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Parallel Variable-Length Motif Discovery in Time Series Using Subsequences Correlation

机译:使用子序列相关性在时间序列中的并行变量长度图案发现

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The repeated patterns in a long time series are called as time series motifs. As the motifs can reveal much useful information, time series motif discovery has been received extensive attentions in recent years. Time series motif discovery is an important operation for time series analysis in many fields, such as financial data analysis, medical and health monitoring. Although many algorithms have been proposed for motifs discovery, most of existing works are running on single node and focusing on finding fixed-length motifs. They cannot process very long time series efficiently. However, the length of motifs cannot be predicted previously, and the Euclidean distance has many drawbacks as the similarity measure. In this work, we propose a parallel algorithm based on subsequences correlation called as PMDSC (Parallel Motif Discovery based on Subsequences Correlation), which can be applied to find time series motifs with variable lengths. We have conducted extensive experiments on public data sets, the results demonstrate that our method can efficiently find variable-length motifs in long time series.
机译:长时间序列中的重复模式称为时间序列图案。由于主题可以揭示许多有用的信息,近年来,时间序列主题发现已经受到广泛的关注。时间序列图案发现是许多领域的时间序列分析的重要操作,如财务数据分析,医疗和健康监测。虽然已经提出了许多算法对于图案发现,但大多数现有的作品都在单节点上运行并专注于查找固定长度图案。他们无法有效地处理很长的时间序列。然而,先前不能预测图案的长度,并且欧几里德距离具有许多缺点作为相似度测量。在这项工作中,我们提出了一种基于子句相关性称为PMDSC(基于子序列相关性的并行主题发现)的并行算法,这可以应用于使用可变长度查找时间序列图案。我们对公共数据集进行了广泛的实验,结果表明,我们的方法可以在长时间序列中有效地找到可变长度的图案。

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