2-D analytical P-to-S and S-to-P scattered wave finite frequency kernels
2-D analytical P-to-S and S-to-P scattered wave finite frequency kernels
Scattered wave imaging provides a powerful tool for understanding Earth's structure. The development of finite frequency kernels for scattered waves has the potential for improving the resolution of both the structure and magnitude of discontinuities in S-wave velocity. Here we present a 2-D analytical expression for teleseismic P-to-S and S-to-P scattered wave finite-frequency kernels for a homogeneous medium. We verify the accuracy of the kernels by comparing to a spectral element method kernel calculated using SPECFEM2D. Finally, we demonstrate the ability of the kernels to recover seismic velocity discontinuities with a variety of shapes including a flat discontinuity, a discontinuity with a sharp step, a discontinuity with a smooth bump, and an undulating discontinuity. We compare the recovery using the kernel approach to expected recovery assuming the classical common conversion point (CCP) stacking approach. We find that the P-to-S kernel increases recovery of all discontinuity structures in comparison to CCP stacking especially for the shallowest discontinuity in the model. The S-to-P kernel is less successful but can be useful for recovering the curvature of shallow discontinuity undulations. Finally, although we observe some variability in the amplitude of the kernels along the discontinuities, the kernels show some potential for recovering the magnitude of the velocity contrast across a discontinuity.
P-to-S and S-to-P converted phases, discontinuity topography, numerical approximations and analysis, numerical modeling, wave propagation, wave scattering and diffraction
Harmon, Nicholas
10d11a16-b8b0-4132-9354-652e72d8e830
Rychert, Catherine A.
70cf1e3a-58ea-455a-918a-1d570c5e53c5
Xie, Yujiang
77c46c7b-1aa6-4534-bca1-8c6a3dd40705
Bogiatzis, Petros
8fc5767f-51a2-4d3f-aab9-1ee9cfa9272d
22 April 2022
Harmon, Nicholas
10d11a16-b8b0-4132-9354-652e72d8e830
Rychert, Catherine A.
70cf1e3a-58ea-455a-918a-1d570c5e53c5
Xie, Yujiang
77c46c7b-1aa6-4534-bca1-8c6a3dd40705
Bogiatzis, Petros
8fc5767f-51a2-4d3f-aab9-1ee9cfa9272d
Harmon, Nicholas, Rychert, Catherine A., Xie, Yujiang and Bogiatzis, Petros
(2022)
2-D analytical P-to-S and S-to-P scattered wave finite frequency kernels.
Geochemistry, Geophysics, Geosystems, 23 (4), [e2021GC010290].
(doi:10.1029/2021GC010290).
Abstract
Scattered wave imaging provides a powerful tool for understanding Earth's structure. The development of finite frequency kernels for scattered waves has the potential for improving the resolution of both the structure and magnitude of discontinuities in S-wave velocity. Here we present a 2-D analytical expression for teleseismic P-to-S and S-to-P scattered wave finite-frequency kernels for a homogeneous medium. We verify the accuracy of the kernels by comparing to a spectral element method kernel calculated using SPECFEM2D. Finally, we demonstrate the ability of the kernels to recover seismic velocity discontinuities with a variety of shapes including a flat discontinuity, a discontinuity with a sharp step, a discontinuity with a smooth bump, and an undulating discontinuity. We compare the recovery using the kernel approach to expected recovery assuming the classical common conversion point (CCP) stacking approach. We find that the P-to-S kernel increases recovery of all discontinuity structures in comparison to CCP stacking especially for the shallowest discontinuity in the model. The S-to-P kernel is less successful but can be useful for recovering the curvature of shallow discontinuity undulations. Finally, although we observe some variability in the amplitude of the kernels along the discontinuities, the kernels show some potential for recovering the magnitude of the velocity contrast across a discontinuity.
Text
Geochem Geophys Geosyst - 2022 - Harmon - 2‐D Analytical P‐to‐S and S‐to‐P Scattered Wave Finite Frequency Kernels
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More information
Accepted/In Press date: 25 March 2022
e-pub ahead of print date: 1 April 2022
Published date: 22 April 2022
Additional Information:
https://doi.org/10.1029/2021GC010290
Keywords:
P-to-S and S-to-P converted phases, discontinuity topography, numerical approximations and analysis, numerical modeling, wave propagation, wave scattering and diffraction
Identifiers
Local EPrints ID: 456851
URI: http://eprints.soton.ac.uk/id/eprint/456851
ISSN: 1525-2027
PURE UUID: 7bbaf408-9eca-4bdf-9046-53978e12c06c
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Date deposited: 12 May 2022 16:57
Last modified: 17 Mar 2024 03:18
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Author:
Petros Bogiatzis
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