G
Guus S. Stelling
Researcher at Delft University of Technology
Publications - 70
Citations - 6218
Guus S. Stelling is an academic researcher from Delft University of Technology. The author has contributed to research in topics: Shallow water equations & Finite volume method. The author has an hindex of 26, co-authored 69 publications receiving 5536 citations.
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Development and validation of a three-dimensional morphological model
TL;DR: The DELFT3D-FLOW module as discussed by the authors is a 3D flow solver for modeling sediment transport patterns in the water column of the DELFT-3D flow model, which is used to model both suspended and bedload transport of noncohesive sediment.
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SWASH: An operational public domain code for simulating wave fields and rapidly varied flows in coastal waters
TL;DR: In this article, a computational procedure has been developed for simulating non-hydrostatic, free-surface, rotational flows in one and two horizontal dimensions using SWASH.
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Modeling hurricane waves and storm surge using integrally-coupled, scalable computations
J. C. Dietrich,Marcel Zijlema,Joannes J. Westerink,L. H. Holthuijsen,Clinton N Dawson,Richard A. Luettich,Robert E. Jensen,Jane McKee Smith,Guus S. Stelling,Gregory W. Stone +9 more
TL;DR: The resulting integrated SWAN + ADCIRC system is highly scalable and allows for localized increases in resolution without the complexity or cost of nested meshes or global interpolation between heterogeneous meshes.
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A staggered conservative scheme for every Froude number in rapidly varied shallow water flows
TL;DR: In this paper, the authors proposed a numerical technique based on the classical staggered grids and implicit numerical integration schemes, but that can be applied to problems that include rapidly varied flows as well.
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An accurate and efficient finite-difference algorithm for non-hydrostatic free-surface flow with application to wave propagation
Guus S. Stelling,Marcel Zijlema +1 more
TL;DR: In this paper, a numerical technique is presented for the approximation of vertical gradient of the non-hydrostatic pressure arising in the Reynolds-averaged Navier-Stokes equations for simulating free-surface flows.