Wang Deying, Li Zhenchun, Zhang Fengqi, Dong Lieqian, Ding Chengzhen, Huang Jianping. 2013: Mixed-phase seismic wavelet extraction of SIMO system based on vector prediction. Acta Seismologica Sinica, 35(4): 561-572. DOI: 10.3969/j.issn.0253-3782.2013.04.011
Citation: Wang Deying, Li Zhenchun, Zhang Fengqi, Dong Lieqian, Ding Chengzhen, Huang Jianping. 2013: Mixed-phase seismic wavelet extraction of SIMO system based on vector prediction. Acta Seismologica Sinica, 35(4): 561-572. DOI: 10.3969/j.issn.0253-3782.2013.04.011

Mixed-phase seismic wavelet extraction of SIMO system based on vector prediction

More Information
  • Received Date: December 10, 2012
  • Revised Date: March 31, 2013
  • Published Date: June 30, 2013
  • Given the limitation of the mixed-phase wavelet extraction based on high order statistics, a new method of mixed-phase wavelet estimation of SIMO (Single Input Multiple Output) system based on vector prediction is presented. For the extraction of mixed-phase wavelet, this method uses the data from the adjacent two or more traces to construct the expression of inverse-wavelet by applying the vector prediction. In this process, the information of phase in the system is obtained by the second order cycle stationary statistics and CMP gather will be viewed as the output of SIMO system. Utilizing the extracted phase information, the CMP gather is processed by means of pure-phase filtering, which can substitute for the traditional phase correction processing. And the deconvolution is performed on the CMP gather with the deconvoing operator obtained from the above step, thus the quality of stack section can be improved by correcting the wavelets with respect to the different traces, making the amplitudes, frequencies and waveforms of these wavelets in different traces consistent. Finally, the method in this paper is appropriate for wavelet extraction and deconvolution with arbitrary phase. This is confirmed by model calculation and real data test. So this method has the potential of practical application.
  • 戴永寿, 王俊岭, 王伟伟, 魏磊, 王少水. 2008. 基于高阶累积量ARMA模型线性非线性结合的地震子波提取方法研究[J]. 地球物理学报, 51 (6): 1851-1859.
    唐斌, 尹成. 2001. 基于高阶统计量的非最小相位地震子波恢复[J]. .地球物理学报, 44 (3): 404-410
    杨绿溪. 2007. 现代数字信号处理[M]. 北京: 科学出版社: 535-545.
    Gao J H, Zhang B. 2010. Estimating seismic wavelet based on multivariate scale mixture of gaussians model[J]. Entropy, 12 (1): 14-33.
    Gesbert D, Duhamel P. 2000. Unbiased blind adaptive channel identification and equalization[J]. IEEE T Signal Proces, 48 (1): 148-158.
    Lazear G L. 1993. Mixed-phase wavelet estimation using forth-order cumulants[J]. Geophysics, 7 : 1042-1050.
    Liang G H, Cai X P. 2002. Using high-order cumulants to extrapolate spatially variant seismic wavelets[J]. Geophysics, 67 (6): 1869-1876.
    Matsuoka T, Ulrych T J. 1984. Phase estimation using the bispetrum[J]. Proceedings of the IEEE, 72 (10): 1403-1411.
    Robinson E A. 1957. Predictive decomposition of seismic traces[J]. Geophysics, 22 (4): 767-778.
    Schmid D, Enzner G. 2011. Evaluation of adaptive blind SIMO identification in terms of a normalized filter-projection misalignment[C]//IEEE International Conference on Acoustics, Speech and Signal Processing. Prague: 4140-4143.
    Tugnait J K. 1987. Identification of linear stochastic systems via second-and forth-order cumulant matching[J]. IEEE T Inform Theory, 33 (3): 393-407.
    Velis D R, Ulrych T J. 1996. Simulated annealing wavelet estimation via forth-order cumulant matching[J]. Geophysics, 61 (6): 1939-1948.
    Xu G H, Liu H, Tong L, Kailath T. 1995. A least-squares approach to blind channel identification[J]. IEEE T Signal Proces, 43 (12): 2982-2993.

Catalog

    Article views (515) PDF downloads (13) Cited by()

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return