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Full wavefield inversion with multiples: Nonlinear Bayesian inverse multiple scattering theory beyond the Born approximation
X Huang - Geophysics, 2023 - library.seg.org
Imaging earth's structures is fundamental to the earth's interior, yet how to reconstruct earth's
heterogeneities using full-waveform inversion of full wavefield data that includes primary …
heterogeneities using full-waveform inversion of full wavefield data that includes primary …
Modeling of seismic wave scattering in poroelastic media
Understanding wave scattering in the earth is considered fundamental in describing seismic
wave propagation and providing information on structural features of the earth's interior …
wave propagation and providing information on structural features of the earth's interior …
Bayesian full-waveform inversion in anisotropic elastic media using the iterated extended Kalman filter
Uncertainty quantification in the context of seismic imaging is important for interpreting
inverted subsurface models and updating reservoir models. The limited illumination, noisy …
inverted subsurface models and updating reservoir models. The limited illumination, noisy …
A finite-difference iterative solver of the Helmholtz equation for frequency-domain seismic wave modeling and full-waveform inversion
We have developed a finite-difference iterative solver of the Helmholtz equation for seismic
modeling and inversion in the frequency domain. The iterative solver involves the shifted …
modeling and inversion in the frequency domain. The iterative solver involves the shifted …
Homotopy analysis of the Lippmann–Schwinger equation for seismic wavefield modelling in strongly scattering media
We present an application of the homotopy analysis method for solving the integral
equations of the Lippmann–Schwinger type, which occurs frequently in acoustic and seismic …
equations of the Lippmann–Schwinger type, which occurs frequently in acoustic and seismic …
Solving time-independent inhomogeneous optoacoustic wave equation numerically with a modified Green's function approach
RK Saha - The Journal of the Acoustical Society of America, 2021 - pubs.aip.org
The purpose of the paper is twofold. First, a modified Green's function (MGF) approach is
described for solving the time-independent inhomogeneous optoacoustic (OA) wave …
described for solving the time-independent inhomogeneous optoacoustic (OA) wave …
A Born–WKBJ pre-stack seismic inversion based on a 3-D structural-geology model building
Estimation of subsurface properties by using the scattering integral equation is a method that
finds increasing use in near-surface and shallow oil/gas exploration, based on seismic, low …
finds increasing use in near-surface and shallow oil/gas exploration, based on seismic, low …
Iterative solution of the Lippmann–Schwinger equation in strongly scattering acoustic media by randomized construction of preconditioners
In this work the Lippmann–Schwinger equation is used to model seismic waves in strongly
scattering acoustic media. We consider the Helmholtz equation, which is the scalar wave …
scattering acoustic media. We consider the Helmholtz equation, which is the scalar wave …
Lippmann-Schwinger equation representation of Green's function and its preconditioned generalized over-relaxation iterative solution in wavelet domain
Y Xu, J Sun, H Sun - Journal of Applied Geophysics, 2025 - Elsevier
The calculation of Green's function is the core of seismic forward and inverse methods
based on integral operators. When the Lippmann-Schwinger (LS) equation is used to …
based on integral operators. When the Lippmann-Schwinger (LS) equation is used to …
Domain decomposition of the modified Born series approach for large-scale wave propagation simulations
The modified Born series method is a fast and accurate method for simulating wave
propagation in complex structures. Currently, its main limitation is that the size of the …
propagation in complex structures. Currently, its main limitation is that the size of the …