2017
DOI: 10.1515/caim-2017-0014
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A local adaptive method for the numerical approximation in seismic wave modelling

Abstract: We propose a new numerical approach for the solution of the 2D acoustic wave equation to model the predicted data in the field of active-source seismic inverse problems. This method consists in using an explicit finite difference technique with an adaptive order of approximation of the spatial derivatives that takes into account the local velocity at the grid nodes. Testing our method to simulate the recorded seismograms in a marine seismic acquisition, we found that the low computational time and the low appr… Show more

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Cited by 4 publications
(2 citation statements)
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“…We considered 16 seismograms, recorded by a spread of 192 receivers, equally spaced 24 m. Both the sources and the receivers are at a depth of 24 m, and the recording time is T = 4 secs. The synthetic seismograms are obtained by solving the acoustic wave equation (9), using an efficient FD scheme, whose details of the implementation can be found in [8].…”
Section: The Marmousi Benchmarkmentioning
confidence: 99%
“…We considered 16 seismograms, recorded by a spread of 192 receivers, equally spaced 24 m. Both the sources and the receivers are at a depth of 24 m, and the recording time is T = 4 secs. The synthetic seismograms are obtained by solving the acoustic wave equation (9), using an efficient FD scheme, whose details of the implementation can be found in [8].…”
Section: The Marmousi Benchmarkmentioning
confidence: 99%
“…The synthetic data are computed using an explicit finite difference algorithm used to solve the 2D acoustic wave equation (Galuzzi et al 2017) where the order of approximation of the spatial derivatives is optimized to reduce the numerical dispersion. The model dimensions are approximately 7 km in length, and 2.4 km in depth and the modelling grid is made by 242x80 nodes, with a uniform grid size of dx=30m.…”
Section: Modellingmentioning
confidence: 99%