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Ranking Approach Based on Incenter in Triangle of Centroids to Solve Type-1 and Type-2 Fuzzy Transportation Problem

机译:基于Crimroids indroids indercers的排名方法来解决1型和类型-2型模糊运输问题

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Several methods have been introduced in literature to rank a fuzzy number for solving fuzzy transportation problem. But complexity and problem specific nature encourages the readers to work more on ranking techniques. In the present paper, incentre of centroids has been employed to convert trapezoidal fuzzy transportation problem of type 1 and type-2 both into crisp one, which is easy to approach and is applicable on existent problems of transportation. Once the crisp form is obtained from fuzzy, it is resolved by north-west corner technique to obtain the primary solution. Optimality is checked through modified distribution method. The merits of the proposed ranking technique over existing schemes are conferred by some examples. The acquired consequences show the efficiency of the suggested method.
机译:在文献中介绍了几种方法,以对解决模糊运输问题的模糊数量进行排名。但是复杂性和问题特定性质鼓励读者更多地研究排名技术。在本文中,已经采用了质心的激励,以将1型和2型型2的梯形模糊运输问题转换为脆性,这易于接近,适用于存在的运输问题。一旦从模糊获得了清晰的形式,它由西北角技术解决,以获得主要解决方案。通过修改的分配方法检查最优性。一些例子赋予了现有计划中提出的排名技术的优点。所获得的后果表明了建议方法的效率。

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