期刊文献+

相关乘性和加性噪声共存背景下的谐波恢复 被引量:3

Harmonics retrieval in correlative multiplicative and additive noise
下载PDF
导出
摘要 针对零均值乘性噪声和加性噪声共存、并且乘性噪声之间相关,乘性噪声和加性噪声之间也相关的噪声背景下的谐波频率估计问题,先用噪声互可混的概念来体现多个噪声之间的相关关系,并在此基础上提出了一种四阶时间平均多矩谱方法。该方法能够有效地估计出观测信号中的谐波频率,并且无需限制噪声的颜色和分布。仿真实验验证了该算法的正确性。 The problem of harmonic retrieval in zero mean multiplicative and additive noise was studied. The multiplicative noise is correlative itself and it is also correlative with the additive noise. The cross-mixing concept representing the correlative relationship of the noise was proposed. Based on this idea, a special fourth order time average moment spectrum was defined to estimate frequency of the harmonics. The proposed method does not need the constrain on the distribution and color of the noise, and its effectiveness was shown through simulation examples.
出处 《吉林大学学报(工学版)》 EI CAS CSCD 北大核心 2005年第1期76-80,共5页 Journal of Jilin University:Engineering and Technology Edition
基金 国家自然科学基金资助项目(60172032) 教育部博士学科点专项基金资助项目(2001404).
关键词 信息处理技术 乘性噪声 时间平均多矩谱 谐波恢复 information processing technology multiplicative noise time-average moment polyspectrum harmonic retrieval
  • 相关文献

参考文献15

  • 1SWAMI A, MENDEL J M. Cumulant-based approach to harmonic retrieval problem [C] // Proceeding of 1988 IEEE ICASSP,USA, 1988.
  • 2ZHANG Yan,WANG Shuxun. Harmonic retrieval in colored non-Gaussian noise cumulants[J]. IEEE Trans,2000, SP-48(4) :982-987.
  • 3马淑芬,吴嗣亮.有色噪声中谐波频率的频域非线性预滤波估计方法[J].电子学报,2000,28(6):48-50. 被引量:7
  • 4MORREN G, LEMMERLING P, HUFFEL S V.Decimative subspace based parameter estimation techniques[J]. Signal Processing, 2003,83 : 1025 -1033.
  • 5BESSON O, STOICA P. Analysis of MUSIC and ESPRIT frequency estimate for sinusoidal signal with low-pass envelops[J]. IEEE Trans 1996,SP-44(9) :2359-2364.
  • 6DWYER R F. Fourth-order spectra of Gaussian amplitude modulated sinusoids[J]. Journal of the Acoust Soc, 1991,90:918-926.
  • 7SWAMI A. Muhiplieative noise models: parameter estimation using cumulants[J]. IEEE Trans, 1994, 36(3) :355-373.
  • 8GEORGIOS B Giannakis, ZHOU Guotong. Harmonics in muhiplieative and additive parameter estimation using eyelie statisties[J]. IEEE Trans.1995 ,SP- 43 (9) :2217-2221.
  • 9MORREN G, LEMMERLING P, HUFFEL S V. Decimative subspace based parameter estimation techniques[J]. Signal Processing, 2003, 83 : 1025 -1033.
  • 10BESSON O, STOICA P. Analysis of MUSIC and ESPRIT frequency estimate for sinusoidal signal with low-pass envelops[J]. IEEE Trans. 1996, SP-44(9) :2359-2364.

二级参考文献16

共引文献18

同被引文献37

  • 1马彦,石要武,孙文涛.高分辨率谐波恢复的互四阶累积量ESPRIT-SVD方法1[J].吉林大学学报(信息科学版),2002,20(1):30-32. 被引量:8
  • 2李玲,王宏志,王艳玲,王晓梅.平稳噪声中的谐波恢复[J].长春工业大学学报,2005,26(1):34-37. 被引量:2
  • 3杨世永,李宏伟.基于三阶循环累积量的二维谐波信号的参数估计[J].电子学报,2005,33(10):1808-1811. 被引量:5
  • 4付丽华,张猛,李宏伟.一种基于循环小波累积量的谐波恢复方法[J].信号处理,2006,22(5):609-613. 被引量:3
  • 5Besson O,Castanie F.On estimating the frequency of a sinusoid in auto-regressive multiplicative noise[J].Signal Processing,1993,30(2):65-83.
  • 6Besson O,Stoica P.Sinusoidal signals with random amplitude:Least-squares estimators and their statistical analysis[J].IEEE Trans,on Signal Processing,1995,43 (11):2733-2744.
  • 7Zhou G,Giannakis G.On estimating random amplitude modulated harmonics using higher-order spectra[J].IEEE Journal of Oceanic Engr.,1994,19(4):529-539.
  • 8Swami A.Multiplicative noise models:Parameter estimation using cumulants[J].Signal Processing,1994,36 (3):355-373.
  • 9Swami A,Mendal J M.Cumulant-based approach to harmonic retrievl problem[C] //Proceedings of 1998 IEEE IC-ASSP.USA:IEEE,1998.
  • 10In Jong Kim,So Ryoung Park,Iickho Song.et al.Detection schemes for weak signals in first-order moving average of impulsive noise[J].IEEE Trans,on Vehicular Technology,2007,56(1):126-133.

引证文献3

二级引证文献7

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