液压泵性能退化过程中,振动信号非线性强,导致退化特征提取困难、表征能力有限,为此,本文提出一种基于改良型局部特征尺度分解(Improved Local Characteristic-scale Decomposition, ILCD)融合与多重分形去趋势波动分析(Multi-fractal Detrended Fluctuation Analysis, MF-DFA)的退化特征提取方法。首先,在对信号进行ILCD分解的基础上,通过构建敏感因子从各内禀尺度分量(Intrinsic Scale Components,ISCs)筛选出包含关键故障信息的敏感分量,并依据融合规则实现多通道振动信号的融合处理,以改善重构信号中的特征信息;在此基础上,利用带有加窗分割的MF-DFA方法对融合信号作进一步处理,选取多重分形谱敏感参数作为液压泵性能退化特征向量;最后,利用液压泵实测振动信号,验证了该方法的有效性。
Abstract
In the process of hydraulic pump degradation, the vibration signal is nonlinear,from which it is hard to extract effective degradation features. Therefore, a novel method based on the Improved Local Characteristic-scale Decomposition (ILCD) fusion and Multi-fractal Detrended Fluctuation Analysis (MF-DFA) was proposed. Vibration signals were initially decomposed by ILCD. Intrinsic Scale Components were selected based on the presented sensitive factor to obtain important feature informations effectively. Multi-dimensional vibration signals were fused according to the fusion rules for improving the feature information in the reconstructed signal. Furthermore, the fused signal was processed by MF-DFA which contains the window division, and the multi-fractal spectral parameters were extracted as degradation features. Finally, the proposed method was verified by the real sampled vibration signals of a hydraulic pump.
关键词
改良型局部特征尺度分解算法 /
多通道信号融合 /
敏感因子 /
退化特征提取
{{custom_keyword}} /
Key words
Improved local characteristic-scale decomposition algorithm /
multi-channel signals fusion /
sensitive factor /
degradation feature extraction
{{custom_keyword}} /
{{custom_sec.title}}
{{custom_sec.title}}
{{custom_sec.content}}
参考文献
[1] Jun Du, Shaoping Wang, Haiyan Zhang. Layered clustering multi-fault diagnosis for hydraulic piston pump [J]. Mechanical Systems and Signal Processing, 2013,36(2):487-504.
[2] Jian Sun, Hongru Li, Baohua Xu. The morphological undecimated wavelet decomposition – discrete cosine transform composite spectrum fusion algorithm and its application on hydraulic pumps [J]. Measurement, 2016, 94: 794-805.
[3] 孙健,李洪儒,王卫国,许葆华. 一种基于WMUWD的液压泵振动信号预处理方法[J]. 振动与冲击. 2015,34(21):93-99.
Jian Sun, Hongru Li, Weiguo Wang, et al. Preprocessing algorithm for vibration signals of a hydraulic pump based on WMUWD [J]. Journal of Vibration and Shock, 2015,34(21):93-99.
[4] Jinde Zheng, Junsheng Cheng, Yu Yang. A rolling bearing fault diagnosis approach based on LCD and fuzzy entropy [J]. Mechanism and Machine Theory, 2013,70:441-453.
[5] 程军圣, 杨怡, 杨宇. 局部特征尺度分解方法及其在齿轮故障诊断中的应用[J]. 机械工程学报. 2012,48(9):45-49.
Junsheng Cheng, Yi Yang, Yu Yang. Local characteristic-scale decomposition method and its application to gear fault diagnosis [J]. Journal of Mechanical Engineering, 2012,48(9):45-49.
[6] 郑近德, 程军圣, 曾鸣. 基于改进的局部特征尺度分解和归一化正交的时频分析方法[J]. 电子学报. 2015,43(7):1419-1423.
Zheng Jinde, Cheng Junsheng, Zeng Ming. A new time-frequency analysis method based on improved local characteristic-scale decomposition and normalized quadrature [J]. ACTA ELECTRONICA SINICA, 2015,43(7):1419-1423.
[7] Jian Sun, Hongru Li, Baohua Xu. The morphological undecimated wavelet decomposition – discrete cosine transform composite spectrum fusion algorithm and its application on hydraulic pumps [J]. Measurement, 2016, 94: 794-805.
[8] Jian Sun, Hongru Li, Baohua Xu. Prognostic for hydraulic pump based upon DCT-composite spectrum and the modified echo state network [J]. Springerplus, 2016, 5(1): 1293-1310.
[9] J.W. Kantelhardt, S.A. Zschiegner, E. Koscielny-Bunde, et al. Multifractal detrended fluctuation analysis of nonstationary time series [J]. Physica A Statistical Mechanics & Its Applications, 2002, 316(1): 87-114.
[10] Mehran Talebinejad, Adrian D.C.Chan, Ali Miri. Fatigue estimation using a novel multi-fractal detrended fluctration analysis-based approach [J]. Journal of Electromyography & Kinesiology, 2010, 20(3): 433-439.
[11] Lucian Petrea, Cristian Demian, Jean Francois Brudny. High-frequency harmonic effects on low frequency iron losses [J]. IEEE transactions on Magnetics, 2014,50(11):6301204.
[12] Rahul Urgaonkar, Michael J. Neely. Optimal routing with mutual information accumulation in wireless networks [J]. IEEE Journal on Selected Areas in Communications, 2012, 30(9): 1730-1737.
[13] Xiaoming Zhao, Tejas H.Patel, Ming J.Zuo. Multivariate EMD and full spectrum based condition monitoring for rotating machinery [J]. Mechanical Systems and Signal Processing, 2012,27:712-728.
[14] Jinshan Lin, Qian Chen. Fault diagnosis of rolling bearings based on multifractal detrended fluctration analysis and Mahalanobis distance criterion [J]. Mechanical Systems and Signal Processing, 2013, 38(2): 515-533.
[15] Gang Xiong, Wenxian Yu, Shuning Zhang. Time-singular multifratal spectrum distribution based on detrended fluctuation analysis [J]. Physica A: Statistical Mechanics and its Applications, 2015, 437(1): 351-366.
[16] R.Leonarduzzi, H.Wendt, P.Abry, et al. p-exponent and p-leaders, Part II: Multifractal analysis, relations to detrended fluctration analysis [J]. Physica A: Statistical Mechanics and its Applications, 2016, 448(1): 319-339.
[17] Mehran Talebinejad, Adrian D.C.Chan, Ali Miri. Fatigue estimation using a novel multi-fractal detrended fluctration analysis-based approach [J]. Journal of Electromyography & Kinesiology, 2010, 20(3): 433-439.
[18] Jinshan Lin, Qian Chen. Fault diagnosis of rolling bearings based on multifractal detrended fluctration analysis and Mahalanobis distance criterion [J]. Mechanical Systems and Signal Processing, 2013, 38(2): 515-533.
[19] 程哲. 直升机传动系统行星轮系损伤建模与故障预测理论及方法研究[D]. 国防科学技术大学博士学位论文, 2011.
CHENG Z. Theory and method on damage modeling and prognostics for planetary gear set of helicopter transmission system [D]. Dissertation for the degree of Doctor of National University of Defense Technology, 2011.
{{custom_fnGroup.title_cn}}
脚注
{{custom_fn.content}}