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Solving Bi-Level Multi-Objective Transportation Problem under Fuzziness

机译:在模糊性下解决双层多目标运输问题

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摘要

This paper describes a study on bi-level multi-objective transportation problem in fuzzy environment. To alleviate a difficulty of transporting goods within nodes for long distances, we venture to formulate a transportation problem using bi-level criteria. Again, in this paper, we incorporate the real-life uncertain situation in bi-level transportation system through fuzziness. It produces a new class of transportation problem, namely fuzzy bi-level multi-objective transportation problem (FBMOTP). We solve FBMOTP with and without priority of the 1st level of transportation problem (TP) using the Vogal Approximation Method (VAM) which are called respectively Approach 1 and Approach 2. A special emphasis of this paper is to introduce a new approach namely Approach 3 for solving the FBMOTP in addition to the considered two approaches. In this regard, we incorporate an algorithm for Approach 3 to find compromise solution of the FBMOTP using VAM. Thereafter, the proposed algorithm is illustrated to show the usefulness by taking a numerical example. A comparative analysis with the existing studies is provided to understand the effectiveness of the proposed methodology. At last, conclusions are described with the lines of future study of the paper.
机译:本文介绍了模糊环境中双级多目标运输问题的研究。为了减轻长途节点内的节点内运输货物的困难,我们冒险使用双级标准制定运输问题。同样,在本文中,我们通过模糊地纳入双层运输系统中的现实生活不确定情况。它产生了一类新的运输问题,即模糊的双层多目标运输问题(FBMOTP)。我们使用分别称为方法1的vogal近似方法(VAM)与第1级运输问题(TP)的优先权解决FBMOTP,并且方法2.本文的特殊重点是介绍一个新的方法即逼近3除了被认为的两种方法之外,还要解决FBMOTP。在这方面,我们纳入了一种方法3算法,以找到使用VAM的FBMOTP的泄露解决方案。此后,示出了所提出的算法来通过参加数值示例来示出有用性。提供了对现有研究的比较分析,以了解所提出的方法的有效性。最后,结论描述了本文的未来研究线。

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