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抗噪声源物理噪声引起的尖峰噪声的抑制 被引量:2

Suppression of Peak Noise Induced by the Physical Noise of Anti-noise Sources
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摘要 抗噪声源时滞与实际电路器件的干扰都是影响有源降噪实际应用效果的潜在因素。针对物理实验中引起的抗噪声源尖峰噪声,分析物理实验抗噪声源中尖峰噪声的机理,并利用小波变换的门限消噪法,对由物理噪声产生的尖峰噪声进行处理。该方法中,门限阈值的选取与信号分解层数的确定是两个核心问题。利用层数自适应确定的小波阈值消噪法可以抑制有源噪声控制中产生的尖峰噪声,通过仿真验证该方法对抑制尖峰噪声有良好的效果。 Time delay of anti-noise sources and the interference of circuit elements are potential factors which influencethe application result of active noise control. In this paper, the mechanism of the peak noise of the anti-noise sources inphysical experiments was analyzed. Using the threshold de-noising method based on wavelet transform, the peak noise inducedby the physical noise was processed. Selection of the threshold and determination of signal decomposition order werethe two core problems of this method. It is shown that the wavelet threshold de-noising method determined by the decompositionorder can suppress the peak noise in the adaptive noise control. The effectiveness of this method is verified by the resultsof numerical simulation.
出处 《噪声与振动控制》 CSCD 2015年第1期195-199,213,共6页 Noise and Vibration Control
关键词 声学 有源噪声控制 尖峰噪声 门限消噪法 acoustics active noise control peak noise threshold denoising method
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  • 1李士心,刘鲁源.基于小波阈值去噪方法的研究[J].仪器仪表学报,2002,23(z2):478-479. 被引量:28
  • 2郭代飞,高振明,张坚强.利用小波门限法进行信号去噪[J].山东大学学报(理学版),2001,36(3):306-311. 被引量:23
  • 3上羽贞行 富川义郎.超声波马达理论与应用[M].上海:上海科学技术出版社,1998..
  • 4金龙.[D].南京:东南大学,1997.
  • 5焦丹 徐善驾 吴先良 等(JiaoDan Xu Shanjia WuXianliang et al).采用频域紧支集正交小波基消除瞬态散射回波中的高斯白噪声干扰[J]..
  • 6傅晨钊 汲胜昌 李彦明 等(Fu Chenzhao Ji Shengchang Li Yanming et al).软门限小波去噪在变压器冲击试验中的应用研究[J]..
  • 7Sommerfeldt S D , Nashif P J. An adaptive filtered-X algorithm for energy-based active control[J]. J. Acoust. Soc. Amer., 1995(1).
  • 8Eriksson L J. Recent trends in the development of active sound and vibration control systems. In: Proc. Noise-Con 1994: 271-278.
  • 9NIODLA L. A piezoelectric motorussing flexural vibration of a thin piezoelectric membrance [J] . IEEE Transaction on Ultrasonics, Ferroelectrics, and Frequency Control, 1998,45 (1): 23-29.
  • 10MALLAT S. Theory formulti-resolution signal decomposition: The wavelet representation [J ]. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1989, 11(7) : 674 - 693.

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