D
David R. Fuhrman
Researcher at Technical University of Denmark
Publications - 121
Citations - 3877
David R. Fuhrman is an academic researcher from Technical University of Denmark. The author has contributed to research in topics: Turbulence & Breaking wave. The author has an hindex of 29, co-authored 103 publications receiving 2979 citations. Previous affiliations of David R. Fuhrman include DHI Water & Environment & University of Copenhagen.
Papers
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Numerical simulation of wave-induced scour and backfilling processes beneath submarine pipelines
TL;DR: In this paper, a fully coupled hydrodynamic/morphodynamic numerical model is presented and utilized for the simulation of wave-induced scour and backfilling processes beneath submarine pipelines.
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Simulation of nonlinear wave run-up with a high-order Boussinesq model
David R. Fuhrman,Per A. Madsen +1 more
TL;DR: In this article, the authors considered the numerical simulation of nonlinear wave run-up within a highly accurate Boussinesq-type model and proposed a new variant of this approach in two horizontal dimensions.
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Performance of interFoam on the simulation of progressive waves
TL;DR: The performance of interFoam (a widely used solver within the popular open source CFD package OpenFOAM) in simulating the propagation of a nonlinear (stream function solution) regular wave is investigated in this paper, with the aim of systematically documenting its accuracy.
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Performance of interFoam on the simulation of progressive waves
TL;DR: The performance of interFoam (a widely used solver within OpenFOAM®) in simulating the propagation of a nonlinear (stream function solution) regular wave is investigated, and obtaining a “diffusive balance” is crucial to accurately propagate a surface wave over long distances without requiring exceedingly high temporal and spatial resolutions.
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Numerical solutions of fully non‐linear and highly dispersive Boussinesq equations in two horizontal dimensions
TL;DR: In this article, preconditioned iterative techniques for finite-time solutions of a high-order Boussinesq method for modeling water waves in two horizontal dimensions are investigated.