Application of Wavelet-Based Fractal Dimension Threshold Denoising Method to Load Time History of Engineering Vehicle

Article Preview

Abstract:

The load time history signal of engineering vehicle is usually polluted by various nonstationary and stationary noises in the field test. An approach based on wavelet transform (WT) and fractal dimension (FD) is proposed in order to improve the adaptability and efficiency of denoising. This method initially decomposes the original signal into detail and approximation space in the WT domain by WT-based multiresolution decomposition. The short-time fractal dimension of detail coefficient is calculated at each scale. After the application of the binary processing to the short-time fractal dimensions, the locations where the thresholding of the detail coefficients has to be executed are ensured. The desired load signal is provided by applying WT-based multiresolution reconstruction to the processed detail coefficients and the unprocessed approximation coefficients. The proposed method is applied to an actual load time history signal of engineering vehicle. And the performance of this method is compared with that of the WT-based hard thresholding denoising method. The results show that this method is an alternative way to process the load time history signal of engineering vehicle.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 317-319)

Pages:

2444-2448

Citation:

Online since:

August 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] J.X. Wang, J. Hu, M.Y. Yao and N.X. Wang, in: Proc.2010 IEEE International Conf. on Information and Automation, Harbin, China (2010)

Google Scholar

[2] J.X. Wang and X.B. Tang: Advanced Materials Research, Vol. 108(2010), p.1320

Google Scholar

[3] D.L. Donoho: IEEE Trans. Information Theory, Vol. 41(1995), p.613

Google Scholar

[4] D.L. Donoho and J.M. Johnstone: Biometrika, Vol. 81(1994), p.425

Google Scholar

[5] Q. Pan, L. Zhang, G. Dai and H. Zhang: IEEE Trans. Signal Processing, Vol. 47(1999), p.3401

Google Scholar

[6] C.K. Chui: An Introduction to Wavelets (Academic Press, New York 1992)

Google Scholar

[7] S. Mallat, W.L. Hwang: IEEE Trans. Information Theory, Vol. 38(1992), p.617

Google Scholar

[8] M.J. Katz: Computers in biology and medicine, Vol. 18(1988), p.145

Google Scholar

[9] L.J. Hadjileontiadis and I.T. Rekanos: IEEE Signal Processing Letters, Vol. 10(2003), p.311

Google Scholar