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Fast Similarity Search of Multi-dimensional Time Series via Segment Rotation

机译:通过段旋转快速相似性搜索多维时间序列

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Multi-dimensional time series is playing an increasingly important role in the "big data" era, one noticeable representative being the pervasive trajectory data. Numerous applications of multi-dimensional time series all require to find similar time series of a given one, and regarding this purpose, Dynamic Time Warping (DTW) is the most widely used distance measure. Due to the high computation overhead of DTW, many lower bounding methods have been proposed to speed up similarity search. However, almost all the existing lower bounds are for general time series, which means they do not take advantage of the unique characteristics of higher dimensional time series. In this paper, we introduce a new lower bound for constrained DTW on multi-dimensional time series to achieve fast similarity search. The key observation is that when the time series is multi-dimensional, it can be rotated around the time axis, which helps to minimize the bounding envelope, thus improve the tightness, and in consequence the pruning power, of the lower bound. The experiment result on real world datasets demonstrates that our proposed method achieves faster similarity search than state-of-the-art techniques based on DTW.
机译:多维时间序列在“大数据”时代在越来越重要的角色中,一个明显的代表是普遍的轨迹数据。多维时间序列的许多应用都需要找到给定的类似时间序列,并且关于此目的,动态时间翘曲(DTW)是最广泛使用的距离测量。由于DTW的高计算开销,已经提出了许多较低的限制方法来加速相似性搜索。然而,几乎所有现有的下限都是一般时间序列,这意味着它们不会利用更高尺寸时间序列的独特特性。在本文中,我们在多维时间序列上引入了一个受约束的DTW的新界限,以实现快速相似性搜索。关键观察是,当时间序列是多维时,它可以围绕时间轴旋转,这有助于最小化边界包络,从而改善下限的紧密性,并因此提高修剪功率。 Real World数据集上的实验结果表明,我们所提出的方法比基于DTW的最先进技术实现更快的相似性搜索。

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