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ENSEMBLE EMPIRICAL MODE DECOMPOSITION: A NOISE-ASSISTED DATA ANALYSIS METHOD

机译:包埋经验模式分解:一种噪声辅助的数据分析方法

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A new Ensemble Empirical Mode Decomposition (EEMD) is presented. This new approach consists of sifting an ensemble of white noise-added signal (data) and treats the mean as the final true result. Finite, not infinitesimal, amplitude white noise is necessary to force the ensemble to exhaust all possible solutions in the sifting process, thus making the different scale signals to collate in the proper intrinsic mode functions (IMF) dictated by the dyadic filter banks. As EEMD is a time-space analysis method, the added white noise is averaged out with sufficient number of trials; the only persistent part that survives the averaging process is the component of the signal (original data), which is then treated as the true and more physical meaningful answer. The effect of the added white noise is to provide a uniform reference frame in the time-frequency space; therefore, the added noise collates the portion of the signal of comparable scale in one IMF. With this ensemble mean, one can separate scales naturally without any a priori subjective criterion selection as in the intermittence test for the original EMD algorithm. This new approach utilizes the full advantage of the statistical characteristics of white noise to perturb the signal in its true solution neighborhood, and to cancel itself out after serving its purpose; therefore, it represents a substantial improvement over the original EMD and is a truly noise-assisted data analysis (NADA) method.
机译:提出了一种新的整体经验模式分解(EEMD)。这种新方法包括筛选一组添加了白噪声的信号(数据),并将均值视为最终的真实结果。有限的(不是无穷小)振幅白噪声是必需的,以迫使集成体在筛选过程中耗尽所有可能的解,从而使不同比例的信号在由二元滤波器组规定的适当固有模式函数(IMF)中进行校对。由于EEMD是一种时空分析方法,因此通过足够的试验次数可以将增加的白噪声平均化。在平均过程中幸存下来的唯一持久部分是信号的成分(原始数据),然后将其视为真实且更具物理意义的答案。添加的白噪声的作用是在时频空间中提供均匀的参考帧;因此,增加的噪声会在一个IMF中对相当比例的信号部分进行整理。有了这种合奏的平均值,就可以自然地分离音阶,而无需像在原始EMD算法的间歇测试中那样进行任何先验的主观标准选择。这种新方法充分利用了白噪声统计特性的优势,可以在信号的真实解邻域中干扰信号,并在达到其目的后将其抵消掉。因此,它代表了对原始EMD的实质性改进,并且是一种真正的噪声辅助数据分析(NADA)方法。

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