Fermat's principle shows that a definite convex set of feasible slowness models -- depending only on the traveltime data -- exists for the fully nonlinear traveltime inversion problem. In a new iterative reconstruction algorithm, the minimum number of nonfeasible ray paths is used as a figure of merit to determine the optimum size of the model correction at each step. The numerical results show that the new algorithm is robust, stable, and produces very good reconstructions even for high contrast materials where standard methods tend to diverge
The inverse problem of tomography is an iterative procedure. It requires the computation of the grad...
In order to apply nonlinear inversion methods to realistic data sets, effective regularization meth...
Abstract: Travel time inversion is a fundamental method of Ocean Acoustic Tomo-graphy, for the estim...
Methods are developed for design of linear tomographic reconstruction algorithms with specified prop...
The original publication can be found at www.springerlink.com Copyright © 2005 Birkhauser Verlag, Ba...
This paper revisits the problem of recovering a smooth, isotropic, layered wave speed profile from s...
We present a general formula for the back projection of traveltime residuals in traveltime tomograph...
The use of 1D or pseudo- 3D ray tracing techniques in linearized tomographic problems leads to solut...
International audienceWe present a new method of traveltime tomography. In this method, the travelti...
An approximate inversion formula is proposed for the reconstruction of slowness anomalies in a known...
Seismic traveltime tomography is a nonlinear inverse problem wherein an unknown slowness model is in...
Traditional straight ray- and curved ray-based tomography algorithms need to perform ray tracing to ...
The inverse problem of tomography is an iterative procedure. It requires the computation of the grad...
We propose a numerical algorithm for solving first arrival transmission traveltime tomography proble...
: When an inverse problem can be formulated so the data are minima of one of the variational problem...
The inverse problem of tomography is an iterative procedure. It requires the computation of the grad...
In order to apply nonlinear inversion methods to realistic data sets, effective regularization meth...
Abstract: Travel time inversion is a fundamental method of Ocean Acoustic Tomo-graphy, for the estim...
Methods are developed for design of linear tomographic reconstruction algorithms with specified prop...
The original publication can be found at www.springerlink.com Copyright © 2005 Birkhauser Verlag, Ba...
This paper revisits the problem of recovering a smooth, isotropic, layered wave speed profile from s...
We present a general formula for the back projection of traveltime residuals in traveltime tomograph...
The use of 1D or pseudo- 3D ray tracing techniques in linearized tomographic problems leads to solut...
International audienceWe present a new method of traveltime tomography. In this method, the travelti...
An approximate inversion formula is proposed for the reconstruction of slowness anomalies in a known...
Seismic traveltime tomography is a nonlinear inverse problem wherein an unknown slowness model is in...
Traditional straight ray- and curved ray-based tomography algorithms need to perform ray tracing to ...
The inverse problem of tomography is an iterative procedure. It requires the computation of the grad...
We propose a numerical algorithm for solving first arrival transmission traveltime tomography proble...
: When an inverse problem can be formulated so the data are minima of one of the variational problem...
The inverse problem of tomography is an iterative procedure. It requires the computation of the grad...
In order to apply nonlinear inversion methods to realistic data sets, effective regularization meth...
Abstract: Travel time inversion is a fundamental method of Ocean Acoustic Tomo-graphy, for the estim...