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A new method for solving fuzzy transportation problems using ranking function

机译:利用排序函数求解模糊交通问题的新方法

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摘要

In the literature, several methods are proposed for solving transportation problems in fuzzy environment but in all the proposed methods the parameters are represented by normal fuzzy numbers. [S.H. Chen, Operations on fuzzy numbers with function principal, Tamkang Journal of Management Sciences 6 (1985) 13-25] pointed out that in many cases it is not to possible to restrict the membership function to the normal form and proposed the concept of generalized fuzzy numbers. There are several papers in the literature in which generalized fuzzy numbers are used for solving real life problems but to the best of our knowledge, till now no one has used generalized fuzzy numbers for solving the transportation problems. In this paper, a new method is proposed for solving fuzzy transportation problems by assuming that a decision maker is uncertain about the precise values of the transportation cost, availability and demand of the product. In the proposed method transportation cost, availability and demand of the product are represented by generalized trapezoidal fuzzy numbers. To illustrate the proposed method a numerical example is solved and the obtained results are compared with the results of existing methods. Since the proposed method is a direct extension of classical method so the proposed method is very easy to understand and to apply on real life transportation problems for the decision makers.
机译:在文献中,提出了几种解决模糊环境中的运输问题的方法,但是在所有提出的方法中,参数均用正态模糊数表示。 [S.H. Chen,《关于具有函数主体的模糊数的运算》,Tammang管理科学学报6(1985)13-25]指出,在许多情况下不可能将隶属函数限制为正规形式,并提出了广义模糊的概念数字。文献中有几篇文章将广义模糊数用于解决现实生活中的问题,但据我们所知,到目前为止,还没有人使用广义模糊数来解决运输问题。在本文中,提出了一种新的方法来解决模糊的运输问题,方法是假设决策者不确定运输成本,产品可用性和产品需求的精确值。在提出的方法中,运输成本,产品的可用性和需求用广义梯形模糊数表示。为了说明所提出的方法,解决了一个数值示例,并将获得的结果与现有方法的结果进行了比较。由于所提出的方法是经典方法的直接扩展,因此所提出的方法非常易于理解,并适用于决策者的现实生活中的运输问题。

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