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Time series k-means: A new k-means type smooth subspace clustering for time series data

机译:时间序列k均值:用于时间序列数据的新k均值类型平滑子空间聚类

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摘要

Existing clustering algorithms are weak in extracting smooth subspaces for clustering time series data. In this paper, we propose a new k-means type smooth subspace clustering algorithm named Time Series k-means (TSkmeans) for clustering time series data. The proposed TSkmeans algorithm can effectively exploit inherent subspace information of a time series data set to enhance clustering performance. More specifically, the smooth subspaces are represented by weighted time stamps which indicate the relative discriminative power of these time stamps for clustering objects. The main contributions of our work include the design of a new objective function to guide the clustering of time series data and the development of novel updating rules for iterative cluster searching with respect to smooth subspaces. Based on a synthetic data set and five real-life data sets, our experimental results confirm that the proposed TSkmeans algorithm outperforms other state-of-the-art time series clustering algorithms in terms of common performance metrics such as Accuracy, Fscore, RandIndex, and Normal Mutual Information. (C) 2016 Elsevier Inc. All rights reserved.
机译:现有的聚类算法在提取用于聚类时间序列数据的平滑子空间方面很弱。在本文中,我们提出了一种新的k均值类型平滑子空间聚类算法,称为时间序列k均值(TSkmeans),用于对时间序列数据进行聚类。提出的TSkmeans算法可以有效地利用时间序列数据集的固有子空间信息来增强聚类性能。更具体地说,平滑子空间由加权时间戳表示,加权时间戳指示这些时间戳对聚类对象的相对判别力。我们工作的主要贡献包括设计一个新的目标函数,以指导时间序列数据的聚类,以及开发新颖的更新规则,以针对平滑子空间进行迭代聚类搜索。根据综合数据集和五个实际数据集,我们的实验结果证实,在通用性能指标(例如准确性,Fscore,RandIndex,和正常共同信息。 (C)2016 Elsevier Inc.保留所有权利。

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