Extension of weakly nonlinear theory of solitary wave propagation
作者:
R. I. Joseph,
R. C. Adams,
期刊:
Physics of Fluids(00319171)
(AIP Available online 1981)
卷期:
Volume 24,
issue 1
页码: 15-22
ISSN:0031-9171
年代: 1981
DOI:10.1063/1.863224
出版商: AIP
数据来源: AIP
摘要:
A localized wave propagating horizontally at speedcthrough a fluid of arbitrary depthHwhich consists of a lower vertical layer (thicknessL) with a weak‐depth‐dependent density below an upper layer of constant density is considered. The flow is characterized by Long’s equation for the stream function &psgr;. Exact analytic results are obtained for &psgr; throughO[1/(h−1)] and the wave speed through orderO[1/(h−1)2],h=H/L. The terms in &psgr; ofO[1/(h−1)2] are obtained numerically. Using these results the range of validity of such a perturbative approach is examined.
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