期刊文献+

多周期信号的小波包方差分析方法 被引量:3

Wavelet packet variance analysis methods for multi-period signal
下载PDF
导出
摘要 在多周期结构分析中,最大重叠离散小波变换得到的信号周期具有明显的局限性。在对比小波方差分析中,提出了用最大重叠离散小波包方差法分析不同尺度小波方差图、功率谱,从而得到信号周期估计的最大值。实验结果表明,对信号或时间序列周期结构的分析是一种有效的方法,该方法可以准确估计多周期信号的小波包方差。 In the multi - period structure analysis, the period of signal obtained by the maximal overlap discrete wavelet variance has significant limitations. In this paper, in contrast to the wavelet variance analysis, we present a method of maximal overlap discrete wavelet packet variance to analyze the variance diagram or power spectrum at different scales, and then obtain the period of signal by estimating the maximum value. Experimental results show that the method of wavelet packet variance can estimate the multi-period structure of the signal accurately. It is an ef- fective method for signal or time series periodic structure analysis.
出处 《微型机与应用》 2017年第3期82-84,共3页 Microcomputer & Its Applications
关键词 功率谱 多周期 小波方差 小波包方差 power spectrum multi-period wavelet variance wavelet packet variance
  • 相关文献

参考文献4

二级参考文献14

  • 1[1]WANG Guan-yu. The application of chaotic oscillators to weak signal detection[J]. IEEE Transactions on Industrial Electronics,2001,46(2):440-444.
  • 2[2]BARBAROSSA S, SCAGLIONE A, GIANNAKIS G. Produce high-order ambiguity function for multicomponent polynomial-phase signal modeling [J]. IEEE Transactions on Signal Processing, 1998,46(3):691-708.
  • 3[3]SHMALIY Y. Probability distributions of the envelope and phase, and their derivatives in time of the sum of a non-stationary sine signal and narrow-band Gaussian noise [J].Journal of the Franklin Institute,1999, 336(6): 1013-1022.
  • 4[5]MALLAT S, ZHONG Si-fen. Characterization of signals from multiscale edges[J]. IEEE Transactions on pattern analysis and machine intelligence,1992,14(7):710-732.
  • 5[7]SHERLOCK B G,KAKAD Y P. Windowed discrete cosine and sine transforms for shifting data[J]. Signal processing,2001,81(7): 1465-1478.
  • 6[8]NEWLAND D E. Ridge and phase indentification in the frequency analysis of transient signals by harmonic wavelets[J]. J of Vibration and Acoustics, Transactions of the ASME,1999,121(2):149-155.
  • 7[9]NEWLAND D E. Harmonic wavelets in vibrations and acoustics [J]. Royal Soc Trans Philos: A,1999,1760,(357):2607-2625.
  • 8楼顺天.基于MATLAB的系统分析与设计--信号处理[M].西安:西安电子科技大学出版社,2000..
  • 9Jung P,Phys Rev.A,1991年,44卷,12期,8032页
  • 10Debnath G,Phys Rev.A,1989年,39卷,8期,4323页

共引文献111

同被引文献33

引证文献3

二级引证文献9

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部