Meshless numerical simulation for fully nonlinear water waves
β Scribed by Nan-Jing Wu; Ting-Kuei Tsay; D. L. Young
- Publisher
- John Wiley and Sons
- Year
- 2005
- Tongue
- English
- Weight
- 686 KB
- Volume
- 50
- Category
- Article
- ISSN
- 0271-2091
- DOI
- 10.1002/fld.1051
No coin nor oath required. For personal study only.
β¦ Synopsis
Abstract
A meshless numerical model for nonlinear free surface water wave is presented in this paper. An approach of handling the moving free surface boundary is proposed. Using the fundamental solution of the Laplace equation as the radial basis functions and locating the source points outside the computational domain, the problem is solved by collocation of only a few boundary points. Present model is first applied to simulate the generation of periodic finiteβamplitude waves with high waveβsteepness and then is employed to simulate the modulation of monochromatic waves passing over a submerged obstacle. Good agreements are observed as compared with experimental data and other numerical models. Copyright Β© 2005 John Wiley & Sons, Ltd.
π SIMILAR VOLUMES
We introduce a numerical method for fully nonlinear, three-dimensional water surface waves, described by standard potential theory. The method is based on a transformation of the dynamic water volume onto a fixed domain. Regridding at each time step is thereby avoided. The transformation introduces
## Abstract A meshless model, based on the meshless local PetrovβGalerkin (MLPG) approach, is developed and implemented for the solution of axiβsymmetric poroelastic problems. The solution accuracy and the code performance are investigated on a realistic application concerning the prediction of lan
This paper concerns the description of transient and highly nonlinear, near-breaking, surface water waves that are characterized by a spread of wave energy in both frequency and direction. A new spectral wave model is described that allows both the unsteadiness and the directionality of a wave field
## Abstract A boundary integral equation method is used to compute the forces acting on bodies oscillating at or near the free surface of a fluid. This method relies on the use of a Green function representing the potential of a unit pulsating source beneath the free surface. A peculiarity of the b