期刊文献+

多小波系数特征提取方法在故障诊断中的应用 被引量:17

Application of Feature Extraction Method in Fault Diagnosis Based on Multi-Wavelet Coefficients
下载PDF
导出
摘要 针对机械故障的特征提取问题,提出一种基于多小波系数的机械故障特征提取方法。首先,对不同工况的机械振动信号进行多小波分解;其次,利用分解后各层多小波系数的统计特征包括最大值、最小值、均值和标准差作为该工况振动信号的特征向量;最后,利用支持向量机的方法对机械故障进行识别。对滚动轴承正常状况与内圈故障、滚动体故障、外圈故障3种故障及多种损伤程度的实测振动信号进行故障识别试验,试验结果表明,该方法用于机械故障诊断可以获得较高的识别率,识别效果要优于基于单小波系数统计特征的识别方法,具有一定的工程应用价值。 Aimed at feature extraction in machinery fault diagnosis,this paper proposes a new fault feature extraction method based on multi-wavelet coefficients.The original vibration signals of each fault category are decomposed into time-frequency representations using multi-wavelet transform.Then the maximum,minimum,mean and standard deviation of the multi-wavelet coefficients in each subband are calculated and used as the feature vector.The support vector machine method is used for machinery fault classification.Experiments are conducted on the real vibration signal of the roller bearing with normal conditions,inner fault,ball fault and outer fault.The experimental results indicate that the proposed approach can reliably identify the different fault categories,works better than the single wavelet method,and thus has potential for machinery fault diagnosis.
出处 《振动.测试与诊断》 EI CSCD 北大核心 2015年第2期276-280,398,共5页 Journal of Vibration,Measurement & Diagnosis
基金 国家自然科学基金资助项目(11172182 11202141 11472179)
关键词 多小波 故障诊断 特征提取 轴承 支持向量机 multi-wavelet fault diagnosis feature extraction bearing support vector machine
  • 相关文献

参考文献20

  • 1Peng Zhike, Chu Fulei. Application of the wavelet trans-form in machine condition monitoring and fault diagnos-tics: a review with bibliography[J]. Mechanical Systemsand Signal Processing,2004,18(2):199-221.
  • 2于志伟,苏宝库,曾鸣.小波包分析技术在大型电机转子故障诊断系统中的应用[J].中国电机工程学报,2005,25(22):158-162. 被引量:63
  • 3陈伟,贾庆轩,孙汉旭.利用小波包和SVDD的分拣机轴承故障诊断[J].振动.测试与诊断,2012,32(5):762-766. 被引量:7
  • 4杨世锡,胡劲松,吴昭同,严拱标.旋转机械振动信号基于EMD的希尔伯特变换和小波变换时频分析比较[J].中国电机工程学报,2003,23(6):102-107. 被引量:182
  • 5Lin Jing. Feature extraction of machine sound usingwavelet and its application in fault diagnosis [J]. NDTE International, 2001,34(1) : 25-30.
  • 6Li Li,Qu Liangsheng, Liao Xianghui. Haar waveletfor machine fault diagnosis [J]. Mechanical Systemsand Signal Processing,2007, 21(4) : 1773-1786.
  • 7Su Wensheng,Wang Fengtao,Zhu Hong, et al. Roll-ing element bearing faults diagnosis based on optimalMorlet wavelet filter and autocorrelation enhancement[J ]. Mechanical Systems and Signal Processing,2010, 24(5); 1458-1472.
  • 8Chui Charles K,Lian Jianao A. A study of orthonor-mal multi-wavelets[J]. Applied Numerical Mathemat-ics, 1996, 20(3): 273-298.
  • 9Geronimo J, Hardin D,Massopust P R. Fractal func-tions and wavelet expansions based on several scalingfunctions [J]. Journal of Approximation Theory,1994, 78(3): 373-401.
  • 10Donovan G,Geronimo J S,Hardin D P,et al. Con-struction of orthogonal wavelets using fractal interpo-lation functions [J]. SIAM Journal on MathematicalAnalysis, 1996, 27(4) : 1158-1192.

二级参考文献83

  • 1王耀南,霍百林,王辉,何晓.基于小波包的小电流接地系统故障选线的新判据[J].中国电机工程学报,2004,24(6):54-58. 被引量:162
  • 2徐冰雁,黄成军,钱勇,江秀臣.多小波相邻系数法在局部放电去噪中的应用[J].电网技术,2005,29(15):61-64. 被引量:17
  • 3DONOHO D L. Denoising by soft thresholding [J]. IEEE Transaction on Information Theory, 1995, 41(3): 613- 627.
  • 4STRELA V, HELLER P N, STRANG G, et al. The application of multiwavelet filterbanks of image processiong [J]. IEEE Trans. Signal Processing, 1999, 8(4): 548-563.
  • 5KHADEM S E, REZAEE M. Development of vibration signature analysis using multiwavelets systems [J]. Journal of Sound and Vibration, 2003, 261 : 613-633.
  • 6DOWNIE T R, SILVERMAN B W. The discrete multiple wavelet transform and thresholding methods [J]. IEEE Trans. on Signal Processing, 1998, 46:2 558-2 561.
  • 7BUI T D, CHEN G Y. Translation-invariant denoising using multiwavelets [J]. IEEE Trans. on Signal Processing, 1998, 46(12): 414-420.
  • 8CHEN G Y, BUI T D. Multiwavelets denoising using neighboring coefficients [J]. IEEE Trans. on Signal Processing, 2003, 10(7): 211-214.
  • 9HSUNG Tai Chiu, LUN Daniel Pak Kong. Optimizing the multiwavelet shrinkage denoising [J]. IEEE Trans. on Signal Processing, 2005, 53: 240-250.
  • 10GERNIMO J S, HARDIN D P, MASSOPUST P R. Fractal functions and wavelet expansions based on several scaling fimctions [J]. Journal of Approximation Theory, 1994, 78: 373-401.

共引文献352

同被引文献188

引证文献17

二级引证文献160

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