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Conjugate flows and flat solitary waves for a continuously stratified fluid

机译:共轭流动和平坦的孤立波,形成连续分层的流体

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The concept of conjugate flows is used to determine the vertical structure of solitary internal waves which are horizontally uniform in their center. Continuously stratified fluids are considered and solutions obtained with and without the Boussinesq approximation are compared. Only mode-1 waves are considered. For stratifications with a single pycnocline, conjugate flow solutions are obtained provided the pycnocline is not too close to the upper or lower boundaries. The parallel shear flow in the center of a flat solitary wave is potentially unstable (minimum Richardson number less than 1/4) if the upstream pycnocline is sufficiently narrow. For stratifications with two pycnoclines, cases with three mode-1 conjugate flow solutions have been found. Some conjugate flow solutions for the two-pycnocline case do not seem to correspond to a flat solitary wave. Non-Boussinesq effects were found to be small if the surface to bottom density difference is about 4% for stratifications with one or two pycnoclines. (C) 1998 American Institute of Physics. [References: 29]
机译:共轭流的概念用于确定在内部水平均匀的孤立内部波的垂直结构。考虑连续分层的流体,比较采用和不采用Boussinesq逼近法得出的解。仅考虑模式1波。对于单一单一比浓可可的分层,如果比浓可可不太靠近上下边界,则可获得共轭流动解。如果上游比索环线足够窄,则孤立孤波中心处的平行剪切流可能会不稳定(最小Richardson数小于1/4)。对于具有两个比索环的分层,已发现具有三个模式1共轭流解的情况。对于两平移情况,一些共轭流解似乎不对应于平坦的孤立波。如果用一种或两种吡菌啉进行分层,则表面与底部的密度差约为4%,则发现非Boussinesq效应很小。 (C)1998美国物理研究所。 [参考:29]

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