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基于小波变阈值去噪递推偏最小二乘的加工质量预测方法 被引量:1

Process quality prediction method based on wavelet denoising recursive partial least square
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摘要 为准确预测在噪声干扰下的加工质量,基于小波去噪和递推偏最小二乘方法,提出了小波变阈值去噪递推偏最小二乘方法。该方法针对小波硬软阈值去噪的不足,利用小波多尺度去噪,建立了变阈值计算公式,基于两小波域的维纳滤波,实现在偏最小二乘建模前对噪声的小波多尺度变阈值处理;同时,针对递推偏最小二乘算法中的"数据饱和"现象,基于滑动窗口的原理,通过引入折息因子控制遗忘程度,构建了多调节参数的递推偏最小二乘算法。通过该方法构建了加工质量预测模型,进行加工质量的预测,最后,结合具体实例分析,验证了该方法的有效性。 To accurately predict the process quality information interfered by noise, the method of Wavelet Diagnosis Recursive Partial Least Square (WDRPLS) based on wavelet diagnosis and recursive Partial Least Square (PLS) was proposed. Aiming at shortcomings of hard and soft threshold in the wavelet diagnosis, a variable threshold formula based on the two wavelet domains of Wiener filter was proposed by using wavelet multi-scale diagnosis so that it could diagnose by wavelet multi-scale variable threshold method before PLS modeling. To deal with data saturation problem in recurrence PLS, based on the theory of sliding window, rates factor was introduced to control forget degree, and a multi-factor recursive PLS algorithm was constructed. Process quality prediction model was set up by this method, and it could predict process quality information. Finally, an application example was used to validate the effectiveness of method.
出处 《计算机集成制造系统》 EI CSCD 北大核心 2008年第1期172-176,182,共6页 Computer Integrated Manufacturing Systems
基金 国家863/CIMS主题资助项目(2006AA04Z149)~~
关键词 加工质量 质量预测 偏最小二乘 process quality quality prediction partial least square
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  • 1SUNG LEE D, WOO LEE M, HAN WOO S, et al. Nonlinear dynamic partial least squares modeling of a full-scale biological wastewater treatment plant[J]. Process Biochemistry, 2006, 41(9) : 2050-2057.
  • 2DINC E, OZDEMIR A, BALEANU D. Comparative study of the continuous wavelet transform, derivative and partial least squares methods applied to the overlapping spectra for the simultaneous quantitative resolution of ascorbic acid and acetylsalicylic acid in effervescent tablets[J]. Journal of Phamaceurical and Biomedical Analysis, 2005, 37(3):569-575.
  • 3TEPPOLA P, MINKKINEN P. Wavelet-PLS regression models for both exploratory data analysis and process monitoring[J]. Journal of Chemomtrics, 2000, 14(5/6) :383-399.
  • 4HARROPGALVAO R K, JOSE G E, ADONIASDANTA S H,et al. Optimal wavelet filter construction using X and Y data[J]. Chemometrics and Intelligent Laboratory Systems, 2004, 70(1) :1-10.
  • 5ESTEBAN-DIE I, GONZALEZ-SAIZ J-M, PIZARRO C. OWAVEC:a combination of wavelet analysis and an orthogonalization algorithm as a pre-processing step in multivariate calibration[J]. Analytica Chimica Acta, 2004, 515(1):31-41.
  • 6ZHAO Shijian, ZHANG Jie, XU Yongmao. Performance monitoring of processes with multiple operating modes through multiple PLS models[J]. Journal of Process Control, 2006, 16 (7) :763-772.
  • 7DOS SANTOS R N F, GALVAO R K H, ARAUJO M C U, et al. Improvement of prediction ability of PLS models employing the wavelet packet transform:a case study concerning FT-IR determination of gasoline parameters [J]. Talanta, 2007,71 (3) : 1136-1143.
  • 8张赤斌,史金飞,易红.基于偏最小二乘法回归的工序质量建模[J].东南大学学报(自然科学版),2005,35(5):702-705. 被引量:13
  • 9刘强,尹力.一种简化递推偏最小二乘建模算法及其应用[J].北京航空航天大学学报,2003,29(7):640-643. 被引量:7
  • 10刘强.刀具磨损的偏最小二乘回归分析与建模[J].北京航空航天大学学报,2000,26(4):457-460. 被引量:17

二级参考文献56

  • 1王俊,陈逢时,张守宏.一种利用子波变换多尺度分辨特性的信号消噪技术[J].信号处理,1996,12(2):105-109. 被引量:48
  • 2张晓春.小波变换及其在无损检测中的应用[J].无损检测,1997,19(3):61-63. 被引量:25
  • 3吴国富 安万福 刘景海.实用数据分析方法[M].北京:中国统计出版社,1989..
  • 4Wold S, Trygg J, Berglund A, et al. Some recent developments in PLS modeling [J]. Chemometrics and Intelligent Laboratory Systems,2001,58:131 ~ 150.
  • 5Qin S J. Recursive PLS algorithms for adaptive data modeling [J].Computers Chem Engng, 1998, 22(4,5) : 503 ~508.
  • 6Anderson E W, Fornell C. Foundations of the American Customer Satisfaction Index. Total Quality Management, 2000,11 (7) : 869 - 882.
  • 7Burhn M, Michael A G. Theory, Development and Implementation of National Customer Satisfaction Indices: the Swiss Index of Customer Satisfaction.Total Quality Management, 2000, 11 (7): 1017-1028.
  • 8Tan K C,Shen X X. Integrating Kano's Model in the Planning Matrix of Quality Function Deployment. Total Quality Management, 2000, 11 (8) :1141-1151.
  • 9CasselC M,HacklP,Westlund A H. On Measurement of Intangible Assert: a Study of Robustness of Partial Least Squares. Total Quality Management.2000,11(7) :897-907.
  • 10王惠文,偏最玄乘回归方法及其应用,1999年

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