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The generalized Dice similarity measures for Pythagorean fuzzy multiple attribute group decision making

机译:勾股模糊多属性群决策的广义Dice相似性度量

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摘要

The Pythagorean fuzzy set (PFS) is characterized by two functions expressing the degree of membership and the degree of nonmembership, which square sum of them is equal or less than 1. It was proposed as a generalization of a fuzzy set to deal with indeterminate and inconsistent information. In this study, we shall present some novel Dice similarity measures of PFSs and the generalized Dice similarity measures of PFSs and indicates that the Dice similarity measures and asymmetric measures (projection measures) are the special cases of the generalized Dice similarity measures in some parameter values. Then, we propose the generalized Dice similarity measures-based multiple attribute group decision-making models with Pythagorean fuzzy information. Then, we apply the generalized Dice similarity measures between PFSs to multiple attribute group decision making. Finally, an illustrative example is given to demonstrate the efficiency of the similarity measures for selecting the desirable ERP system.
机译:毕达哥拉斯模糊集(PFS)的特点是两个函数分别表示隶属度和非隶属度,它们的平方和等于或小于1。被提议作为模糊集的推广来处理不确定性和不确定性。信息不一致。在这项研究中,我们将介绍一些新颖的PFS的Dice相似性度量和PFS的广义Dice相似性度量,并指出Dice相似性度量和非对称度量(投影度量)在某些参数值上是广义Dice相似性度量的特例。 。然后,基于毕达哥拉斯模糊信息,提出了一种基于广义骰子相似性测度的多属性群决策模型。然后,我们将PFS之间的广义Dice相似性度量应用于多属性组决策。最后,给出了一个说明性示例,以证明相似度量用于选择所需ERP系统的效率。

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