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Velocity-Depth Coupling in Shallow-Water Flows

机译:浅水流中的速度-深度耦合

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The two-dimensional shallow-water flow equations are first written in strong conservation form and are used for developing the flow model. In the discretization equations, based on the control volume method, the velocity field is found to be proportional to both the square of the depth and the depth itself. Due to this, none of the existing SIMPLE-like algorithms can be used to deal with the velocity-depth coupling. In this paper, the problem of velocity-depth coupling is studied, and a modified SIMPLE-like algorithm is described to treat it. Several applications of the model have shown that the method is efficient, simple, and has good convergence behavior. Also, a different value for the relaxation factor for depth is found to speed the convergence rate after stable convergence occurs. The results are in good agreement with both experimental observations and theoretical analysis. The method can straightforwardly be extended into unsteady shallow-water flows.
机译:二维浅水流动方程首先以强守恒形式编写,并用于开发流动模型。在离散方程中,基于控制体积法,发现速度场与深度的平方和深度本身成正比。因此,现有的类似SIMPLE的算法都不能用于处理速度-深度耦合。本文研究了速度-深度耦合问题,并描述了一种改进的类似于SIMPLE的算法进行处理。该模型的一些应用表明,该方法高效,简单,并且具有良好的收敛性。同样,在稳定收敛发生之后,发现深度的松弛因子的不同值可以加快收敛速度​​。结果与实验观察和理论分析均吻合良好。该方法可以直接扩展到不稳定的浅水流中。

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