Acta Optica Sinica, Volume. 42, Issue 7, 0706005(2022)

Variational Mode Decomposition and Permutation Entropy Method for Denoising of Distributed Optical Fiber Vibration Sensing System

Miao Yu1、*, Yaolu Zhang2, Yutong He1, Mingyang Sun2, Qian Kong1, and Zhifeng Zheng3
Author Affiliations
  • 1School of Electronic Information Engineering, Zhongshan Institute, University of Electronic Science and Technology of China, Zhongshan, Guangdong 528402, China
  • 2College of Instrumentation & Electrical Engineering, Jilin University, Changchun, Jilin 130012, China;
  • 3Zhuhai Pegasus Optoelectronics Technology Co., Ltd, Zhuhai, Guangdong 519000, China
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    Figures & Tables(17)
    Waveform diagram of vibration simulation signal. (a) Time-domain; (b) frequency-domain
    Waveform diagram of EMD modes. (a) Time-domain; (b) frequency-domain
    Results of EMD-CC denoising method. (a) Signal after denoising; (b) error
    Waveform diagram of CEEMD modes. (a) Time-domain; (b) frequency-domain
    Results of CEEMD-CC denoising method. (a) Signal after denoising; (b) error
    Waveform diagram of VMD modes. (a) Time-domain; (b) frequency-domain
    Results of VMD-PE denoising method. (a) Signal after denoising; (b) error
    Experimental device diagram of DVS system
    Denoising result of touching signal. (a) Modes of VMD-PE; (b) detail comparison of three denoising methods
    Denoising results of wheel rolling signal. (a) Modes of VMD-PE; (b) detail comparison of three denoising methods
    Denoising results of rain signal. (a) Modes of VMD-PE; (b) detail comparison of three denoising methods
    • Table 1. Permutation entropy of 8 kinds of signals

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      Table 1. Permutation entropy of 8 kinds of signals

      Signalx1(t)x2(t)x3(t)x4(t)x5(t)x6(t)x7(t)x8(t)
      Hp0.46100.17530.20020.14270.00600.22730.61630.9689
    • Table 2. Correlation coefficient between each IMF of EMD and x(t)

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      Table 2. Correlation coefficient between each IMF of EMD and x(t)

      IMFIMF1IMF2IMF3IMF4IMF5IMF6
      Correlation coefficient0.28860.59920.49330.64140.31040.0040
    • Table 3. Correlation coefficient between each IMF of CEEMD and x(t)

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      Table 3. Correlation coefficient between each IMF of CEEMD and x(t)

      IMFIMF1IMF2IMF3IMF4IMF5IMF6
      Correlation coefficient0.27560.53870.54230.66350.64450.0565
    • Table 4. Permutation entropy value of IMF1 under different K values

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      Table 4. Permutation entropy value of IMF1 under different K values

      K value1234
      Hp of IMF10.43750.45660.45290.7664
    • Table 5. Indicators of three denoising methods

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      Table 5. Indicators of three denoising methods

      MethodEMSIORSN /dBComputing time/sNumber of IMFs
      EMD-CC1.05110.12989.15710.02636
      CEEMD-CC0.40680.061713.27917.84126
      VMD-PE0.16940.003017.08340.33313
    • Table 6. Denoising results of three kinds of actual vibration signals under three methods

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      Table 6. Denoising results of three kinds of actual vibration signals under three methods

      MethodNet-touchingWheel rollingRaining
      RDNSN /dBComputingtime /sRecognitionaccuracy /%RDNSN /dBComputingtime /sRecognitionaccuracy /%RDNSN /dBComputingtime /sRecognitionaccuracy /%
      Before denoising--78.3--80.4--76.6
      EMD-CC35.22410.547183.433.01750.550186.730.98460.379285.8
      CEEMD-CC35.17378.654290.532.93477.174893.330.10718.911392.4
      VMD-PE32.53581.443299.330.55461.632099.829.34351.234999.6
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    Miao Yu, Yaolu Zhang, Yutong He, Mingyang Sun, Qian Kong, Zhifeng Zheng. Variational Mode Decomposition and Permutation Entropy Method for Denoising of Distributed Optical Fiber Vibration Sensing System[J]. Acta Optica Sinica, 2022, 42(7): 0706005

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    Paper Information

    Category: Fiber Optics and Optical Communications

    Received: Jul. 16, 2021

    Accepted: Oct. 8, 2021

    Published Online: Mar. 28, 2022

    The Author Email: Yu Miao (yumiao@zsc.edu.cn)

    DOI:10.3788/AOS202242.0706005

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