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Mining partial periodic correlations in time series

机译:挖掘时间序列中的部分周期性相关

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摘要

Recently, periodic pattern mining from time series data has been studied extensively. However, an interesting type of periodic pattern, called partial periodic (PP) correlation in this paper, has not been investigated. An example of PP correlation is that power consumption is high either on Monday or Tuesday but not on both days. In general, a PP correlation is a set of offsets within a particular period such that the data at these offsets are correlated with a certain user-desired strength. In the above example, the period is a week (7 days), and each day of the week is an offset of the period. PP correlations can provide insightful knowledge about the time series and can be used for predicting future values. This paper introduces an algorithm to mine time series for PP correlations based on the principal component analysis (PCA) method. Specifically, given a period, the algorithm maps the time series data to data points in a multidimensional space, where the dimensions correspond to the offsets within the period. A PP correlation is then equivalent to correlation of data when projected to a subset of the dimensions. The algorithm discovers, with one sequential scan of data, all those PP correlations (called minimum PP correlations) that are not unions of some other PP correlations. Experiments using both real and synthetic data sets show that the PCA-based algorithm is highly efficient and effective in finding the minimum PP correlations.
机译:近来,已经广泛研究了从时间序列数据中进行周期性模式挖掘。但是,尚未研究一种有趣的周期性模式,在本文中称为部分周期性(PP)相关。 PP相关性的一个示例是,周一或周二的功耗很高,但两天都不高。通常,PP相关性是特定时间段内的一组偏移量,以使这些偏移量处的数据与特定的用户所需强度相关联。在上面的示例中,期间是一周(7天),一周中的每一天都是该期间的偏移量。 PP相关性可以提供有关时间序列的有见地的知识,并且可以用于预测未来值。本文介绍了一种基于主成分分析(PCA)方法的PP相关时间序列挖掘算法。具体来说,给定一个周期,该算法会将时间序列数据映射到多维空间中的数据点,其中维度对应于周期内的偏移量。然后,PP相关性等效于投影到维子集时的数据相关性。该算法通过对数据进行一次顺序扫描,发现不是所有其他PP相关性的并集的所有PP相关性(称为最小PP相关性)。使用真实数据集和合成数据集进行的实验表明,基于PCA的算法非常有效,并且可以有效地找到最小的PP相关性。

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