Fully dispersive dynamic models for surface water waves above varying bottom. II: Hybrid spatial-spectral implementations

DOI10.1016/j.wavemoti.2011.09.004zbMath1360.76064OpenAlexW2130523816MaRDI QIDQ528605

I. van der Kroon, Embrecht W. C. Van Groesen

Publication date: 16 May 2017

Published in: Wave Motion (Search for Journal in Brave)

Full work available at URL: http://www.sciencedirect.com/science/article/pii/S0165212511001065

zbMATH Keywords

sloping bottomvariational modellingfreak wavesAB-equationcoastal waveshybrid spatial-spectral implementation

Mathematics Subject Classification ID

Water waves, gravity waves; dispersion and scattering, nonlinear interaction (76B15)

Related Items (4)

Localization for spatial-spectral implementations of 1D analytic Boussinesq equations ⋮ Fully dispersive dynamic models for surface water waves above varying bottom. I: Model equations ⋮ Optimized variational 1D Boussinesq modelling for broad-band waves over flat bottom ⋮ Localization in Spatial-Spectral Method for Water Wave Applications

Uses Software

• MIKE

Cites Work

• Fully dispersive dynamic models for surface water waves above varying bottom. I: Model equations
• Optimized variational 1D Boussinesq modelling for broad-band waves over flat bottom
• Variational derivation of KdV-type models for surface water waves
• Rogue waves in the ocean
• Numerical simulation of gravity waves
• Accurate modelling of uni-directional surface waves
• Numerical simulation of three-dimensional nonlinear water waves
• Numerical modeling of the KdV random wave field
• A new Boussinesq method for fully nonlinear waves from shallow to deep water
• Oceanic Rogue Waves
• A variational principle for a fluid with a free surface
• On the efficient numerical simulation of directionally spread surface water waves

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