Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis

Seismic imaging is a technique that uses seismic echoes to map and detect underground geological structures. The conventional seismic image has the resolution limit of λ/2, where λ is the wavelength associated with the seismic waves propagating in the subsurface. To exceed this resolution limit, thi...

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Main Author: Guo, Bowen
Other Authors: Schuster, Gerard T.
Language:en
Published: 2017
Subjects:
Online Access:http://hdl.handle.net/10754/625420
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spelling ndltd-kaust.edu.sa-oai-repository.kaust.edu.sa-10754-6254202020-08-21T17:09:49Z Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis Guo, Bowen Schuster, Gerard T. Physical Science and Engineering (PSE) Division Peter, Daniel Wu, Ying Wang, Yibo Superresolution Seismic Imaging Plane Wave Migration Velocity Seismic imaging is a technique that uses seismic echoes to map and detect underground geological structures. The conventional seismic image has the resolution limit of λ/2, where λ is the wavelength associated with the seismic waves propagating in the subsurface. To exceed this resolution limit, this thesis develops a new imaging method using resonant multiples, which produces superresolution images with twice or even more the spatial resolution compared to the conventional primary reflection image. A resonant multiple is defined as a seismic reflection that revisits the same subsurface location along coincident reflection raypath. This reverberated raypath is the reason for superresolution imaging because it increases the differences in reflection times associated with subtle changes in the spatial location of the reflector. For the practical implementation of superresolution imaging, I develop a post-stack migration technique that first enhances the signal-to-noise ratios (SNRs) of resonant multiples by a moveout-correction stacking method, and then migrates the post-stacked resonant multiples with the associated Kirchhoff or wave-equation migration formula. I show with synthetic and field data examples that the first-order resonant multiple image has about twice the spatial resolution compared to the primary reflection image. Besides resolution, the correct estimate of the subsurface velocity is crucial for determining the correct depth of reflectors. Towards this goal, wave-equation migration velocity analysis (WEMVA) is an image-domain method which inverts for the velocity model that maximizes the similarity of common image gathers (CIGs). Conventional WEMVA based on subsurface-offset, angle domain or time-lag CIGs requires significant computational and memory resources because it computes higher dimensional migration images in the extended image domain. To mitigate this problem, I present a new WEMVA method using plane-wave CIGs. Plane-wave CIGs reduce the computational cost and memory storage because they are directly calculated from prestack plane-wave migration, and the number of plane waves is often much smaller than the number of shots. In the case of an inaccurate migration velocity, the moveout of plane-wave CIGs is automatically picked by a semblance analysis method, which is then linked to the migration velocity update by a connective function. Numerical tests on synthetic and field datasets validate the efficiency and effectiveness of this method. 2017-08-30T07:50:31Z 2017-08-30T07:50:31Z 2017-08-28 Dissertation 10.25781/KAUST-U7108 http://hdl.handle.net/10754/625420 en
collection NDLTD
language en
sources NDLTD
topic Superresolution
Seismic Imaging
Plane Wave
Migration Velocity
spellingShingle Superresolution
Seismic Imaging
Plane Wave
Migration Velocity
Guo, Bowen
Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
description Seismic imaging is a technique that uses seismic echoes to map and detect underground geological structures. The conventional seismic image has the resolution limit of λ/2, where λ is the wavelength associated with the seismic waves propagating in the subsurface. To exceed this resolution limit, this thesis develops a new imaging method using resonant multiples, which produces superresolution images with twice or even more the spatial resolution compared to the conventional primary reflection image. A resonant multiple is defined as a seismic reflection that revisits the same subsurface location along coincident reflection raypath. This reverberated raypath is the reason for superresolution imaging because it increases the differences in reflection times associated with subtle changes in the spatial location of the reflector. For the practical implementation of superresolution imaging, I develop a post-stack migration technique that first enhances the signal-to-noise ratios (SNRs) of resonant multiples by a moveout-correction stacking method, and then migrates the post-stacked resonant multiples with the associated Kirchhoff or wave-equation migration formula. I show with synthetic and field data examples that the first-order resonant multiple image has about twice the spatial resolution compared to the primary reflection image. Besides resolution, the correct estimate of the subsurface velocity is crucial for determining the correct depth of reflectors. Towards this goal, wave-equation migration velocity analysis (WEMVA) is an image-domain method which inverts for the velocity model that maximizes the similarity of common image gathers (CIGs). Conventional WEMVA based on subsurface-offset, angle domain or time-lag CIGs requires significant computational and memory resources because it computes higher dimensional migration images in the extended image domain. To mitigate this problem, I present a new WEMVA method using plane-wave CIGs. Plane-wave CIGs reduce the computational cost and memory storage because they are directly calculated from prestack plane-wave migration, and the number of plane waves is often much smaller than the number of shots. In the case of an inaccurate migration velocity, the moveout of plane-wave CIGs is automatically picked by a semblance analysis method, which is then linked to the migration velocity update by a connective function. Numerical tests on synthetic and field datasets validate the efficiency and effectiveness of this method.
author2 Schuster, Gerard T.
author_facet Schuster, Gerard T.
Guo, Bowen
author Guo, Bowen
author_sort Guo, Bowen
title Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
title_short Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
title_full Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
title_fullStr Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
title_full_unstemmed Superresolution Imaging Using Resonant Multiples and Plane-wave Migration Velocity Analysis
title_sort superresolution imaging using resonant multiples and plane-wave migration velocity analysis
publishDate 2017
url http://hdl.handle.net/10754/625420
work_keys_str_mv AT guobowen superresolutionimagingusingresonantmultiplesandplanewavemigrationvelocityanalysis
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