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Improving reconstruction of time-series based in Singular Spectrum Analysis: A segmentation approach

机译:基于奇异频谱分析的时间序列改造改进:分割方法

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Singular Spectrum Analysis (SSA) is a powerful non-parametric framework to analysis and enhancement of time-series. SSA may be capable of decomposing a time-series into its meaningful components: trends, oscillations and noise. However, if the signal under analysis is non-stationary, with its spectrum spreading and varying in time, the reliability of the reconstruction is guaranteed only when many elementary matrices are used. As a consequence, the capability to discriminate dominant structures from timeseries may be impaired. To circumvent this issue, a new method, called overlap-SSA (ov-SSA), is proposed for segmentation, analysis and reconstruction of long-term and/or non-stationary signals. The raw time series is divided into smaller, consecutive and overlapping segments, and standard SSA procedures are applied to each segment with the resulting series being concatenated. This variation of SSA seeks to: improve reconstruction and component separability for non-stationary time-series; enable the analysis for large datasets, avoiding the issues of concatenation of many segments; and present some benefits of the segmentation in terms of better time-frequency characterization. These advantages are illustrated in several synthetic and experimental datasets. (C) 2017 Elsevier Inc. All rights reserved.
机译:奇异频谱分析(SSA)是一个强大的非参数框架,用于分析和增强时间序列。 SSA可能能够将时间序列分解成其有意义的组件:趋势,振荡和噪音。但是,如果在分析的信号是非静止的,则频谱扩散和随时间变化,只有在使用许多基本矩阵时,才能保证重建的可靠性。结果,可能损害了鉴别从多数级别辨别显性结构的能力。为了规避本问题,提出了一种称为重叠-SSA(OV-SSA)的新方法,用于分割,分析和重建长期和/或非静止信号。原始时间序列被分成较小,连续和重叠的段,并且标准SSA程序应用于每个段,每个段都被连接。 SSA的这种变化旨在:改善非静止时间序列的重建和部件可分离性;启用大型数据集的分析,避免了许多细分的串联问题;在更好的时频表征方面,对分割的一些好处。这些优点在若干合成和实验数据集中示出。 (c)2017年Elsevier Inc.保留所有权利。

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