2015
DOI: 10.1016/j.jcp.2014.10.047
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Local time–space mesh refinement for simulation of elastic wave propagation in multi-scale media

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Cited by 44 publications
(7 citation statements)
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References 91 publications
(126 reference statements)
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“…The first one is the use of bigger images up to 8000 3 voxels, i.e., about 800 correlation lengths. This will allow us to estimate the REV for transport properties by simulating fluid flow in the samples or mechanical properties by static, quasi-static [Milani et al, 2016;Quintal et al, 2011], or dynamic seismic modeling [Saenger et al, 2016[Saenger et al, , 2000Lisitsa and Vishnevskiy, 2010], Kostin et al [2015]. The second one is the use of statistically generated images with given geometrical, topological, and statistical properties which are reliably determined from the small-size images.…”
Section: Discussionmentioning
confidence: 99%
“…The first one is the use of bigger images up to 8000 3 voxels, i.e., about 800 correlation lengths. This will allow us to estimate the REV for transport properties by simulating fluid flow in the samples or mechanical properties by static, quasi-static [Milani et al, 2016;Quintal et al, 2011], or dynamic seismic modeling [Saenger et al, 2016[Saenger et al, , 2000Lisitsa and Vishnevskiy, 2010], Kostin et al [2015]. The second one is the use of statistically generated images with given geometrical, topological, and statistical properties which are reliably determined from the small-size images.…”
Section: Discussionmentioning
confidence: 99%
“…We need to develop a completely new kind of wavefield interpolation that is accurate enough for a high upsampling ratio. Recently, Kostin et al (2015) proposed a novel approach to local time-space grid refinement, which is able to handle a high upsampling ratio since the local refinement of the wavefield on a coarse grid is based on the Fourier interpolation. Whereas, their method is valid only for an odd upsampling ratio.…”
Section: Introductionmentioning
confidence: 99%
“…Dumbser et al [17] associated space-time grids with the finite volume method to solve nonlinear systems like Euler equations for compressive gas dynamics or magnetohydrodynamics problems. Space-time grids have also been used with finite difference-like methods to solve wave propagation problems [18,19]. These methods are well known for going through a strong dependence on mesh properties.…”
Section: Introductionmentioning
confidence: 99%