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首页> 外文期刊>EURASIP journal on advances in signal processing >Using Peano–Hilbert space filling curves for fast bidimensional ensemble EMD realization
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Using Peano–Hilbert space filling curves for fast bidimensional ensemble EMD realization

机译:使用Peano-Hilbert空间填充曲线实现快速二维整体EMD实现

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Empirical mode decomposition (EMD) is a fully unsupervised and data-driven approach to the class of nonlinear and non-stationary signals. A new approach is proposed, namely PHEEMD, to image analysis by using Peano–Hilbert space filling curves to transform 2D data (image) into 1D data, followed by ensemble EMD (EEMD) analysis, i.e., a more robust realization of EMD based on white noise excitation. Tests’ results have shown that PHEEMD exhibits a substantially reduced computational cost compared to other 2D-EMD approaches, preserving, simultaneously, the information lying at the EMD domain; hence, new perspectives for its use in low computational power devices, like portable applications, are feasible.
机译:经验模式分解(EMD)是一种完全不受监督且由数据驱动的方法,用于处理非线性和非平稳信号。提出了一种新的方法,即PHEEMD,通过使用Peano-Hilbert空间填充曲线将2D数据(图像)转换为1D数据进行图像分析,然后进行集成EMD(EEMD)分析,即基于EMD的更鲁棒的实现。白噪声激发。测试结果表明,与其他2D-EMD方法相比,PHEEMD的计算成本大大降低,同时保留了EMD域中的信息。因此,在诸如便携式应用之类的低计算能力设备中使用它的新观点是可行的。

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