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On Mahalanobis distance based fuzzy c-means clustering for uncertain data using penalty vector regularization

机译:基于惩罚向量正则化的不确定数据基于马氏距离的模糊c-均值聚类

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This paper presents Mahalanobis distance based fuzzy c-means clustering for uncertain data using penalty vector regularization. When we handle a set of data, data contains inherent uncertainty e.g., errors, ranges or some missing value of attributes. In order to handle such uncertain data as a point in a pattern space the concept of penalty vector has been proposed. Some significant clustering algorithms based on it have been also proposed. In conventional clustering algorithms, Mahalanobis distance have been used as dissimilarity as well as squared L2 and L1-norm. From the viewpoint of the guideline of dissimilarity, Mahalanobis distance based fuzzy c-means clustering for uncertain data should be considered. In this paper, we introduce fuzzy c-means clustering for uncertain data using penalty vector regularization as our conventional works. Next, we propose Mahalanobis distance based one. Moreover, we show the effectiveness of proposed method through numerical examples.
机译:本文提出了基于惩罚向量正则化的不确定数据的基于Mahalanobis距离的模糊c均值聚类。当我们处理一组数据时,数据包含固有的不确定性,例如错误,范围或某些缺少的属性值。为了将这种不确定的数据作为模式空间中的一个点进行处理,提出了惩罚矢量的概念。还提出了一些基于该算法的重要聚类算法。在传统的聚类算法中,马哈拉诺比斯距离已被用作相异性,并且对L 2 和L 1 -范数进行平方。从相异性准则的角度出发,应考虑基于Mahalanobis距离的不确定数据的模糊c均值聚类。在本文中,我们介绍了使用惩罚矢量正则化对不确定数据进行模糊c均值聚类作为常规工作。接下来,我们提出基于马氏距离的方法。此外,我们通过数值实例证明了所提出方法的有效性。

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