Least-squares path-summation diffraction imaging using sparsity constraints

被引:0
|
作者
Merzlikin D. [1 ]
Fomel S. [1 ]
Sen M.K. [2 ]
机构
[1] University of Texas at Austin, Bureau of Economic Geology, Jackson School of Geosciences, University Station, Box X, Austin, 78713-8924, TX
[2] University of Texas at Austin, Institute for Geophysics, John A. and Katherine G. Jackson School of Geosciences, J. J. Pickle Research Campus, 10100 Burnet Road (R2200), Austin, 78758-4445, TX
来源
Geophysics | 2019年 / 84卷 / 03期
关键词
diffraction; faults; inversion; migration;
D O I
10.1190/geo2018-0609.1
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
Diffraction imaging aims to emphasize small-scale subsurface heterogeneities, such as faults, pinch-outs, fracture swarms, channels, etc. and can help seismic reservoir characterization. The key step in diffraction imaging workflows is based on the separation procedure suppressing higher energy reflections and emphasizing diffractions, after which diffractions can be imaged independently. Separation results often contain crosstalk between reflections and diffractions and are prone to noise. We have developed an inversion scheme to reduce the crosstalk and denoise diffractions. The scheme decomposes an input full wavefield into three components: reflections, diffractions, and noise. We construct the inverted forward modeling operator as the chain of three operators: Kirchhoff modeling, plane-wave destruction, and path-summation integral filter. Reflections and diffractions have the same modeling operator. Separation of the components is done by shaping regularization. We impose sparsity constraints to extract diffractions, enforce smoothing along dominant local event slopes to restore reflections, and suppress the crosstalk between the components by local signal-and-noise orthogonalization. Synthetic- and field-data examples confirm the effectiveness of the proposed method. © The Authors.
引用
收藏
页码:S187 / S200
页数:13
相关论文
共 50 条
  • [1] Least-squares path-summation diffraction imaging using sparsity constraints
    Merzlikin, Dmitrii
    Fomel, Sergey
    Sen, Mrinal K.
    GEOPHYSICS, 2019, 84 (03) : S187 - S200
  • [2] Least-squares reverse-time migration with sparsity constraints
    Wu, Di
    Wang, Yanghua
    Cao, Jingjie
    da Silva, Nuno, V
    Yao, Gang
    JOURNAL OF GEOPHYSICS AND ENGINEERING, 2021, 18 (02) : 304 - 316
  • [3] Least-Squares Diffraction Imaging Using Variational Mode Decomposition
    Li, Chuang
    Tian, Lei
    Yao, Qingzhou
    Han, Linghe
    Xie, Junfa
    Wang, Zhenqing
    IEEE GEOSCIENCE AND REMOTE SENSING LETTERS, 2024, 21
  • [4] Analytical path-summation imaging of seismic diffractions
    Merzlikin D.
    Fomel S.
    1600, Society of Exploration Geophysicists (82): : S51 - S59
  • [5] Efficient least-squares imaging with sparsity promotion and compressive sensing
    Herrmann, Felix J.
    Li, Xiang
    GEOPHYSICAL PROSPECTING, 2012, 60 (04) : 696 - 712
  • [6] Analytical path-summation imaging of seismic diffractions
    Merzlikin, Dmitrii
    Fomel, Sergey
    GEOPHYSICS, 2017, 82 (01) : S51 - S59
  • [7] Least-squares diffraction imaging using shaping regularization by anisotropic smoothing
    Merzlikin, Dmitrii
    Fomel, Sergey
    Wu, Xinming
    GEOPHYSICS, 2020, 85 (05) : S313 - S325
  • [8] A stabilized least-squares imaging condition with structure constraints
    Guo-Chang Liu
    Xiao-Hong Chen
    Jian-Yong Song
    Zhen-Hua Rui
    Applied Geophysics, 2012, 9 : 459 - 467
  • [9] A stabilized least-squares imaging condition with structure constraints
    Liu Guo-Chang
    Chen Xiao-Hong
    Song Jian-Yong
    Rui Zhen-Hua
    APPLIED GEOPHYSICS, 2012, 9 (04) : 459 - 467
  • [10] LEAST-SQUARES APPROXIMATION WITH CONSTRAINTS
    MILOVANOVIC, GV
    WRIGGE, S
    MATHEMATICS OF COMPUTATION, 1986, 46 (174) : 551 - 565