The stability of internal solitary waves

The stability of internal solitary waves
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内孤立波的稳定性

DOI:
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发表时间:
1983
影响因子:
0.8
通讯作者:
J. Bona
J. Bona
中科院分区:
数学2区
文献类型:
--
作者:
D. Bennett;R. W. Brown;S. Stansfield;J. Stroughair;J. Bona

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发展了一种理论,研究了Benjamin-Ono方程孤立波解的稳定性。该方程由Benjamin(5)推导出,作为不可压缩非扩散非均匀流体中内波传播的模型,其中密度仅在厚度远小于总深度的层内不恒定。在他的文章中,本杰明以封闭形式写出了他的模型方程的单参数孤波解族,其稳定性将是目前关注的焦点。
A theory is developed relating to the stability of solitary-wave solutions of the so-called Benjamin-Ono equation. This equation was derived by Benjamin (5) as a model for the propagation of internal waves in an incompressible non-diffusive heterogeneous fluid for which the density is non-constant only within a layer whose thickness is much smaller than the total depth. In his article, Benjamin wrote in closed form the one-parameter family of solitary-wave solutions of his model equation whose stability will be the focus of attention presently.