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Time series classification using MACD-Histogram-based SAX and its performance evaluation

机译:基于基于MACD直方图的SAX的时间序列分类及其性能评估

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Time series classification is one of the most well-known grand challenges in many different application domains. Time series classification is the task of assigning a discrete class label to an unclassified time series. Three important key points should be considered in the design of time series classifiers: the feature expression for the time series, the definition of the distance function, and the classification strategy. Many researchers of time series have been focusing on Symbolic Aggregate approXimation (SAX), which is a state-of-the-art feature expression for time series. SAX is a high-level symbolic representation for time series that allows for dimensionality reduction. SAX allows symbol-based approaches, which have been studied in depth to be applied in time series classifiers. In this paper, we propose a novel method for time series classification using a SAX-based symbolic representation. The proposed method includes: Moving average convergence divergence (MACD)-Histogram-based SAX and Nearest Neighbor (1-NN) utilizing the extended Levenshtein distance. To evaluate the performance of the proposed method, we implemented it and conducted experiments using the UCR time series classification archive. The experimental results showed that the proposed method outperforms not only other distance-based 1-NNs, but also other state-of-the-art methods.
机译:时间序列分类是许多不同应用程序领域中最著名的重大挑战之一。时间序列分类是将离散的类别标签分配给未分类的时间序列的任务。在时间序列分类器的设计中应考虑三个重要的关键点:时间序列的特征表达式,距离函数的定义以及分类策略。时间序列的许多研究人员一直在关注符号聚合近似(SAX),它是时间序列的最新特征表达。 SAX是时间序列的高级符号表示形式,可以减少维数。 SAX允许将基于符号的方法(已深入研究)应用于时间序列分类器。在本文中,我们提出了一种使用基于SAX的符号表示进行时间序列分类的新方法。提出的方法包括:利用扩展的Levenshtein距离,基于移动平均收敛散度(MACD)-基于直方图的SAX和最近邻(1-NN)。为了评估该方法的性能,我们实施了该方法,并使用UCR时间序列分类档案进行了实验。实验结果表明,该方法不仅优于其他基于距离的1-NN,而且还优于其他最新方法。

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