On the efficient numerical simulation of directionally spread surface water waves
By W. Bateman, C. Swan, Paul H. Taylor. 2001
147 citations recorded by the source corpus.
Subfields: Earth-Surface Processes, Oceanography
View Paper: https://www.semanticscholar.org/paper/e82599287dd705a99e63cb3dee0ed0100ac8d8e9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Earth-Surface Processes
- Karsten Trulsen
- A. S. Fokas
- C. Kharif
- Mark J. Ablowitz
- Efim N. Pelinovsky
- Ziad Musslimani
- Jaak Monbaliu
- A. Toffoli
In Oceanography
- Karsten Trulsen
- A. S. Fokas
- C. Kharif
- Mark J. Ablowitz
- Efim N. Pelinovsky
- Ziad Musslimani
- Jaak Monbaliu
- A. Toffoli
Citations in the corpus
- Evolution of weakly nonlinear random directional waves: laboratory experiments and numerical simulations (2010, methodology): “A promising method that allows the prediction of statistical properties of fully nonlinear waves was recently presented by Gibson, Swan & Tromans (2007), who combined the fully nonlinear wave model by Bateman et al. (2001) with a spectral response surface method; this study, however, was limited to ”
- Physical Mechanisms of the Rogue Wave Phenomenon (2003, methodology): “Bateman et al. (2001) extended the spectral wave model of Craig & Sulem (1993) to describe the water waves evolution of extreme waves due to the focusing of wave components involving spread of energy in both frequency and direction.”
- On a new non-local formulation of water waves (2006, methodology): “This integral equation provides the summation of the Dirichlet–Neumann series operator discussed in Craig & Sulem (1993), Craig & Nicholls (2000) and Bateman et al. (2001). Equations (4.”