Adaptive Mean Ridgelet Transform Filtering for Detecting Signal and Comparison of Algorithm's Implements

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For solving the problem which the performance of detection was reduced in the low signal to noise ratio (SNR) using Wigner-Ville Hough transform (WHT), the method of XWVD adaptive mean Ridgelet transform filtering (XWVD-M-FRIT) was proposed. In this method, due to the power distribution of signal is different from noise or reverberation in time-frequency domain, so designed adaptive axial mean filter, then using Ridgelet transform filtering to restrain noise or reverberation. At last, it is to detect the signal using Hough transform. The results of real and simulation experiments showed, compared with WHT, in the low SNR the new method is feasible to restrain noise or reverberation in time-frequency domain for improving the performance of signal detection. furthermore, the performance of varying implement of adaptive mean and Ridgelet transform filtering were compared.

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1171-1176

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January 2015

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© 2015 Trans Tech Publications Ltd. All Rights Reserved

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[1] LI Jiaqiang, JIN Ronghong, GENG Junping, FAN Yu, MAO Wei, Detection and parameter estimation of LFM signal using integration of fractional Gaussian window transform, IEICE Transactions on Communications, E90 (2007) 630-635.

DOI: 10.1093/ietcom/e90-b.3.630

Google Scholar

[2] JIN Yan, HUANG Zhen, LU Jianhua, Separation of multi-path LFM signals based on fractional Fourier transform, Journal of Tsinghua University. 48(2008) 1617-1620.

Google Scholar

[3] DENG Bing, TAO Ran, QI Lin, et al, A Study on anti-reverberation method based on fractional fourier transform, ACTA ARMAMENTARII, 26(2005) 761-765.

DOI: 10.1109/icnnsp.2003.1281129

Google Scholar

[4] GE Fengxiang, CAI Ping, HUI Junying, PENG Yingning, A new method for detecting the signal corrupted by the reverberation and estimation its parameters, ACTA ELECTRONICA SINICA, 29(2001) 304-306.

Google Scholar

[5] LIU Jiancheng, WANG Xuesong, LIU Zhong, et al, Detection performance of linear frequency modulated signals based on Wigner-Hough transform, Acta Electronica Sinica, 35(2007) 1212-1217.

Google Scholar

[6] Candes E J. Ridgelet theory and applications, Department of Statistics, Stanford University, (1998).

Google Scholar

[7] TAN Shan, JIAO Licheng, Image denoising using the Ridgelet bi-frame, Journal of the Optical Society of America A: Optics and Image Science, and Vision, 23(2006) 2449-2461.

DOI: 10.1364/josaa.23.002449

Google Scholar

[8] HELBERT D, 3-D discrete analytical Ridgelet transform, IEEE Transactions on Image Processing, 15(2006) 3701-3714.

DOI: 10.1109/tip.2006.881936

Google Scholar

[9] CHENG Lizhi, WANG Hongxia, LUO Yong, Wavelet theory and application, Beijing: Science Press, (2004).

Google Scholar

[10] Yang S., Min W., Zhao L., Wang Z., Image noise reduction via geometic multiscale Ridgelet support vector transform and dictitionary learning, IEEE Transaction on Image processing, 22(2013) 4161-4169.

DOI: 10.1109/tip.2013.2271114

Google Scholar

[11] Verma A.R., Singh R.K., Kumar A. , An improved method for speech Enhancement based on Ridgelet transform, 2013 4th International Conference on Intelligent systems modeling and simulation, 2013, 280-285.

DOI: 10.1109/isms.2013.132

Google Scholar

[12] ZHU Guangping, SUN Hui, ZHU Fengqin, Adaptive mean and Ridgelet transform filtering in time-frequency domain for detection, Journal of Harbin Engineering University, 31(2010) 1172-1178.

Google Scholar