2011
DOI: 10.1016/j.advwatres.2011.02.016
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The GeoClaw software for depth-averaged flows with adaptive refinement

Abstract: Many geophysical flow or wave propagation problems can be modeled with two-dimensional depth-averaged equations, of which the shallow water equations are the simplest example. We describe the GeoClaw software that has been designed to solve problems of this nature, consisting of open source Fortran programs together with Python tools for the user interface and flow visualization. This software uses high-resolution shock-capturing finite volume methods on logically rectangular grids, including latitude--longitu… Show more

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Cited by 199 publications
(174 citation statements)
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References 35 publications
(57 reference statements)
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“…D-Claw is an extension of the CLAWPACK software package [34], an open-source project for solving general hyperbolic problems (e.g. [17,[35][36][37]). …”
Section: Numerical Methods and D-claw Softwarementioning
confidence: 99%
See 1 more Smart Citation
“…D-Claw is an extension of the CLAWPACK software package [34], an open-source project for solving general hyperbolic problems (e.g. [17,[35][36][37]). …”
Section: Numerical Methods and D-claw Softwarementioning
confidence: 99%
“…[52,53]), and later specialized for depth-averaged flows across topography, such as tsunamis and overland floods (e.g. [35][36][37]). With patch-based, blockstructured AMR, the domain is discretized on numerous rectangular grids, each associated with a given level, l = 1, .…”
Section: (B) Adaptive Mesh Refinementmentioning
confidence: 99%
“…A number of different adaptive grid systems have been reported in literature to achieve AMR simulations. For example, an effective block-structured AMR was introduced by Berger and Oliger (1984) and Berger and Colella (1989), which was later implemented in Berger et al (2011) for solving the shallow water equations and subsequently used by George (2011) for dam-break simulations. Due to their flexibility in performing grid adaptation, quadtree grids have been widely used to solve the shallow water equations for different applications, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…Popinet and Rickard (2007) use a quadtree approach to provide dynamic adaptivity on an A grid discretization of the shallow water equations. Berger et al (2011) apply their adaptive mesh refinement (AMR) code GeoClaw to model a synthetic tsunami test case in flat geometry. GeoClaw automatically handles wetting/drying and can be extended to the sphere on longitude-latitude or other logically rectangular grids (Berger et al, 2009).…”
Section: Introductionmentioning
confidence: 99%