A New Method for Denoising Underwater Acoustic Signals Based on EEMD, Correlation Coefficient, Permutation Entropy, and Wavelet Threshold Denoising

Yuyan Zhang , Zhixia Yang , Xiaoli Du , Xiaoyuan Luo

Journal of Marine Science and Application ›› 2024, Vol. 23 ›› Issue (1) : 222 -237.

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Journal of Marine Science and Application ›› 2024, Vol. 23 ›› Issue (1) : 222 -237. DOI: 10.1007/s11804-024-00386-6
Research Article

A New Method for Denoising Underwater Acoustic Signals Based on EEMD, Correlation Coefficient, Permutation Entropy, and Wavelet Threshold Denoising

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Abstract

The complexities of the marine environment and the unique characteristics of underwater channels pose challenges in obtaining reliable signals underwater, necessitating the filtration of underwater acoustic noise. Herein, an underwater acoustic signal denoising method based on ensemble empirical mode decomposition (EEMD), correlation coefficient (CC), permutation entropy (PE), and wavelet threshold denoising (WTD) is proposed. Furthermore, simulation experiments are conducted using simulated and real underwater acoustic data. The experimental results reveal that the proposed denoising method outperforms other previous methods in terms of signal-to-noise ratio, root mean square error, and CC. The proposed method eliminates noise and retains valuable information in the signal.

Keywords

Ensemble empirical mode decomposition / Correlation coefficient / Permutation entropy / Wavelet threshold denoising / Underwater acoustic signal denoising

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Yuyan Zhang, Zhixia Yang, Xiaoli Du, Xiaoyuan Luo. A New Method for Denoising Underwater Acoustic Signals Based on EEMD, Correlation Coefficient, Permutation Entropy, and Wavelet Threshold Denoising. Journal of Marine Science and Application, 2024, 23(1): 222-237 DOI:10.1007/s11804-024-00386-6

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References

[1]

Bandt C, Pompe B. Permutation entropy: A natural complexity measure for time series. Phys. Rev. Lett., 2002, 88(17): 1-4

[2]

Chen R, Tang B, Lu Z. Ensemble empirical mode decomposition denoising method based on correlation coefficients for vibration signal of rotor system. J. Vib. Measur. Diagnosis., 2012, 32(4): 542-546

[3]

Cheng X, Mao J, Li J, Zhao H, Zhou C, Gong X, Rao Z. An EEMD-SVD-LWT algorithm for denoising a lidar signal. Measurement, 2021, 168(3): 108405

[4]

Cui B, Chen X. Improved hybrid filter for fiber optic gyroscope signal denoising based on EMD and forward linear prediction. Sens. Actuator A Phys., 2015, 230: 150-155

[5]

Du S, Liu T, Huang D, Li GL. An optimal ensemble empirical mode decomposition method for vibration signal decomposition. Int. J. Acoust. Vib., 2016, 139: 1-18

[6]

Gong Y, Tong Li Yu Z, Zhang X (2022) Research on fault diagnosis method of rotating machinery misalignment based on Pearson correlation coefficient. New Technology & New Products of China (5): 48–50. DOI: https://doi.org/10.13612/j.cnki.cntp.2022.05.013

[7]

Huang N, Shen Z, Long SR, Wu MC, Shih HH, Zheng Q, Yen NC, Tung CC, Liu HH. The empirical mode decomposition method and the Hilbert spectrum for non-stationary time series analysis. Proc. R. Soc. A Lond., 1998, 454: 903-995

[8]

Islam MS, Chong U. Noise reduction of continuous wave radar and pulse radar using matched filter and wavelets. J Image Video Proc, 2014, 2014: 43

[9]

Jia Y, Li G, Dong X, He K. A novel denoising method for vibration signal of hob spindle based on EEMD and grey theory. Measurement, 2021, 169: 108490

[10]

Li Q, Qin B, Si W, Wang R. Estimation algorithm for adaptive threshold of hybrid particle swarm optimization wavelet and its application in partial discharge signals denoising. High Voltage Engineering, 2017, 43(5): 1485-1492

[11]

Li YX, Li YA, Chen X, Yu J. Denoising and feature extraction algorithms using NPE combined with VMD and their applications in ship-radiated noise. Symmetry, 2017, 9(11): 256

[12]

Li YX, Li YA, Chen X, Yu J. Research on ship-radiated noise denoising using secondary variational mode decomposition and correlation coefficient. Sensors, 2018, 18(1): 48

[13]

Li YX, Li YA, Chen X, Yu J, Yang H, Wang L. A new underwater acoustic signal denoising technique based on CEEMDAN, mutual information, permutation entropy, and wavelet threshold Denoising. Entropy, 2018, 20(8): 563

[14]

Lu W, Zhang L, Liang W, Yu X. Research on a small-noise reduction method based on EMD and its application pipeline leakage detection. Loss Prev. Process Ind., 2016, 41: 282-293

[15]

