Efficient 2D multiple attenuation using SRME with curvelet-domain subtraction
Efficient 2D multiple attenuation using SRME with curvelet-domain subtraction
Surface Related Multiple Elimination (SRME) usually suffers the issue of either over-attenuation that damages the primaries or under-attenuation that leaves strong residual multiples. This dilemma happens commonly when SRME is combined with least-squares subtraction. Here we introduce a more sophisticated subtraction approach that facilitates better separation of multiples from primaries. Curvelet-domain subtraction transforms both the data and the multiple model into the curvelet domain, where different frequency bands (scales) and event directions (orientations) are represented by a finite number of curvelet coefficients. When combined with adaptive subtraction in the time–space domain, this method can handle model prediction errors to achieve effective subtraction. We demonstrate this method on two 2D surveys from the TAiwan Integrated GEodynamics Research (TAIGER) project. With a careful parameter determination flow, our result shows curvelet-domain subtraction outperforms least-squares subtraction in all geological settings. We also present one failed case where specific geological condition hinders proper multiple subtraction. We further demonstrate that even for data acquired with short cables, curvelet-domain subtraction can still provide better results than least-squares subtraction. We recommend this method as the standard processing flow for multi-channel seismic data.
Curvelet-domain subtraction, Demultiple, Least-squares subtraction, SRME, TAIGER project
Lai, Szu-Ying
075a732c-991b-46d8-bc93-a7a7939d768c
Lin, Yunung Nina
7b036f8b-f5e3-4d60-bf9b-0422c592e592
Hsu, Ho-Han
c6737b10-5730-4369-9dc6-21434f3f737a
6 January 2022
Lai, Szu-Ying
075a732c-991b-46d8-bc93-a7a7939d768c
Lin, Yunung Nina
7b036f8b-f5e3-4d60-bf9b-0422c592e592
Hsu, Ho-Han
c6737b10-5730-4369-9dc6-21434f3f737a
Lai, Szu-Ying, Lin, Yunung Nina and Hsu, Ho-Han
(2022)
Efficient 2D multiple attenuation using SRME with curvelet-domain subtraction.
Marine Geophysical Researches, 43 (1), [1].
(doi:10.1007/s11001-021-09464-8).
Abstract
Surface Related Multiple Elimination (SRME) usually suffers the issue of either over-attenuation that damages the primaries or under-attenuation that leaves strong residual multiples. This dilemma happens commonly when SRME is combined with least-squares subtraction. Here we introduce a more sophisticated subtraction approach that facilitates better separation of multiples from primaries. Curvelet-domain subtraction transforms both the data and the multiple model into the curvelet domain, where different frequency bands (scales) and event directions (orientations) are represented by a finite number of curvelet coefficients. When combined with adaptive subtraction in the time–space domain, this method can handle model prediction errors to achieve effective subtraction. We demonstrate this method on two 2D surveys from the TAiwan Integrated GEodynamics Research (TAIGER) project. With a careful parameter determination flow, our result shows curvelet-domain subtraction outperforms least-squares subtraction in all geological settings. We also present one failed case where specific geological condition hinders proper multiple subtraction. We further demonstrate that even for data acquired with short cables, curvelet-domain subtraction can still provide better results than least-squares subtraction. We recommend this method as the standard processing flow for multi-channel seismic data.
Text
Lai2022_Article_Efficient2DMultipleAttenuation
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Accepted/In Press date: 17 December 2021
Published date: 6 January 2022
Additional Information:
Funding Information:
The study is funded by the Ministry of Science and Technology, Taiwan (MOST) for YNL (107–2116-M-001–027-MY3) and for HHH (109–2116-M-002–029).
Publisher Copyright:
© 2022, The Author(s).
Copyright:
Copyright 2022 Elsevier B.V., All rights reserved.
Keywords:
Curvelet-domain subtraction, Demultiple, Least-squares subtraction, SRME, TAIGER project
Identifiers
Local EPrints ID: 457319
URI: http://eprints.soton.ac.uk/id/eprint/457319
ISSN: 0025-3235
PURE UUID: 58a99082-84c0-4045-9b5c-339d79a4c78d
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Date deposited: 01 Jun 2022 16:36
Last modified: 16 Mar 2024 17:22
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Author:
Yunung Nina Lin
Author:
Ho-Han Hsu
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