Quasi-singular integrals in the modeling of nonlinear water waves in shallow water

@inproceedings{Grilli1994QuasisingularII,
  title={Quasi-singular integrals in the modeling of nonlinear water waves in shallow water},
  author={St{\'e}phan T. Grilli and Ravi Subramanya},
  year={1994}
}
Abstract The model by Grilli et al. , 5,8 based on fully nonlinear potential flow equations, is used to study propagation of water waves over arbitrary bottom topography. The model combines a higher-order boundary element method for the solution of Laplace's equation at a given time, and Lagrangian Taylor expansions for the time updating of the free surface position and potential. In this paper, both the accuracy and the efficiency of computations are improved, for wave shoaling and breaking… CONTINUE READING

Citations

Publications citing this paper.
SHOWING 1-10 OF 26 CITATIONS

Modeling of waves generated by a moving submergedbody

VIEW 4 EXCERPTS
CITES BACKGROUND
HIGHLY INFLUENCED

Numerical modeling of wave breaking induced by fixed or moving boundaries

VIEW 5 EXCERPTS
CITES METHODS & BACKGROUND
HIGHLY INFLUENCED