摘要
本文用基于最小均方误差准则的最优门限方法估计叠加高斯白噪声的分形布朗运动,并给出 其离散小波变换分解级数确定方法.与多尺度维纳滤波相比,本方法不需估计1/f类分形信号 的方差,且其离散小波变换分解级数可预先确定,因此有着更好的实用性和可操作性.
Based on the minimum mean-square error, this paper offers an optimum threshold method of estimating the 1/f-type fractal signals with the additive white noise. The paper also provides the method of determining the wavelet decomposition scale. Compared with the multiscale Wiener filter, the optimum threshold method is more practical and maneuverable because it doesn't estimate the variance of 1/f-type fractal signals and the wavelet decomposition scale can be determined in advance.
出处
《电子学报》
EI
CAS
CSCD
北大核心
2001年第9期1161-1163,共3页
Acta Electronica Sinica
基金
国家自然科学基金(No.19971063)
国家自然科学基金重点项目(No.69732010)
关键词
分形信号
分形布郎运动
信号估计
小波变换
分形随机信号
最优门限法
Brownian movement
Errors
Estimation
Gaussian noise (electronic)
Optimization
Threshold logic
Wavelet transforms
White noise