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Condensed fuzzy nearest neighbor methods based on fuzzy rough set technique

机译:基于模糊粗糙集技术的凝聚模糊最近邻方法

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摘要

As a generalization of K-nearest neighbor (K-NN) algorithm, the fuzzy K-nearest neighbor (fuzzy K-NN) algorithm was originally developed by Keller in 1985 to overcome one of the drawbacks of K-NN (i.e. all of instances are considered equally important in K-NN). However, fuzzy K-NN algorithm still suffers from the problem of large memory requirement same as K-NN. To deal with this problem, based on fuzzy rough set technique, this paper proposed two condensed fuzzy nearest neighbor methods denoted by CFK-NN1 and CFK-NN2 and a modified fuzzy K-NN. The CFK-NN1 and CFK-NN2 both consists of three steps: (1) obtaining a fuzzy attribute reduct based on fuzzy rough set technique, (2) finding two sets of prototypes, the one is selected from fuzzy positive region (corresponding to CFK-NN1) and the other is selected from fuzzy boundary region (corresponding to CFK-NN2), (3) extracting fuzzy classification rules with the modified fuzzy K-NN from the two sets of prototypes. Extensive experiments and statistical analysis are conducted to verify the effectiveness of our proposed method. The experimental results and the statistical analysis of the experimental results both demonstrate that the proposed methods outperform other related methods such as CNN, ENN, and ICF et al.
机译:作为K近邻(K-NN)算法的泛化,模糊K近邻(fuzzy K-NN)算法最初由Keller于1985年开发,旨在克服K-NN的缺点之一(即所有实例)在K-NN中被认为同等重要)。但是,模糊K-NN算法仍然存在与K-NN相同的大存储需求的问题。针对这一问题,本文基于模糊粗糙集技术,提出了两种压缩的CFK-NN1和CFK-NN2表示的模糊最近邻方法和改进的模糊K-NN。 CFK-NN1和CFK-NN2均包括三个步骤:(1)基于模糊粗糙集技术获得模糊属性约简,(2)找到两组原型,从模糊正区域中选择一组(对应于CFK) -NN1),然后从模糊边界区域中选择另一个(对应于CFK-NN2),(3)从两组原型中提取带有改进的模糊K-NN的模糊分类规则。进行了广泛的实验和统计分析,以验证我们提出的方法的有效性。实验结果和实验结果的统计分析均表明,所提出的方法优于其他相关方法,例如CNN,ENN和ICF等。

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