We propose a computationally efficient technique for extrapolating seismic waves in an arbitrary isotropic elastic medium. The method is based on factorizing the full elastic wave equation into a product of pseudo-differential operators. The method extrapolates displacement fields, hence can be used for modeling both pressure and shear waves. The pro-posed method can achieve a significant reduction in the cost of elastic modeling compared to the currently prevalent time- and frequency-domain numeric modeling methods and can contribute to making multicomponent elastic modeling part of the standard seismic processing work flow.
Seismic imaging in geologically complex areas, such as sub-salt or attenuating areas, has been one o...
An \emph {explicit} algorithm for the extrapolation of one-way wavefields is proposed which combines...
International audienceMany scientific applications require accurate modeling of seismic wave propaga...
A wavefield extrapolation operator for elastic anisotropic media can be constructed from solutions o...
Depth extrapolation equation used for seismic migration is often solved by finite-difference techniq...
The objective of this paper is to provide a general view on methods of wave field extrapolation as u...
Summarization: When treating the forward full waveform case, a fast and accurate algorithm for model...
Modeling by paraxial extrapolators is applicable to wave propagation problems in which most of the e...
Elastic wave extrapolation in the time domain is significant for an elastic wave equation-based proc...
The finite-difference method is among the most popular methods for modelling seismic wave propagatio...
The computational burden of frequency-domain full-waveform inversion (FWI) of wide-aperture fixed-sp...
Forward modeling plays a key role in both the creation of predictive models and the study of the sur...
This paper presents two approaches to mathematicalmodelling of a synthetic seismic pulse, and acompa...
In this paper, we present an improvement to our previously published nearly analytic discrete method...
Modeling by paraxial extrapolators is applicable to wave-propagation problems in which most of the e...
Seismic imaging in geologically complex areas, such as sub-salt or attenuating areas, has been one o...
An \emph {explicit} algorithm for the extrapolation of one-way wavefields is proposed which combines...
International audienceMany scientific applications require accurate modeling of seismic wave propaga...
A wavefield extrapolation operator for elastic anisotropic media can be constructed from solutions o...
Depth extrapolation equation used for seismic migration is often solved by finite-difference techniq...
The objective of this paper is to provide a general view on methods of wave field extrapolation as u...
Summarization: When treating the forward full waveform case, a fast and accurate algorithm for model...
Modeling by paraxial extrapolators is applicable to wave propagation problems in which most of the e...
Elastic wave extrapolation in the time domain is significant for an elastic wave equation-based proc...
The finite-difference method is among the most popular methods for modelling seismic wave propagatio...
The computational burden of frequency-domain full-waveform inversion (FWI) of wide-aperture fixed-sp...
Forward modeling plays a key role in both the creation of predictive models and the study of the sur...
This paper presents two approaches to mathematicalmodelling of a synthetic seismic pulse, and acompa...
In this paper, we present an improvement to our previously published nearly analytic discrete method...
Modeling by paraxial extrapolators is applicable to wave-propagation problems in which most of the e...
Seismic imaging in geologically complex areas, such as sub-salt or attenuating areas, has been one o...
An \emph {explicit} algorithm for the extrapolation of one-way wavefields is proposed which combines...
International audienceMany scientific applications require accurate modeling of seismic wave propaga...