Wave dispersion study in the Indian Ocean-tsunami of December 26, 2004

Marine Geodesy

Volumn 29, Issue 3, 2006, Pages 149-166

  Horrillo, Juan ^a   Kowalik, Zygmunt ^a   Shigihara, Yoshinori ^b  

^a UNIVERSITY OF ALASKA FAIRBANKS   (United States)

^b NATIONAL DEFENSE ACADEMY   (Japan)

Author keywords

Dispersive and nondispersive waves; Indian Ocean; Numerical models; Tsunami

Indexed keywords

NAVIER-STOKES EQUATIONS; NUMERICAL MODEL; SPATIAL DISTRIBUTION; TEMPORAL DISTRIBUTION; TSUNAMI; WAVE DISPERSION; WAVE PROPAGATION;

INDIAN OCEAN;

EID: 33750107470     PISSN: 01490419     EISSN: 1521060X     Source Type: Journal    
DOI: 10.1080/01490410600939140     Document Type: Article

References (28)

1. Chorin, A. (1968) Numerical solution of the Navier-Stokes equations Math. Comp., 22, pp. 745-762. http://www.csa.com/htbin/linkabst.cgi?issn= 0025-5718&vol=22&iss=&firstpage=745
2. Dunbar, D. and Leblond, P. and Murty, T. (1991) Evaluation of tsunami amplitudes for the Pacific Coast of Canada Prog Oceanog., 26, pp. 115-177. http://www.csa.com/htbin/linkabst.cgi?issn=0079-6611&vol= 26&iss=&firstpage=115 http://dx.doi.org/ 10.1016%2F0079-6611%2891%2990001-3
3. Fujima, K. (2001) Long wave propagation on large roughness ITS Proceedings, Sec. 7, 7(22), pp. 891-895. http://www.csa.com/htbin/ linkabst.cgi?issn=&vol=7&iss=&firstpage=891
4. Goto, C. and Shuto., N. (1983) Numerical simulation of tsunami propagations and run-up. In Tsunami-Their Science and Engineering. (pp. 439-451). Tokyo: Terra Scientific Publ. Comp.
5. Harlow, F. and Welch, J. (1965) Numerical calculation of time-dependent viscous incompressible flow of fluid with a free surface The Physics of Fluids, 8, pp. 2182-2189. http://www.csa.com/htbin/linkabst.cgi?issn= 0031-9171&vol=8&iss=&firstpage=2182 http://dx.doi.org/ 10.1063%2F1.1761178
6. Heinrich, P. and Schindele, F. and Guiborg, S. (1998) Modeling of the February 1996 Peruvian tsunami Geophys. Res. Lett., 25(14), pp. 2687-2690. http://www.csa.com/htbin/linkabst.cgi?issn=0094-8276&vol= 25&iss=14&firstpage=2687 http://dx.doi.org/ 10.1029%2F98GL01780
7. Hirata, K. and Satake, K. and Tanioka, Y. and Kuragano, T. and Hasegawa, Y. and Hayashi, Y. and Hamada., N. (2005) The Indian Ocean Tsunami: Tsunami Source Model From Satellite Altimetry. In Proceedings of the International Tsunami Symposium. (pp. 72-76). Greece
8. Imamura, F. and Shuto, N. and Goto, G. (1988) Numerical simulation of the transoceanic propagation of tsunamis Proc. 6th Congress Asian and Pacific Regional Division, International Association for Hydraulic Research, Kyoto, Japan, 6, pp. 265-272. http://www.csa.com/htbin/ linkabst.cgi?issn=0412-4081&vol=6&iss=&firstpage=265
9. Imamura, F. and Shuto., N. (1989) Tsunami propagation simulation by use of numerical dispersion. In International Symposium on Computational Fluid Dynamics. (pp. 390-395).
10. Imamura, F. and Shuto, N. and Goto, C. (1990) Study on numerical simulation of the transoceanic propagation of tsunamis. Part 2, Characteristics of tsunami propagation over the Pacific Ocean Zisin (J. Seismol. Soc. Japan), 43, pp. 389-402. http://www.csa.com/htbin/ linkabst.cgi?issn=&vol=43&iss=&firstpage=389
11. Kowalik, Z. and Murty., T. (1993a) Numerical modeling of ocean dynamics. Singapore: World Scientific.
12. Kowalik, Z. and Murty, T. (1993b) Numerical simulation of two-dimensional tsunami runup Marine Geodesy, 16, pp. 87-100. http://www.csa.com/htbin/linkabst.cgi?issn=0149-0419&vol=16&iss= &firstpage=87
13. Kowalik, Z. and Knight, W. and Logan, T. and Whitmore, P. (2005) Numerical modeling of the global tsunami: Indonesia tsunami of 26 December 2004 Science of Tsunami Hazards, 23(1), pp. 40-56. http://www.csa.com/htbin/linkabst.cgi?issn=8755-6839&vol=23&iss= 1&firstpage=40
