AEW FORM OF GABOR WIGER TRASFORM BY ADAPTIVE THRESHOLDIG IGABOR TRASFORM AD WIGER DISTRIBUTIO AD THE POWER OF SIGAL SYTHESIS TECHIQUES TO EHACE THE STREGTHS OF GWT

In this paper, a modified form of the Gabor Wigner Transform (GWT) has been proposed. It is based on adaptive thresholding in the Gabor Transform (GT) and Wigner D istribution (WD). The modified GWT combines the advantages of both GT and WD and proves itself as a powerful tool for analyzing multi- component signals. Performance analyses of the proposed distribution are tested on the examples, show high resolution and crossterms suppression. To exploit the strengths of GWT, the signal synthesis technique is u sed to extract amplitude varying auto-components of a multi- component signal. The proposed technique improves the readability of GWT and proves advantages of combined effects of these signal processing techniques.

[1]  Janusz Mroczka,et al.  Gabor Transform, SPWVD, Gabor-Wigner Transform and Wavelet Transform - Tools For Power Quality Monitoring , 2010 .

[2]  Claude E. Shannon,et al.  The mathematical theory of communication , 1950 .

[3]  LJubisa Stankovic,et al.  A measure of some time-frequency distributions concentration , 2001, Signal Process..

[4]  Imtiaz A. Taj,et al.  Cross-term elimination in Wigner distribution based on 2D signal processing techniques , 2011, Signal Process..

[5]  Tinku Acharya,et al.  Image Processing: Principles and Applications , 2005, J. Electronic Imaging.

[6]  L. Cohen,et al.  Time-frequency distributions-a review , 1989, Proc. IEEE.

[7]  Douglas L. Jones,et al.  A resolution comparison of several time-frequency representations , 1992, IEEE Trans. Signal Process..

[8]  F. Hlawatsch,et al.  Linear and quadratic time-frequency signal representations , 1992, IEEE Signal Processing Magazine.

[9]  Syed Ismail Shah,et al.  Techniques to Obtain Good Resolution and Concentrated Time-Frequency Distributions: A Review , 2009, EURASIP J. Adv. Signal Process..

[10]  Mohammad Shikh-Bahaei,et al.  Interference Suppression in the Wigner Distribution Using Fractional Fourier Transformation and Signal Synthesis , 2007, IEEE Transactions on Signal Processing.

[11]  Boualem Boashash,et al.  Time-Frequency Signal Analysis and Processing , 2002 .

[12]  Hamid Hassanpour A time-frequency approach for noise reduction , 2008, Digit. Signal Process..

[13]  Thomas W. Parks,et al.  Time-varying filtering and signal estimation using Wigner distribution synthesis techniques , 1986, IEEE Trans. Acoust. Speech Signal Process..

[14]  Soo-Chang Pei,et al.  Relations Between Gabor Transforms and Fractional Fourier Transforms and Their Applications for Signal Processing , 2006, IEEE Transactions on Signal Processing.

[15]  William J. Williams,et al.  Uncertainty, information, and time-frequency distributions , 1991, Optics & Photonics.