Two-dimensional complex wavelet transform for linear noise attenuation and image decomposition

被引:0
|
作者
Teng, Houhua [1 ]
Jiao, Junru [2 ]
Shang, Xinmin [1 ]
Wang, Yanguang [1 ]
Zhao, Shengtian [1 ]
Yan, Grace [2 ]
Yang, Bin [2 ]
Zhu, Xianhuai [2 ]
机构
[1] Sinopec, Shengli Oilfield Co, Dongying 257022, Shandong, Peoples R China
[2] Forland Geophys Serv, Houston, TX 77079 USA
关键词
complex wavelet transform; noise attenuation; multiscale decomposition; orientation analysis; multiple resolution;
D O I
10.1093/jge/gxad022
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
For developing a high-fidelity, high-resolution seismic denoising method, we use the two-dimensional complex wavelet transform (2D CWT) to analyze noise and signals. By investigating a surface wave's features and evaluating factors affecting the fidelity of the method, the best practice for the wavelet transform-based denoising has been established. First, static and normal moveout correction are applied on shot gathers. Then, 2D CWT is used to attenuate linear noises. The results demonstrate that the proposed method and practice significantly attenuate noises and preserve the signal's amplitudes and frequency band. In addition to denoising, we also apply the 2D CWT to decompose a seismic image into multiscale images with different resolutions. Multiscale decomposed images derive more detailed information for subsurface structures and fault networks. The decomposed images depict sharper structures and reveal detailed features of faults more significantly than the original images.
引用
收藏
页码:474 / 482
页数:9
相关论文
共 50 条
  • [31] Hybrid, wavelet transform based, noise attenuation
    Zhang, RF
    Trad, D
    Ulrych, TJ
    INTEGRATED COMPUTER-AIDED ENGINEERING, 2005, 12 (01) : 91 - 98
  • [32] Two-dimensional wavelet transform de-noising algorithm in collecting intelligent agriculture image
    Chen, D. (yinlaiwu@163.com), 1600, Academy Publisher (08):
  • [33] Edge Detection of Digital Image Based on Two-dimensional Maximum Entropy Theory and Wavelet Transform
    Jiang Xingqian
    Li Xingye
    PROCEEDINGS OF THE SECOND INTERNATIONAL SYMPOSIUM ON TEST AUTOMATION & INSTRUMENTATION, VOLS 1-2, 2008, : 625 - 629
  • [34] A DIRECTION-ADAPTIVE IMAGE CODING USING TWO-DIMENSIONAL DIRECT LIFTING WAVELET TRANSFORM
    Kyochi, Seisuke
    Aoyama, Junya
    Ikehara, Masaaki
    2010 IEEE INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, 2010, : 381 - 384
  • [35] SYNCHROSQUEEZED CURVELET TRANSFORM FOR TWO-DIMENSIONAL MODE DECOMPOSITION
    Yang, Haizhao
    Ying, Lexing
    SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 2014, 46 (03) : 2052 - 2083
  • [36] MULTIRESOLUTION IMAGE DECOMPOSITION WITH WAVELET TRANSFORM
    FAZEKAS, K
    MICROPROCESSING AND MICROPROGRAMMING, 1994, 40 (10-12): : 923 - 926
  • [37] Seismic dip estimation based on the two-dimensional Hilbert transform and its application in random noise attenuation
    Liu Cai
    Chen Chang-Le
    Wang Dian
    Liu Yang
    Wang Shi-Yu
    Zhang Liang
    APPLIED GEOPHYSICS, 2015, 12 (01) : 55 - 63
  • [38] Seismic dip estimation based on the two-dimensional Hilbert transform and its application in random noise attenuation
    Cai Liu
    Chang-Le Chen
    Dian Wang
    Yang Liu
    Shi-Yu Wang
    Liang Zhang
    Applied Geophysics, 2015, 12 : 55 - 63
  • [39] An efficient VLSI architecture for two-dimensional discrete wavelet transform
    Pinto R.
    Shama K.
    International Journal of High Performance Systems Architecture, 2018, 8 (03): : 179 - 191
  • [40] An efficient architecture for two-dimensional inverse discrete wavelet transform
    Wu, PC
    Huang, CT
    Chen, LG
    2002 IEEE INTERNATIONAL SYMPOSIUM ON CIRCUITS AND SYSTEMS, VOL II, PROCEEDINGS, 2002, : 312 - 315