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RM approach for ranking of L-R type generalized fuzzy numbers

机译:RM方法对L-R型广义模糊数进行排序

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摘要

Ranking of fuzzy numbers play an important role in decision making, optimization, forecasting etc. Fuzzy numbers must be ranked before an action is taken by a decision maker. In this paper, with the help of several counter examples it is proved that ranking method proposed by Chen and Chen (Expert Syst Appl 36:6833-6842, 2009) is incorrect. The main aim of this paper is to propose a new approach for the ranking of L-R type generalized fuzzy numbers. The proposed ranking approach is based on rank and mode so it is named as RM approach. The main advantage of the proposed approach is that it provides the correct ordering of generalized and normal fuzzy numbers and it is very simple and easy to apply in the real life problems. It is shown that proposed ranking function satisfies all the reasonable properties of fuzzy quantities proposed by Wang and Kerre (Fuzzy Sets Syst 118:375-385, 2001).
机译:模糊数排名在决策,优化,预测等方面起着重要作用。在决策者采取行动之前,必须对模糊数进行排名。在本文中,通过几个反例,证明了Chen和Chen提出的排名方法(Expert Syst Appl 36:6833-6842,2009)是不正确的。本文的主要目的是为L-R型广义模糊数的排序提出一种新的方法。所提出的排名方法基于等级和模式,因此被称为RM方法。所提出的方法的主要优点是,它提供了广义和正常模糊数的正确排序,并且非常简单容易地应用于现实生活中的问题。结果表明,拟议的排序函数满足了Wang和Kerre提出的模糊量的所有合理性质(Fuzzy Sets Syst 118:375-385,2001)。

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