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An improved approach for solving fuzzy transportation problem with triangular fuzzy numbers

机译:三角模糊数解模糊运输问题的一种改进方法

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摘要

Transportation problems have wide applications in logistics and supply chain for reducing the cost. Effective algorithms have been proposed to solve the transportation problem in the case when all of the parameters, namely the supply, demand values and the unit transportation costs, are given in a precise way. However, in real applications, there are many diverse situations due to uncertainty. So, it is significant to investigate the transportation problem under uncertain environment. In this paper, a two-step method is proposed for solving fuzzy transportation problem (FTP) where all of the parameters are represented by non-negative triangular fuzzy numbers. The first is to employ fuzzy arithmetic to convert FTP into a linear programming with fuzzy costs and crisp constraints. The second is to use a new decomposition technique to transform the resulting problem into three crisp bounded transportation problems. The advantages of the proposed method over the existing methods are discussed by an application example. The obtained results show that the method proposed in this study is simpler and computationally more efficient than some existing methods commonly used in the literature.
机译:运输问题已广泛应用于物流和供应链中以降低成本。提出了有效的算法来解决在精确给出所有参数(即供应,需求值和单位运输成本)的情况下的运输问题。但是,在实际应用中,由于不确定性,存在许多不同的情况。因此,研究不确定环境下的运输问题具有重要意义。本文提出了一种两步法来解决模糊运输问题(FTP),其中所有参数均由非负三角模糊数表示。首先是采用模糊算法将FTP转换为具有模糊成本和明确约束的线性编程。第二种是使用新的分解技术将结果问题转换为三个清晰的边界运输问题。通过一个应用实例来讨论所提出的方法相对于现有方法的优势。获得的结果表明,与文献中常用的一些现有方法相比,本研究中提出的方法更简单且计算效率更高。

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