Wave Dispersion Study in the Indian Ocean-Tsunami of December 26, 2004
Authors:
- 1 December 2006
- journal article
- research article
- Published by Taylor & Francis in Marine Geodesy
- Vol. 29 (3) , 149-166
Abstract
A numerical study which takes into account wave dispersion effects has been carried out in the Indian Ocean to reproduce the initial stage of wave propagation of the tsunami event that occurred on December 26, 2004. Three different numerical models have been used: the nonlinear shallow water (nondispersive), the nonlinear Boussinesq, and the full Navier-Stokes aided by the volume of fluid method to track the free surface. Numerical model results are compared against each other. General features of the wave propagation agreed very well in all numerical studies. However some important differences are observed in the wave patterns, i.e., the development in time of the wave front is shown to be strongly connected to the dispersion effects. Discussions and conclusions are made about the spatial and temporal distribution of the free surface reaffirming that the dispersion mechanism is important for tsunami hazard mitigation.Keywords
This publication has 15 references indexed in Scilit:
- Dispersion of the Sumatra Tsunami waves in the Indian Ocean detected by satellite altimetryRussian Journal of Earth Sciences, 2006
- The Great Sumatra-Andaman Earthquake of 26 December 2004Science, 2005
- A REVIEW OF BOUSSINESQ-TYPE EQUATIONS FOR SURFACE GRAVITY WAVES1999
- modeling of the February 1996 Peruvian TsunamiGeophysical Research Letters, 1998
- Numerical Simulation of 1993 Southwest Hokkaido Earthquake Tsunami around Okushiri IslandJournal of Waterway, Port, Coastal, and Ocean Engineering, 1996
- Time-Dependent Numerical Code for Extended Boussinesq EquationsJournal of Waterway, Port, Coastal, and Ocean Engineering, 1995
- Numerical simulation of two‐dimensional tsunami runupMarine Geodesy, 1993
- Evaluation of tsunami amplitudes for the pacific coast of CanadaProgress in Oceanography, 1991
- Numerical Simulation of Tsunami Propagations and Run-up1983
- Numerical solution of the Navier-Stokes equationsMathematics of Computation, 1968