基于自适应网格细化的孤立破波数值模拟

Yunxing Zhang, W. Duan, K. Liao, Shan Ma, Guihua Xia
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引用次数: 0

摘要

波浪破碎问题的数值模拟仍然是一个艰巨的挑战,部分原因是由于网格数量大,捕获嵌入其中的多尺度结构需要CPU时间。本文提出了一种基于自适应网格细化(AMR)的二维两相流模型,用于模拟孤立破波问题。速度-压力解耦采用分步法。采用流体体积法(VOF)和分段线性界面计算(PLIC)相结合的方法捕获自由表面流动,重建界面。采用浸入边界法(IB)来解释固体的存在。采用几何多重网格法求解压力泊松方程(PPE)。首先考虑平流测试的基准情况来测试VOF方法。然后利用孤立波传播问题对该模型进行了验证,并分析了该模型的效率。在此基础上,对淹没静止阶段问题的孤立波进行了仿真,验证了IB-VOF-AMR联合模型的有效性。所有数值结果与解析解、实验数据或其他已发表的数值结果进行了比较,得到了较好的一致性。最后,分析了台阶高度对破浪发生的影响。总结了不同阶段高度的破波位置。
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Numerical Simulation of Solitary Wave Breaking With Adaptive Mesh Refinement
The numerical simulation of wave breaking problem is still a tough challenge, partly due to the large grid number and CPU time requirement for capturing the multi-scale structures embedded in it. In this paper, a two-dimensional two-phase flow model with Adaptive Mesh Refinement (AMR) is proposed for simulating solitary wave breaking problems. Fractional step method is employed for the velocity-pressure decoupling. The free surface flow is captured with the Volume-of-Fluid (VOF) method combined with Piecewise Linear Interface Calculation (PLIC) for the reconstruction of the interface. Immersed boundary (IB) method is utilized to account for the existence of solid bodies. A geometric multigrid method is adopted for the solution of Pressure Poisson Equation (PPE). Benchmark case of advection test is considered first to test the VOF method. Then the solitary wave propagation problem is utilized to validate the model on AMR grid as well as analyze the efficiency of AMR. Furthermore, the solitary wave past a submerged stationary stage problem is simulated to validate the combined IB-VOF-AMR model. All the numerical results are compared with analytic solutions, experimental data or other published numerical results, and good agreements are obtained. Finally, the influence of stage height on the occurrence of wave breaking is analyzed. The locations of wave breaking are summarized for different stage heights.
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