全部 标题 作者
关键词 摘要

OALib Journal期刊
ISSN: 2333-9721
费用:99美元

查看量下载量

相关文章

更多...
Sensors  2011 

Stress Wave Signal Denoising Using Ensemble Empirical Mode Decomposition and an Instantaneous Half Period Model

DOI: 10.3390/s110807554

Keywords: ensemble empirical mode decomposition, denoising, instantaneous half period, stress wave, wood test

Full-Text   Cite this paper   Add to My Lib

Abstract:

Stress-wave-based techniques have been proven to be an accurate nondestructive test means for determining the quality of wood based materials and they been widely used for this purpose. However, the results are usually inconsistent, partially due to the significant difficulties in processing the nonlinear, non-stationary stress wave signals which are often corrupted by noise. In this paper, an ensemble empirical mode decomposition (EEMD) based approach with the aim of signal denoising was proposed and applied to stress wave signals. The method defined the time interval between two adjacent zero-crossings within the intrinsic mode function (IMF) as the instantaneous half period (IHP) and used it as a criterion to detect and classify the noise oscillations. The waveform between the two adjacent zero-crossings was retained when the IHP was larger than the predefined threshold, whereas the waveforms with smaller IHP were set to zero. Finally the estimated signal was obtained by reconstructing the processed IMFs. The details of threshold choosing rules were also discussed in the paper. Additive Gaussian white noise was embedded into real stress wave signals to test the proposed method. Butterworth low pass filter, EEMD-based low pass filter and EEMD-based thresholding filter were used to compare filtering performance. Mean square error between clean and filtered stress waves was used as filtering performance indexes. The results demonstrated the excellent efficiency of the proposed method.

References

[1]  Wang, XP; Ross, RJ; McClellan, M; Barbour, RJ; Erickson, JR; Forsman, JW; McGinnis, GD. Nondestructive evaluation of standing trees with a stress wave method. Wood Fiber Sci 2001, 33, 522–533.
[2]  Jahed, M; Najafi, B; Khamene, A; Lai-Fook, SJ. Time Delay Calculation of Stress Waves Using Wavelet Analysis Application in Canine Edematous Lungs. Proceedings of 1997 IEEE International Conference on Acoustics, Speech, and Signal Processing, ICASSP-97, München, Germany, 21–24 April 1997; 3, pp. 2141–2144.
[3]  Bozhang, S; Pellerin, RF. Nondestructive Evaluation of the Degree of Deterioration in Wood: Stress Wave Frequency Spectrum Analysis. Proceedings of the 10th International Symposium on Nondestructive Testing of Wood, Lausanne, Switzerland, 26–28 August 1996; pp. 99–115.
[4]  Gilbert, EA; Smiley, ET. Picus sonisc tomography for the quantification of decay in white oak (Quercus alba) and hickory (Carya spp.). J. Arboric 2004, 30, 277–281.
[5]  Wang, XP; Allison, RB. Decay detection in red oak trees using a combination of visual inspection, acoustic testing, and resistance microdrilling. Arboric. Urban Forest 2008, 34, 1–4.
[6]  Feng, HL; Li, GH; Fang, YM; Li, J. Stress wave propagation modeling and application in wood testing. Chin. J. Sys. Simul 2010, 22, 1490–1493.
[7]  Feng, HL; Li, GH. Stress Wave Propagation Modeling in Wood Non-Destructive Testing. Proceedings of Asia Simulation Conference—7th International Conference on Simulation and Scientific Computing, ICSC 2008, Beijing, China, 10–12 October 2008; pp. 1441–1445.
[8]  Hayes, MP; Chen, J. A Portable Stress Wave Measurement System for Timber Inspection. Proceedings of Electronics New Zealand Conference, ENZCON 2003, Hamilton, New Zealand, September 2003; pp. 1–6.
[9]  Donoho, DL; Johnstone, IM. Adapting to unknown smoothness by wavelet shrinkage. J. Am. Stat. Assoc 1995, 90, 1200–1224, doi:10.1080/01621459.1995.10476626.
[10]  Huang, NE; Shen, Z; Long, SR; Wu, MC; Shih, HH; Zheng, Q; Yen, NC; Tung, CC; Liu, HH. The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proc. Roy. Soc. Lond 1998, 454, 903–995, doi:10.1098/rspa.1998.0193.
[11]  Krupa, BN; Ali, MAM; Zahedi, E. The application of empirical mode decomposition for the enhancement of cardiotocograph signals. Physiol. Meas 2009, 30, 729–743, doi:10.1088/0967-3334/30/8/001. 19550027
[12]  Flandrin, P; Rilling, G; Goncalves, P. Empirical mode decomposition as a filter bank. IEEE Signal Process. Lett 2004, 11, 112–114, doi:10.1109/LSP.2003.821662.
[13]  Boudraa, AO; Cexus, JC. EMD-based signal filtering. IEEE Trans. Instrum. Meas 2007, 56, 2196–2202, doi:10.1109/TIM.2007.907967.
[14]  Boudraa, AO; Cexus, JC; Saidi, Z. EMD-based signal noise reduction. Int. J. Signal Process 2004, 1, 33–37.
[15]  Hasan, T; Hasan, MK. Suppression of residual noise from speech signals using empirical mode decomposition. IEEE Signal Process. Lett 2009, 16, 2–5, doi:10.1109/LSP.2008.2008452.
[16]  Kopsinis, Y; McLaughlin, S. Development of EMD-based denoising methods inspired by wavelet thresholding. IEEE Trans. Signal Process 2009, 57, 1351–1362, doi:10.1109/TSP.2009.2013885.
[17]  Peng, ZK; Tse, PW; Chu, FL. An improved Hilbert-Huang transform and its application in vibration signal analysis. J. Sound Vib 2005, 286, 187–205, doi:10.1016/j.jsv.2004.10.005.
[18]  Wu, Z; Huang, NE. Ensemble empirical mode decomposition: A noise-assisted data analysis method. Adv. Adapt. Data Anal 2009, 1, 1–41, doi:10.1142/S1793536909000047.
[19]  Chang, KM. Arrhythmia ECG noise reduction by ensemble empirical mode decomposition. Sensors 2010, 10, 6063–6080, doi:10.3390/s100606063. 22219702
[20]  Chang, KM; Liu, SH. Gaussian noise filtering from ECG by wiener filter and ensemble empirical mode decomposition. J. Signal Process. Sys 2010, 64, 249–264.
[21]  Rehman, N; Mandic, DP. Filter bank property of multivariate empirical mode decomposition. IEEE Trans. Signal Process 2011, 59, 2421–2426, doi:10.1109/TSP.2011.2106779.
[22]  Lo, M-T; Novak, V; Peng, C-K; Liu, Y; Hu, K. Nonlinear phase interaction between nonstationary signals: A comparison study of methods based on Hilbert-Huang and Fourier transforms. Phys. Rev. E 2009, 79, doi:10.1103/PhysRevE.79.061924.
[23]  Cong, FY; Sipola, T; Huttunen-Scott, T; Xu, XN; Ristaniemi, T; Lyytinen, H. Hilbert-Huang versus Morlet wavelet transformation on mismatch negativity of children in uninterrupted sound paradigm. Nonlinear Biomed. Phys 2009, 3, 1, doi:10.1186/1753-4631-3-1. 19187527
[24]  Mastriani, M. Fuzzy thresholding in wavelet domain for speckle eduction in synthetic aperture radar images. Int. J. Intell. Technol 2006, 1, 252–265.

Full-Text

Contact Us

service@oalib.com

QQ:3279437679

WhatsApp +8615387084133