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Filter Bank Property of Multivariate Empirical Mode Decomposition

机译:多元经验模态分解的滤波器组性质

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摘要

The multivariate empirical mode decomposition (MEMD) algorithm has been recently proposed in order to make empirical mode decomposition (EMD) suitable for processing of multichannel signals. To shed further light on its performance, we analyze the behavior of MEMD in the presence of white Gaussian noise. It is found that, similarly to EMD, MEMD also essentially acts as a dyadic filter bank on each channel of the multivariate input signal. However, unlike EMD, MEMD better aligns the corresponding intrinsic mode functions (IMFs) from different channels across the same frequency range which is crucial for real world applications. A noise-assisted MEMD (N-A MEMD) method is next proposed to help resolve the mode mixing problem in the existing EMD algorithms. Simulations on both synthetic signals and on artifact removal from real world electroencephalogram (EEG) support the analysis.
机译:为了使经验模态分解(EMD)适合于多通道信号的处理,最近提出了多元经验模态分解(MEMD)算法。为了进一步阐明其性能,我们分析了在高斯白噪声存在下的MEMD行为。已经发现,与EMD相似,MEMD也基本上在多元输入信号的每个通道上充当二元滤波器组。但是,与EMD不同,MEMD可以更好地对齐同一频率范围内来自不同通道的相应本征模式函数(IMF),这对于实际应用至关重要。接下来提出一种噪声辅助的MEMD(N-A MEMD)方法,以帮助解决现有EMD算法中的模式混合问题。对合成信号和从真实脑电图(EEG)去除伪影的仿真都支持该分析。

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