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Least-squares diffraction imaging using shaping regularization by anisotropic smoothing
Author(s) -
Dmitrii Merzlikin,
Sergey Fomel,
Xinming Wu
Publication year - 2020
Publication title -
geophysics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.178
H-Index - 172
eISSN - 1942-2156
pISSN - 0016-8033
DOI - 10.1190/geo2019-0741.1
Subject(s) - smoothing , diffraction , regularization (linguistics) , azimuth , anisotropy , inversion (geology) , algorithm , noise reduction , optics , computer science , mathematics , geometry , physics , geology , computer vision , artificial intelligence , paleontology , structural basin
We have used least-squares migration to emphasize edge diffractions. The inverted forward-modeling operator is the chain of three operators: Kirchhoff modeling, azimuthal plane-wave destruction, and the path-summation integral filter. Azimuthal plane-wave destruction removes reflected energy without damaging edge-diffraction signatures. The path-summation integral guides the inversion toward probable diffraction locations. We combine sparsity constraints and anisotropic smoothing in the form of shaping regularization to highlight edge diffractions. Anisotropic smoothing enforces continuity along edges. Sparsity constraints emphasize diffractions perpendicular to edges and have a denoising effect. Synthetic and field data examples illustrate the effectiveness of the proposed approach in denoising and highlighting edge diffractions, such as channel edges and faults.

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