Simulation of tsunami induced by dynamic displacement of seabed due to seismic faulting

被引:45
作者
Ohmachi, T
Tsukiyama, H
Matsumoto, H
机构
[1] Tokyo Inst Technol, Dept Built Environm, Midori Ku, Yokohama, Kanagawa 2268502, Japan
[2] Tsukiyama Res Inc, Funabashi, Chiba 2740063, Japan
关键词
D O I
10.1785/0120000074
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
In conventional tsunami-simulation techniques, simplifications have been employed by neglecting the dynamic seabed displacement resulting from fracturing of a seismic fault and considering only the static contribution. The water layer is also assumed to be incompressible, regardless of its acoustic effects. They should be reconsidered in light of the state-of-the-art technology because considerable discrepancies between numerical simulations and actual observation have been pointed out regarding, for example, arrival time and wave height. In the present study, tsunami simulation is conducted without using these kinds of simplification, taking into account both the dynamic displacement and acoustic effects. As a result, thus simulated tsunamis are found to be remarkably larger in the wave height especially in the near-fault area where these two effects are superposed. In far-field, however, tsunamis thus simulated are likely to show little difference in the wave height, but show considerable difference in the arrival time. In addition, the present dynamic analysis is capable of simulating the water wave induced by the Rayleigh wave propagated along the seabed.
引用
收藏
页码:1898 / 1909
页数:12
相关论文
共 32 条
[1]  
Aki K., 1980, QUANTITATIVE SEISMOL
[2]  
Brebbia CA., 1984, BOUNDARY ELEMENT TEC, DOI DOI 10.1007/978-3-642-48860-3
[3]   ON PARTIAL DIFFERENCE EQUATIONS OF MATHEMATICAL PHYSICS [J].
COURANT, R ;
FRIEDRICHS, K ;
LEWY, H .
IBM JOURNAL OF RESEARCH AND DEVELOPMENT, 1967, 11 (02) :215-+
[4]  
DARWIN C, 1989, PENGUIN CLASSICS, P235
[5]  
FUJIMA K, 1999, P COAST ENG JPN JSCE, V46, P381
[6]  
Geist EL, 1999, ADV GEOPHYS, V39, P117
[7]   A GENERAL ALGORITHM FOR MULTIDIMENSIONAL CAUCHY PRINCIPAL VALUE INTEGRALS IN THE BOUNDARY ELEMENT METHOD [J].
GUIGGIANI, M ;
GIGANTE, A .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1990, 57 (04) :906-915
[8]  
HARLOW FH, 1965, J PHYSICS FLUIDS, V8, P12
[9]  
HASHIMOTO M, 1994, KAIYO MONTHLY, V7, P55
[10]  
IMAMURA F, 1994, KAIYO MONTHLY, V7, P179