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Derivation and optimization of Boussinesq equations for internal waves with current effects in a two-fluid system

机译:两流体系统电流效应的内部波的衍生和优化桥梁方程

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A set of Boussinesq equations for simulating internal waves propagating in a two-fluid system in the presence of parallel currents is theoretically derived in this paper. Major mathematical techniques used are referred to Liu [1,2] for the case without current effects. In the derived equations, two undetermined parameters for denoting the positions of velocity potentials which makes the equations more flexible. Most past equations under different assumptions can be recovered by simplifying present equations. In the following linear analysis, the two flexible parameters can be determined by matching the linear dispersion relation with that of Stokes wave theory with the help of the Pade? approximation. By choosing the parameters appropriately, Boussinesq equations can be applicable in a much wider range of layer thicknesses. Based on present results, numerical simulation will be performed in the future.
机译:本文理论上地衍生一组用于模拟在双流体系统中传播的内部波的Boussinesq方程。使用的主要数学技术是在没有电流效果的情况下引用Liu [1,2]。在衍生方程中,两个未确定的参数,用于表示使得方程更加灵活的速度电位的位置。通过简化当前方程,可以恢复不同假设下的大多数过去的等式。在以下线性分析中,可以通过在曲线的帮助下匹配与Stokes波理论的线性色散关系来确定两个灵活参数?近似。通过适当地选择参数,BoussinesQ方程可以适用于更广泛的层厚度。基于目前的结果,将来将执行数值模拟。

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