Denoising method for shear probe signal based on wavelet thresholding

Shuxin Wang , Xuezhong Xiao , Yanhui Wang , Zilong Wang , Baokuo Chen

Transactions of Tianjin University ›› 2012, Vol. 18 ›› Issue (2) : 135 -140.

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Transactions of Tianjin University ›› 2012, Vol. 18 ›› Issue (2) : 135 -140. DOI: 10.1007/s12209-012-1650-8
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Denoising method for shear probe signal based on wavelet thresholding

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Abstract

Shear probe works under a tough environment where the turbulence signals to be measured are very weak. The measured turbulence signals often contain a large amount of noise. Due to wide frequency band, noise signals cannot be effectively removed by traditional methods based on Fourier transform. In this paper, a wavelet thresholding denoising method is proposed for turbulence signal processing in that wavelet analysis can be used for multi-resolution analysis and can extract local characteristics of the signals in both time and frequency domains. Turbulence signal denoising process is modeled based on the wavelet theory and characteristics of the turbulence signal. The threshold and decomposition level, as well as the procedure of the turbulence signal denoising, are determined using the wavelet thresholding method. The proposed wavelet thresholding method was validated by turbulence signal denoising of the Western Pacific Ocean trial data. The results show that the propsed method can reduce the noise in the measured signals by shear probes, and the frequency spectrums of the denoised signal correspond well to the Nasmyth spectrum.

Keywords

wavelet analysis / threshold / shear probe / signal processing

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Shuxin Wang, Xuezhong Xiao, Yanhui Wang, Zilong Wang, Baokuo Chen. Denoising method for shear probe signal based on wavelet thresholding. Transactions of Tianjin University, 2012, 18(2): 135-140 DOI:10.1007/s12209-012-1650-8

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References

[1]

Jaume P., Elena R., Jordi C. Turbulent patch identification in microstructure profiles: A method based on wavelet denoising and Thorpe displacement analysis [J]. Journal of Atmospheric and Oceanic Technology, 2002, 19(9): 1390-1402.

[2]

Alexandre A., Marie F., Kai S. Nonlinear wavelet thresholding: A recursive method to determine the optimal denoising threshold [J]. Applied and Computational Harmonic Analysis, 2005, 18(1): 177-185.

[3]

Hu J., Zhou Guorong. Application of wavelet analysis in vibration signal denoising [J]. Mechanical Engineering and Automation, 2010, 1, 128-130.

[4]

Elena R., Iossif L., Xavier S., et al. Microstructure measurements in natural waters: Methodology and applications [J]. Progress in Oceanography, 2006, 70(2/3/4): 126-148.

[5]

Fan Qibin. Wavelet Analysis[M]. 2008, Wuhan, China: Wuhan University Press.

[6]

Giaouris D., Finch J. W., Frreira O. C., et al. Wavelet denoising for electric drives [J]. IEEE Transactions on Industrial Electronics, 2008, 55(1): 543-550.

[7]

To Albert C., Moore Jeffrey R., Glaser Steven D. Wavelet denoising techniques with applications to experimental geophysical data [J]. Signal Processing, 2009, 89(1): 144-160.

[8]

Liu G., Qu Liangsheng. Study on wavelet adaptivethreshold denoising method [J]. Signal Processing, 2002, 18(6): 509-512.

[9]

Nasmyth P. W. Oceanic Turbulence[D]. 1970, Vancouver, BC, Canada: University of British Columbia.

[10]

Paul M., Rolf L. Modeling the spatial response of the airfoil shear probe using different sized probes[J]. Journal of Atmospheric and Oceanic Technology, 2004, 21(2): 284-297.

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