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Fast algorithm of wavelet decomposition and reconstruction for the fractal signals

机译:分形信号的小波分解与重构快速算法

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A fast algorithm of wavelet decomposition and reconstruction for fractal signals is put forward. In accordance with the self-similarity and long-term-related characteristics of the fractal signals, and by means of the discrete wavelet transformation (DWT), multi-scale resolution is carried out so as to make them become similar stationary signals and estimate them with the usual Wiener filtering or Kalman filtering methods. Then multi-scale reconstruction is carried out with DWT in order to estimate the primary signals polluted by noise. This paper stresses the algorithm design of the DWT filtering process, and the computing complexity is also considered.
机译:提出了一种分形信号的小波分解与重构的快速算法。根据分形信号的自相似性和长期相关特性,借助离散小波变换(DWT)进行多尺度分解,使它们成为相似的平稳信号并对其进行估计。使用通常的维纳滤波或卡尔曼滤波方法。然后用DWT进行多尺度重构,以估计被噪声污染的主要信号。本文着重介绍了DWT过滤过程的算法设计,并考虑了计算复杂度。

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