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Numerical simulation of standing solitons and their interaction | |
Zhou XC(周显初); Rui Y(芮焱); Zhou, XC (reprint author), Chinese Acad Sci, Inst Mech, Beijing 100080, Peoples R China. | |
Source Publication | Applied Mathematics and Mechanics (English Edition) |
2000 | |
Volume | 21Issue:12Pages:1371-1380 |
ISSN | 0253-4827 |
Abstract | Standing soliton was studied by numerical simulation of ifs governing equation, a cubic Schrodiger equation with a complex conjugate term, which was derived by Miles and was accepted. The value of linear damping in Miles equation was studied. Calculations showed that linear damping effects strongly on the formation of a standing soliton and Laedke and Spatschek stable condition is only a necessary condition, but not a sufficient one. The interaction of two standing solitons was simulated. Simulations showed that the interaction pattern depends on system parameters. Calculations for the different initial condition and its development indicated that a stable standing soliton can be fanned only for proper initial disturbance, otherwise the disturbance will disappear or develop into several solitons. |
Subject Area | 力学 |
Indexed By | SCI ; EI |
Language | 英语 |
WOS ID | WOS:000167217200004 |
WOS Keyword | SOLITARY WAVES |
WOS Research Area | Mathematics ; Mechanics |
WOS Subject | Mathematics, Applied ; Mechanics |
Citation statistics | |
Document Type | 期刊论文 |
Identifier | http://dspace.imech.ac.cn/handle/311007/16410 |
Collection | 力学所知识产出(1956-2008) |
Corresponding Author | Zhou, XC (reprint author), Chinese Acad Sci, Inst Mech, Beijing 100080, Peoples R China. |
Recommended Citation GB/T 7714 | Zhou XC,Rui Y,Zhou, XC . Numerical simulation of standing solitons and their interaction[J]. Applied Mathematics and Mechanics (English Edition),2000,21,12,:1371-1380. |
APA | 周显初,芮焱,&Zhou, XC .(2000).Numerical simulation of standing solitons and their interaction.Applied Mathematics and Mechanics (English Edition),21(12),1371-1380. |
MLA | 周显初,et al."Numerical simulation of standing solitons and their interaction".Applied Mathematics and Mechanics (English Edition) 21.12(2000):1371-1380. |
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