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基于K-奇异值分解字典学习的振动信号压缩感知方法 被引量:6

Compressed Sensing of Vibration Signals Based on K-Singular Value Decomposition Dictionary Learning
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摘要 针对在齿轮箱的状态监测和故障诊断过程中传统的奈奎斯特采样定律采集到的振动信号数据量过大的问题,提出基于K-奇异值分解(K-SVD)字典学习的振动信号压缩感知(CS)方法,以实现对振动信号的高效压缩采样;在实验中分别将基于K-SVD训练生成的2种字典和离散余弦变换(DCT)固定字典用于信号的重构,并对其结果进行对比分析。实验结果表明,在相同压缩率时,与DCT固定字典相比,本文中所提出的方法能有效地提高重构信号的相似度。 In the process of condition monitoring and fault diagnosis of gearbox,a method of compressed sensing(CS)of vibration signals based on K-singular value decomposition(K-SVD)dictionary learning was proposed to solve the problem of excessive data of vibration signals collected by using traditional nyquist sampling law to realize efficient compression sampling of vibration signals.In the experiment,two kinds of dictionaries based on K-SVD training and discrete cosine transform(DCT)fixed dictionaries were used for signal reconstruction,and the results were compared and analyzed.The experimental results show that,compared with DCT fixed dictionary,the proposed method can effectively improve the similarity of reconstructed signals at the same compression rate.
作者 何天远 王万仁 吴鲁明 邢亚航 郝如江 HE Tianyuan;WANG Wanren;WU Luming;XING Yahang;HAO Rujiang(School of Mechanical Engineering,Shijiazhuang Tiedao University,Shijiazhuang 050043,China;China Railway 22nd Bureau Group Rail Engineering Co.,Ltd.,Beijing 100040,China)
出处 《济南大学学报(自然科学版)》 CAS 北大核心 2020年第1期52-56,68,共6页 Journal of University of Jinan(Science and Technology)
基金 国家自然科学基金项目(51375319) 石家庄铁道大学在读研究生创新能力培养计划项目(YC2019034)
关键词 齿轮箱 故障诊断 K-奇异值分解 压缩感知 gear box fault diagnosis K-singular value cdecomposition compressed sensing
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  • 1罗忠辉,薛晓宁,王筱珍,吴百海,何真.小波变换及经验模式分解方法在电机轴承早期故障诊断中的应用[J].中国电机工程学报,2005,25(14):125-129. 被引量:66
  • 2陈贵敏,贾建援,韩琪.粒子群优化算法的惯性权值递减策略研究[J].西安交通大学学报,2006,40(1):53-56. 被引量:304
  • 3CANDIS E,WAKIN M.An inlroduction to compressivesampling[J].IEEE Signal Processing Magazine, 2008,25(2) : 21-30.
  • 4CANDS E, ROMBERG J,TAO T.Robust uncertainty prin- ciples:exact signal reconstruction from highly incomplete frequency information[J].IEEE Transactions on Information Theory, 2006,52(2) : 489-509.
  • 5Ming Y, Chen J, Dong G M. Weak fault feature extraction of rolling bearing based on cyclic Wiener filter and envelope spectrum[J]. LMechanical System and Signal Processing, 2011, 25(5): 1773-1785.
  • 6Jiang R L, Chen J, Dong G M, et al. The Weak fault diagnosis and condition monitoring of rolling element bearing using minimum entropy deconvolution and envelop spectrum[J]. Engineering Science Engineers, Part C: Journal of Mechanical Engineering Science, 2013, 227(5): 1116-1129.
  • 7Mcdonald G L, Zhao Q, Zuo M J. Maximum correlated kurtosis deconvolution and application on gear tooth chip fault detection[J]. Mechanical Systems and Signal Processing, 2012, 33: 237-255.
  • 8Kennedy J , Eberhart R C . Particle swarm optimization[C]//IEEE International Conference on Neural Networks, Perth, Australia, 1995: 1942-1948.
  • 9Su W S, Wang F T, Zhu H, et al. Rolling element bearing faults diagnosis based on optimal morlet wavelet filter and autocorrelation enhancement[J]. Mechanical System andSignal Processing, 2010, 24(5): 1458-1472.
  • 10Antoni J, Bonnardot F, Raad A, et al. Cyclostationary modeling of rotating machine vibration signals[J]. Mechanical Systems and Signal Processing, 2004, 18(6): 1285-1314.

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