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多小波预处理方法用于滚动轴承故障信号的去噪效果分析 被引量:2

Multiwavelet Preprocessing Method Applied to Denoising Effect Analysis of Rolling Bearing Fault Signals
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摘要 针对不同预处理方法对多小波的影响问题,探讨了基于不同预处理方法的多小波对滚动轴承信号去噪效果的影响。通过仿真实验,先对GHM多小波、CL4多小波和SA4多小波进行重复行预处理、逼近预处理和平衡多小波处理,并将处理后的多小波应用于滚动轴承故障信号的去噪效果分析中。结果表明:经过平衡多小波预处理的CL4多小波在滚动体故障信号、内圈故障信号、外圈故障信号中的效果最好,相对于经过其他预处理方法处理的多小波的处理效果有明显优势。 Aimed at the influence of various pretreatment methods on the multiwavelet, the effect of multiwavelet transform on the signal denoising of the rolling bearing was discussed. Through the simulation experiment, the rolling bearing fault signal denoising effects of repeated line preprocessing, approximation preprocessing and balanced multiwavelet processing of GHM multiwavelet, CL4 multiwavelet and SA4 multiwavelet were implemented, including having the processed multiwavelet applied to analyze the denoising effect of rolling bearing fault signals. The results show that, the CL4 multiwavelet balanced by preprocessing works better in denoising the fault signal of rolling body, inner ring and the outer ring and it outperforms other multiwavelet preprocessing methods.
作者 吕维宗 王海瑞 舒捷 LV Wei-zong;WANG Hai-rui;SHU Jie(Faculty of Information Engineering and Automation, Kunming University of Science and Technology)
出处 《化工自动化及仪表》 CAS 2019年第8期645-650,共6页 Control and Instruments in Chemical Industry
基金 国家自然科学基金项目(61263023)
关键词 滚动轴承 故障信号 去噪效果 多小波 预处理 rolling bearing fault signal denoising effect multiwavelet preprocessing
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  • 1[19]Strela V. Multiwavelets: Theory and Application: [Doctoral Thesis]. Cambridge ( MA ): Massachusetts Institute of Technology, 1996
  • 2[20]Strela V. A Note on Construction of Biorthogonal Multi-scaling Functions. In: Wavelets, Multiwavelets, and Their Applications in Contemporary Mathematics. Philadelphia:American Mathematics Society, 1998
  • 3[21]Cotronei M, Montefusco L B, Puccio L. Multiwavelet Analysis and Signal Processing. IEEE Trans on Circuits and Systems- Ⅱ:Analog and Digital Signal Processing, 1998, 45(8): 970~987
  • 4[22]Jiang Q T. Orthogonal Multiwavelet with Optimum Timefrequency Resolution. IEEE Trans on Signal Processing, 1998,46(4): 830~844
  • 5[23]Jiang Q T. On the Design of Multifilter Banks and Orthogonal Multiwavelet Bases. IEEE Trans on Signal Processing, 1998,46 (12): 3292~3303
  • 6[24]Heil C, Strang G, Strela V. Matrix Refinement Equations:Existence and Uniqueness. J Fourier Anal Appl, 1996, 2:363~377
  • 7[1]Daubechies I. Ten Lectures on Wavelets. In: CBMS-conference Lecture Notes, Vol 61. Philadelphia: SIAM, 1992
  • 8[10]Alpert B K, Rokhin V. A Fast Algorithm for the Evaluation of Legendre Expansion. SIAM Journal of Science Statistics Computation, 1991, 12: 158~179
  • 9[11]Goodman T N T, Lee S L, Tang W S. Wavelets in Wandering Subspaces. Trans American Mathematics Society, 1993, 338:639~654
  • 10[12]Goodman T N T, Lee S L. Wavelets of Multiplicity r. Trans Amer Math Soc, 1994, 342:307~324

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