Denoising Method of Deformation Monitoring Data Based on Variational Mode Decomposition

被引:0
作者
Luo Y. [1 ,2 ]
Huang C. [1 ]
Zhang J. [1 ]
机构
[1] School of Geodesy and Geomatics Engineering, East China University of Technology, Nanchang
[2] School of Geodesy and Geomatics, Wuhan University, Wuhan
来源
Wuhan Daxue Xuebao (Xinxi Kexue Ban)/Geomatics and Information Science of Wuhan University | 2020年 / 45卷 / 05期
基金
中国国家自然科学基金;
关键词
Deformation monitoring data; Denoising; Precision analysis; Variational mode decomposition;
D O I
10.13203/j.whugis20180437
中图分类号
学科分类号
摘要
In order to improve the denoising accuracy and reliability of deformation monitoring data, a new denoising algorithm for deformed data is constructed based on variational mode decomposition (VMD). Firstly, the criterion for judging the high frequency noise component of VMD is established, and T index is introduced to determine the optimal K value of VMD denoising. Then, VMD component after eliminating high frequency noise is reconstructed, and the denoising method of VMD deformation data is established. Finally, the denoising methods of VMD, wavelet and empirical mode decomposition (EMD) are compared and analyzed through the examples of simulation signal, bridge deformation data and dam deformation data. The experimental results show that the correlation coefficient, root mean square error and signal-to-noise ratio of VMD are better than those of wavelet and EMD. Therefore, the validity and reliability of VMD denoising method are proved theoretically. When denoising bridge deformation data and dam deformation data, VMD denoising results have better denoising accuracy and smoothness than wavelet and EMD, while retaining the local deformation feature information. © 2020, Editorial Board of Geomatics and Information Science of Wuhan University. All right reserved.
引用
收藏
页码:784 / 791
页数:7
相关论文
共 21 条
[1]  
Dai W, Huang D, Liu B., A Phase Space Reconstruction Based Single Channel ICA Algorithm and Its Application in Dam Deformation Analysis, Empire Survey Review, 47, 345, pp. 387-396, (2015)
[2]  
Narasimhappa M, Sabat S L, Nayak J., Fiber-Optic Gyroscope Signal Denoising Using an Adaptive Robust Kalman Filter[J], IEEE Sensors Journal, 16, 10, pp. 3711-3718, (2016)
[3]  
Zhai M Y., Seismic Data Denoising Based on the Fractional Fourier Transformation, Journal of Applied Geophysics, 109, pp. 62-70, (2014)
[4]  
Yi C, Lv Y, Xiao H, Et al., Multisensor Signal Denoising Based on Matching Synchrosqueezing Wavelet Transform for Mechanical Fault Condition Assessment, Measurement Science & Technology, (2018)
[5]  
Wang Dejun, Xiong Yongliang, Xu Shaoguang, A Precise Kinematic Single Epoch Positioning Algorithm Using Moving Window Wavelet Denoising, Geomatics and Information Science of Wuhan University, 40, 6, pp. 779-784, (2015)
[6]  
Lau L., Wavelet Packets Based Denoising Method for Measurement Domain Repeat-Time Multipath Filtering in GPS Static High-Precision Positioning, GPS Solutions, 21, 2, pp. 461-474, (2017)
[7]  
Chan J C, Ma H, Saha T K, Et al., Self-adaptive Partial Discharge Signal De-noising Based on Ensemble Empirical Mode Decomposition and Automatic Morphological Thresholding, IEEE Transactions on Dielectrics & Electrical Insulation, 21, 1, pp. 294-303, (2014)
[8]  
Wang Xiaolei, Zhang Qin, Zhang Shuangcheng, Periodic Oscillation Analysis of GPS Water Vapor Time Series Using Combined Algorithm Based on EMD and WD, Geomatics and Information Science of Wuhan University, 43, 4, pp. 620-628, (2018)
[9]  
Yu Jintao, Zhao Shuyan, Wang Qi, Denoising of Acoustic Emission Signals Based on Empirical Mode Decomposition and Wavelet Transform, Journal of Harbin Institute of Technology, 43, 10, pp. 88-92, (2011)
[10]  
Li Zongchun, Deng Yong, Zhang Guanyu, Et al., Deformation Measurement of Abnormal Data in the Wavelet Transform to Determine the Best Series, Geomatics and Information Science of Wuhan University, 36, 3, pp. 285-288, (2011)