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A Robust Change-Point Detection Method by Eliminating Sparse Noises from Time Series

机译:从时间序列中消除稀疏噪声的鲁棒变化点检测方法

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Singular Spectrum Transform (SST) is a fundamental subspace analysis technique which has been widely adopted for solving change-point detection (CPD) problems in information security applications. However, the performance of a SST based CPD algorithm is limited to the lack of robustness to corrupted observations with large noises in practice. Based on the observation that large noises in practical time series are generally sparse, in this paper, we study a combination of Robust Principal Component Analysis (RPCA) and SST to obtain a robust CPD algorithm dealing with sparse large noises. The sparse large noises are to be eliminated from observation trajectory matrices by performing a low-rank matrix recovery procedure of RPCA. The noise-eliminated matrices are then used to extract SST subspaces for CPD. The effectiveness of the proposed method is demonstrated through experiments based on both synthetic and real-world datasets. Experimental results show that the proposed method outperforms the competing state-of-the-arts in terms of detection accuracy for time series with sparse large noises.
机译:奇异频谱变换(SST)是一种基本的子空间分析技术,已广泛用于解决信息安全应用程序中的变更点检测(CPD)问题。但是,基于SST的CPD算法的性能仅限于在实践中缺乏对具有大噪声的损坏观测的鲁棒性。基于观察到实际时间序列中的大噪声通常是稀疏的现象,本文研究了鲁棒主成分分析(RPCA)和SST的组合,以获得一种处理稀疏大噪声的鲁棒CPD算法。通过执行RPCA的低秩矩阵恢复程序,可以从观测轨迹矩阵中消除稀疏的大噪声。然后,使用消除了噪声的矩阵来提取CPD的SST子空间。通过基于合成和真实数据集的实验证明了该方法的有效性。实验结果表明,所提出的方法在稀疏大噪声时间序列的检测精度方面优于竞争的最新技术。

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