TY - JOUR
T1 - Imaging of seismic discontinuities using an adjoint method
AU - Pollitz, F. F.
AU - Langer, L.
N1 - Publisher Copyright:
© 2025 Oxford University Press. All rights reserved.
PY - 2025/1/1
Y1 - 2025/1/1
N2 - For imaging of seismic discontinuities at depth, reverse time migration is a powerful method to apply to recordings of seismic events. It is especially powerful when an extensive receiver array, numerous seismic sources, or both, permit adequate reconstruction of incident and scattered wavefields at depth. Reconstructing either the incident or scattered wavefield at depth becomes less accurate when relatively few recordings of seismic events are available. Here, we explore an inverse scattering approach to imaging discontinuities based on an adjoint method, employing sensitivity kernels (Fréchet derivatives) that represent jumps in material properties across seismic-discontinuity surfaces. When combined with ray-based requirements on scattering geometry, it constitutes a powerful approach to determining the locations and amplitudes of the discontinuities, recovering only those properties that can be resolved by a spatially limited source and/or receiver distribution. This is illustrated by synthetic examples with local sources followed by a field example in a subduction zone setting.
AB - For imaging of seismic discontinuities at depth, reverse time migration is a powerful method to apply to recordings of seismic events. It is especially powerful when an extensive receiver array, numerous seismic sources, or both, permit adequate reconstruction of incident and scattered wavefields at depth. Reconstructing either the incident or scattered wavefield at depth becomes less accurate when relatively few recordings of seismic events are available. Here, we explore an inverse scattering approach to imaging discontinuities based on an adjoint method, employing sensitivity kernels (Fréchet derivatives) that represent jumps in material properties across seismic-discontinuity surfaces. When combined with ray-based requirements on scattering geometry, it constitutes a powerful approach to determining the locations and amplitudes of the discontinuities, recovering only those properties that can be resolved by a spatially limited source and/or receiver distribution. This is illustrated by synthetic examples with local sources followed by a field example in a subduction zone setting.
KW - inverse theory
KW - seismic discontinuities
KW - theoretical seismology
UR - http://www.scopus.com/inward/record.url?scp=86000178999&partnerID=8YFLogxK
U2 - 10.1093/gji/ggae377
DO - 10.1093/gji/ggae377
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AN - SCOPUS:86000178999
SN - 0956-540X
VL - 240
SP - 96
EP - 116
JO - Geophysical Journal International
JF - Geophysical Journal International
IS - 1
ER -