2015
DOI: 10.1016/j.compfluid.2015.03.028
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A scalable coupled surface–subsurface flow model

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Cited by 7 publications
(2 citation statements)
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References 37 publications
(71 reference statements)
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“…Numerical challenges associated with hydrological simulations over very large domains, in addition to obvious computational efficiency issues, include subgrid variability (for topography as mentioned previously, but also for other processes and controls) and mesh skewness and aspect ratio (distortion and imbalance between vertical and horizontal discretizations). Computational efficiency can be addressed by code parallelization, recognized even in early hydrological modeling studies [e.g., Meyer et al ., ] and recently assessed for coupled surface/subsurface models [ Kollet et al ., ; Hwang et al ., ; De Maet et al ., ]. For a catchment size of O(10 3 ) km 2 at O (10 0 −10 1 ) m DEM resolution and O (10 −2 −10 −1 ) m vertical discretization, the numerical grid will have O (10 9 −10 10 ) cells or degrees of freedom and could only be simulated on massively parallel architectures with highly efficient scaling.…”
Section: Progress Over Five Decadesmentioning
confidence: 99%
“…Numerical challenges associated with hydrological simulations over very large domains, in addition to obvious computational efficiency issues, include subgrid variability (for topography as mentioned previously, but also for other processes and controls) and mesh skewness and aspect ratio (distortion and imbalance between vertical and horizontal discretizations). Computational efficiency can be addressed by code parallelization, recognized even in early hydrological modeling studies [e.g., Meyer et al ., ] and recently assessed for coupled surface/subsurface models [ Kollet et al ., ; Hwang et al ., ; De Maet et al ., ]. For a catchment size of O(10 3 ) km 2 at O (10 0 −10 1 ) m DEM resolution and O (10 −2 −10 −1 ) m vertical discretization, the numerical grid will have O (10 9 −10 10 ) cells or degrees of freedom and could only be simulated on massively parallel architectures with highly efficient scaling.…”
Section: Progress Over Five Decadesmentioning
confidence: 99%
“…Two-dimensional surface flow modules can be found in many integrated surfacesubsurface flow models, such as the SHE model [23,24], InHM [25], Morita's model [26,27], MODHMS [28], WASH123 [29], HydroGeoSphere [30], ParFLOW [31], PIHM [32], He's model [33], FIHM [34], OpenGeoSys [35], FLUSH [36], PAWS [37], DrainFlow [38], De Maet's model [39], and IMCR2D [40]. However, only PIHM and WASH123 use fully dynamic shallow water equations (SWEs) to characterize surface flow; the other models use diffusive wave (DW) approximation [41] or kinematic wave (KW) approximation [42].…”
Section: Introductionmentioning
confidence: 99%