Seismic random noise attenuation by time-frequency peak filtering based on joint time-frequency distribution |
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Authors: | Chao Zhang Hong-bo Lin Yue Li Bao-jun Yang |
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Affiliation: | 1. College of Communication Engineering, Department of Information Engineering, Jilin University, No. 5372 Nanhu Road, Changchun, Jilin 130012, China;2. Department of Geophysics, Jilin University, Changchun 130026, China |
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Abstract: | Time-Frequency Peak Filtering (TFPF) is an effective method to eliminate pervasive random noise when seismic signals are analyzed. In conventional TFPF, the pseudo Wigner–Ville distribution (PWVD) is used for estimating instantaneous frequency (IF), but is sensitive to noise interferences that mask the borderline between signal and noise and detract the energy concentration on the IF curve. This leads to the deviation of the peaks of the pseudo Wigner–Ville distribution from the instantaneous frequency, which is the cause of undesirable lateral oscillations as well as of amplitude attenuation of the highly varying seismic signal, and ultimately of the biased seismic signal. With the purpose to overcome greatly these drawbacks and increase the signal-to-noise ratio, we propose in this paper a TFPF refinement that is based upon the joint time-frequency distribution (JTFD). The joint time-frequency distribution is obtained by the combination of the PWVD and smooth PWVD (SPWVD). First we use SPWVD to generate a broad time-frequency area of the signal. Then this area is filtered with a step function to remove some divergent time-frequency points. Finally, the joint time-frequency distribution JTFD is obtained from PWVD weighted by this filtered distribution. The objective pursued with all these operations is to reduce the effects of the interferences and enhance the energy concentration around the IF of the signal in the time-frequency domain. Experiments with synthetic and real seismic data demonstrate that TFPF based on the joint time-frequency distribution can effectively suppress strong random noise and preserve events of interest. |
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Keywords: | Time-Frequency Peak Filtering Pseudo Wigner–Ville Distribution Smoothed Pseudo Wigner–Ville Distribution Signal-to-Noise Ratio Denoising |
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