首页> 外文期刊>Advances in Adaptive Data Analysis >EMD OF GAUSSIAN WHITE NOISE: EFFECTS OF SIGNAL LENGTH AND SIFTING NUMBER ON THE STATISTICAL PROPERTIES OF INTRINSIC MODE FUNCTIONS
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EMD OF GAUSSIAN WHITE NOISE: EFFECTS OF SIGNAL LENGTH AND SIFTING NUMBER ON THE STATISTICAL PROPERTIES OF INTRINSIC MODE FUNCTIONS

机译:高斯白噪声的末端:信号长度和位数对内在模式函数的统计特性的影响

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摘要

This work presents a discussion on the probability density function of Intrinsic Mode Functions (IMFs) provided by the Empirical Mode Decomposition of Gaussian white noise, based on experimental simulations. The influence on the probability density functions of the data length and of the maximum allowed number of iterations is analyzed by means of kernel smoothing density estimations. The obtained results are confirmed by statistical normality tests indicating that the IMFs have non-Gaussian distributions. Our study also indicates that large data length and high number of iterations produce multimodal distributions in all modes.
机译:这项工作基于实验模拟,讨论了由高斯白噪声的经验模式分解提供的固有模式函数(IMF)的概率密度函数。通过核平滑密度估计,分析了对数据长度和最大允许迭代次数的概率密度函数的影响。所获得的结果通过统计正态性检验得到证实,该正态性检验表明IMF具有非高斯分布。我们的研究还表明,大数据长度和大量迭代会在所有模式下产生多模式分布。

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