14. Kulikov, E. (2005) Dispersion of the Sumatra tsunami waves in the Indian Ocean detected by satellite altimetry. Report from P.P. Shirshov Institute of Oceanology. In. Moscow: Russian Academy of Sciences.
15. Lay, T. and Kanamori, H. and Ammon, C. and Nettles, M. and Ward, S. and Aster, R. and Beck, S. and Bilek, S. and Brudzinski, M. and Butler, R. and DeShon, H. and Ekstrom, G. and Satake, K. and Sipkin, S. (2005) The Great Sumatra-Andaman earthquake of 26 December 2004 Science, 308, pp. 1127-1139. http://www4.infotrieve.com/newmedline/detail.asp?NameID= 15905392&Session=&searchQuery=Science%5BJournal+Name%5D+AND+ 308%5BVolume%5D+AND+1127%5BPage+Number%5D+AND+2005%5BPublication+Date%5D+ AND+Lay%5BAuthor+Name%5D&count=1 http://www.csa.com/htbin/ linkabst.cgi?issn=0294-0337&vol=308&iss=&firstpage=1127 http://dx.doi.org/10.1126%2Fscience.1112250
16. Liu, P. and Cho, Y. and Yoon, S. and Seo., S. (1995) Numerical simulation of the 1960 Chilean tsunami propagation and inundation at Hilo, Hawaii. In. In Tsunami progress in prediction, disaster prevention and warning. Amsterdam: Kluwer Academic Publisher.
17. Mader, C. (2004) Numerical Modeling of Water Waves. Boca Raton: CRC Press.
18. Madsen, P. and Schaffer., H. (1999) A review of Boussinesq-type equations for surface gravity waves. In. In Advances in Coastal and Ocean Engineering. (pp. 1-94). Singapore: World Scientific.
19. Nichols, B. and Hirt., C. (1975) Method for calculating multi-dimensional, transient free surface flow past bodies. In Proc. of the First International Conference in Numerical Ship Hydrodynamics. Gaithersburg Maryland
20. Nichols, B. and Hirt, C. and Hotchkiss, R. (1980) SOLA-VOF: A solution algorithm for transient fluid flow with multiple free boundaries. LA-8355. In. Los Alamos National Laboratory.
21. Okada, Y. (1985) Surface deformation due to shear and tensile faults in a half-space Bulletin of the Seismological Society of America, 75, pp. 1135-1154. http://www.csa.com/htbin/linkabst.cgi?issn=0037-1106&vol= 75&iss=&firstpage=1135
22. Ortiz, M. and Gómez-Reyes and Vélez-Muñoz, H. (2001) A fast preliminary estimation model for transoceanic tsunami propagation. In ITS 2000 Proceedings. (pp. 723-739).
23. Sato, S. (1996) Numerical simulation of 1993 southwest Hokkaido earthquake tsunami around Okushiri Island J. Waterway, Port, Coastal and Ocean Eng., 122(5), pp. 209-215. http://www.csa.com/htbin/ linkabst.cgi?issn=0733-950X&vol=122&iss=5&firstpage=209 http://dx.doi.org/10.1061%2F%28ASCE%290733-950X%281996%29122%3A5%28209%29
24. Shigihara, Y. (2004) A study on application of non-linear dispersive wave theory to the numerical simulation of tsunami. Ph.D. disseration, Department of Engineering. In. Tohoku University (in Japanese).
25. Shigihara, Y. and Fujima, K. and Homma, M. and Saito, K. (2005) Numerical methods of linear dispersive wave equation for the practical problems. In Asian and Pacific Coasts, 2005, Sept. 4-8, Jeju, South Korea. paper. pp. 14
26. Yoon, S. (2002) Propagation of distant tsunamis over slowly varying topography J. Geoph. Res., 107(c10, 4-1), pp. 4-11. http://www.csa.com/htbin/linkabst.cgi?issn=0148-0227&vol=107&iss= c10,+4-1&firstpage=4
27. Watts, P. and Ioualalen, M. and Grilli, S. and Shi, F. and Kirby., J.(2005) Numerical simulation of the December 26, 2004 Indian Ocean tsunami using high-order Boussinesq model. In Fifth Int. Symp. WAVES 2005, July 2005. Madrid Spain
28. Wei, G. and Kirby, J. (1995) A time-dependent numerical code for extended Boussinesq equations Journal of Waterway, Port, Coastal and Ocean Engineering, 120, pp. 251-261. http://www.csa.com/htbin/ linkabst.cgi?issn=0733-950X&vol=120&iss=&firstpage=251 http://dx.doi.org/10.1061%2F%28ASCE%290733-950X%281995%29121%3A5%28251%29