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A set of fully nonlinear equations for surface and internal gravity waves

机译:一组关于表面和内部重力波的完全非线性方程

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摘要

On an interface between upper and lower fluid layers of different densities, internal gravity waves occur and propagate. In this study a set of fully nonlinear equations for a multi-layer fluid system was obtained. The velocity potential in each layer was expressed as a series in terms of a given set of vertical distribution functions. Then the Lagrangian was integrated vertically and the variational principle was appbed to yield a set of time-dependent, horizontally two-dimensional, fully nonlinear equations. The application of this model is free from any limitation concerning the layer's relative thickness or the wave frequency. Numerical simulations were carried out for various two-layer fluid systems. It was shown that internal waves change their profiles in shoaling and disintegrate over the submerged breakwater.
机译:在不同密度的上,下流体层之间的界面上,会发生内部重力波并传播。在这项研究中,获得了一套用于多层流体系统的完全非线性方程组。根据给定的一组垂直分布函数,将每一层的速度势表示为一系列。然后将Lagrangian进行垂直积分,并应用变分原理以生成一组时间相关的,水平的二维完全非线性方程。该模型的应用不受有关层的相对厚度或波频率的任何限制。对各种两层流体系统进行了数值模拟。结果表明,内部波浪在浅滩中改变了它们的轮廓,并在淹没的防波堤上分解。

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