Ogundile OO, Usman AM, Versfeld J. An empirical mode decomposition based hidden Markov model approach for detection of Bryde’s whale pulse calls. J. Acoust. Soc. Am., 2020, 147(2): EL125-EL131

[16]

Peng K, Guo H, Shang X. EEMD and multiscale PCA-based signal denoising method and its application to seismic P-phase arrival picking. Sensors, 2021, 21(16): 5271

[17]

Qiao J. The estimation of technical efficiency based on double-lag stochastic Frontier model. Statistics & Information Forum, 2016, 31(11): 44-48

[18]

Rosenstein MT, Collins JJ, Luca CJD. A practical method for calculating largest Lyapunov exponents from small data sets. Physica D, 1993, 65: 117-134

[19]

Santos-Domínguez D, Torres-Guijarro S, Cardenal-López A, Pena-Gimenez A. ShipsEar: An underwater vessel noise database. Appl Acoust., 2016, 113: 64-69

[20]

Shang Z, Liu X, Liao X, Geng R, Gao M, Yun J. Rolling bearing fault diagnosis method based on EEMD and GBDBN. Int. J. Performability Eng., 2019, 15(1): 230-240

[21]

Shaw J, Wang YH, Lin CY. Sound and vibration analysis of a marine diesel engine via reverse engineering. J Mar Sci Technol., 2016, 26(5): 1-9

[22]

Singh G, Kaur G, Kumar V (2014) ECG denoising using adaptive selection of IMFs through EMD and EEMD. International Conference on Data Science & Engineering, 228–231. DOI: https://doi.org/10.1109/ICDSE.2014.6974643

[23]

Sun Z, Xi X, Yuan C, Yang Y, Hua X. Surface electromyography signal denoising via EEMD and improved wavelet thresholds. Math Biosci Eng., 2020, 17(6): 6945-6962

[24]

Tucker JD, Azimi-Sadjadi MR. Coherence-based underwater target detection from multiple disparatesonar platforms. IEEE J. Ocean Eng., 2011, 36(1): 37-51

[25]

Wang LB, Zhang XD, Wang XL. Chaotic signal denoising method based on independent component analysis and empirical mode decomposition. Acta Phys. Sin., 2013, 62(5): 050201

[26]

Wang X, Xu J, Zhao Y. Wavelet based denoising for the estimation of the state of charge for lithium-ion batteries. Energies, 2018, 11(5): 1144

[27]

Wess LG, Dixon TL. Wavelet-based denoising of underwater acoustic signals. J. Acoust. Soc. Am., 1997, 101(1): 377-383

[28]

Wu H, Huang NE. Ensemble empirical mode decomposition: a noise-assisted data analysis method. Adv. Adapt Data Analysis, 2011, 1: 1-41

[29]

Wu Z, Huang NE. On the filtering properties of the empirical mode decomposition. Adv. Adapt Data Analysis, 2010, 2(4): 397-414

[30]

Xiong Q, Xu Y, Peng Y, Zhang W, Li Y, Tang L. Low-speed rolling bearing fault diagnosis based on EMD denoising and parameter estimate with alpha stable distribution. J. Mech. Sci. Technol., 2017, 31(4): 1587-1601

[31]

Xue W, Dai X, Zhu J, Luo Y. A noise suppression method of ground penetrating radar based on EEMD and permutation entropy. IEEE Geosci. Remote. Sens. Lett., 2019, 16(10): 1625-1639

[32]

Yang G, Liu Y, Wang Y, Zhu Z. EMD interval thresholding denoising based on similarity measure to select relevant modes. Signal Process, 2015, 109: 95-109

[33]

Yang H, Ning T, Zhang B, Yin X, Gao Z. An adaptive denoising fault feature extraction method based on ensemble empirical mode decomposition and the correlation coefficient. Advances in Mechanical Engineering, 2017, 9(4): 1-9

[34]

Yue GD, Cui XS, Zou YY, Bai XT, Wu YH, Shi HT. A Bayesian wavelet packet denoising criterion for mechanical signal with non-Gaussian characteristic. Measurement, 2019, 138: 702-712

[35]

Zanin M, Gómez-Andrés D, Pulido-Valdeolivas I, Martín-Gonzalo JA, López-López J, Pascual-Pascual SI, Rausell E. Characterizing normal and pathological gait through permutation entropy. Entropy, 2018, 20(1): 77

[36]

Zhang W, Zheng X, Yang R, Han J. Research on identification technology of ship radiated noise and marine biological noise. IEEE International Conference on Signal Processing, Communications and Computing, 2017, 3: 3142-5386

[37]

Zhang XL, Cao LY, Chen Y, Jia RS, Lu XM. Microseismic signal denoising by combining variational mode decomposition with permutation entropy. Applied Geophysics, 2022, 19(1): 65-80

[38]

Zhao XJ. Research on the correlation and complexity of time series, 2015, Beijing: Beijing Jiaotong University

[39]

Zhao Z, Liu J, Wang S. Denoising ECG signal based on ensemble empirical mode decomposition. International Symposium on Signal Processing and Information Technology, 2011, 23: 170-177

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