand-side vectors and decision variables are represented by trapezoidal fuzzy numbers). In this paper, the shortcomings of some existing methods are pointed out and to overcome these shortcomings a new method based on the bounded dual simplex method is proposed to determine the fuzzy optimal solution of that kind of fuzzy variable linear programming problems in which some or all variables are restricted to lie within lower and upper bounds. To illustrate the proposed method, an application example is solved and the obtained results are given. The advantages of the proposed method over existing methods are discussed. Also, one application of this algorithm in solving bounded transportation problems with fuzzy supplies and demands is dealt with. The proposed method is easy to understand and to apply for determining the fuzzy optimal solution of bounded fuzzy variable linear programming problems occurring in real-life situations.
机译:在文献中,有几种方法可用于解决模糊变量线性规划问题(模糊线性规划,其中右侧矢量和决策变量由梯形模糊数表示)。本文指出了一些现有方法的缺点,并克服了这些缺点,提出了一种基于有界对偶单纯形法的新方法来确定这类模糊变量线性规划问题的模糊最优解。变量被限制在上下限之内。为了说明该方法,给出了一个应用实例,并给出了结果。讨论了该方法相对于现有方法的优势。并且,该算法在解决供需模糊的有界运输问题中的一种应用。该方法易于理解,适用于确定现实生活中有界模糊变量线性规划问题的模糊最优解。

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