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A new approach to solve multi-objective multi-choice multi-item Atanassov's intuitionistic fuzzy transportation problem using chance operator

机译:用机会算子解决多目标多选多项目阿塔纳索夫直觉模糊运输问题的新方法

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摘要

In some practical situations the decision maker is interested in setting multi aspiration levels for objectives that may not be expressed in a specific manner. So in this paper, Atanassov's intuitionistic fuzzy transportation problem with multi-item, multi-objective function assuming multiple choices is considered. We have modeled multi-objective multi-choice multi-item Atanassov's intuitionistic fuzzy transportation problem (MMMIFTP), and its several special cases. Possibility, necessity and credibility measures for Atanassov's intuitionistic fuzzy numbers for the first time have been developed here. Solution methodology of those models using chance operator has been discussed. Areal life example is presented to illustrate proposed models numerically and the results are compared. The optimal results are obtained by using three different soft computing techniques (i) Interactive satisfied method, (ii) Global criteria method and (iii) Goal programming method.
机译:在某些实际情况下,决策者有兴趣为可能无法以特定方式表达的目标设定多重期望水平。因此,在本文中,考虑了具有多项目,多目标函数并假设多项选择的Atanassov的直觉模糊运输问题。我们已经对多目标多选择多项目Atanassov的直觉模糊运输问题(MMMIFTP)及其几种特殊情况进行了建模。此处首次开发了阿塔纳索夫直觉模糊数的可能性,必要性和可信性度量。讨论了使用机会算子的那些模型的求解方法。给出了一个现实生活中的例子,以数字方式说明所提出的模型,并对结果进行比较。最佳结果是通过使用三种不同的软计算技术获得的:(i)交互式满足方法,(ii)全局准则方法和(iii)目标编程方法。

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