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信号逼近在复杂信号去噪中的应用
引用本文:张海宁,吴冬梅.信号逼近在复杂信号去噪中的应用[J].西安科技大学学报,2007,27(2):296-299.
作者姓名:张海宁  吴冬梅
作者单位:1. 西安工业大学,电子信息工程学院,陕西,西安,710032
2. 西安科技大学,通信与信息工程学院,陕西,西安,710054
摘    要:对具有不同类型时频结构的复杂信号,为了最优化非线性信号逼近,可根据信号自适应地选择基。分析了通过极小化凹花费函数,从基字典中挑选“最佳”基的原理,采用快速最佳基的树搜索算法,在小波包基和局部余弦基这一类基中寻找被处理信号的最优基,实现了含噪语音录音信号的去噪。结果表明,最优经验局部余弦基对此类复杂信号的去噪效果远比固定小波基阈值去噪效果好。

关 键 词:非线性逼近  自适应基  阈值去噪  局部余弦基
文章编号:1672-9315(2007)02-0296-04
修稿时间:2006-02-20

Application of signal approximation to complex signal denoising
ZHANG Hai-ning,WU Dong-mei.Application of signal approximation to complex signal denoising[J].JOurnal of XI’an University of Science and Technology,2007,27(2):296-299.
Authors:ZHANG Hai-ning  WU Dong-mei
Abstract:For complex signal with different time-frequency frame,the best basis adaptive signal can be selected for optimization of non-linear approximation.This paper analyzes the theory of "best" basis selection from a library of bases by minimum estimation of risk.The fast best-basis algorithm is used to pick out the "best" basis from all wavelet packet basis and local cosine basis,to actualize denoising of speech recording signal obtained by adding a Gaussian white noise.The simulation shows that the estimated signal recovered from the local cosine coefficients above the threshold in the best basis is far better than from appointed wavelet basis.
Keywords:non linear approximation  adaptive base  threshold denoising  best local cosine basis
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