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The Cauchy surface wave problem from the viewpoint of a VOF method

机译:从VOF法的角度看柯西面波问题

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Tidal waves produced in deep water by initial local disturbances of the surface are investigated by direct simulations using a volume-of-fluid method. Particular in case of finite disturbances this class of surface-waves has long been regarded as difficult, since the effort is substantial to obtain results in the framework of inviscid linearised potential flow theory. Due to the finite disturbances, the wave trains disappears. This phenomenon cannot be covered by the available closed analytical expressions, and it is hence investigated numerically in detail. The presented numerical approach employs a piecewise linear interface construction method. Cartesian and cylindrical cases are considered, and the numerical results are benchmarked with the analytical expressions and with experimental results. Based on this, a correlation for the maximum wave amplitude as function of the distance is derived.
机译:通过使用流体体积法的直接模拟研究了深水中由表面的初始局部扰动产生的潮汐波。长期以来,尤其是在有限扰动的情况下,这类面波一直被认为是困难的,因为在不粘稠的线性化势能流理论的框架内,为获得结果付出了巨大的努力。由于有限的干扰,波列消失了。这种现象不能用可用的封闭分析表达式来涵盖,因此将对其进行详细的数值研究。提出的数值方法采用分段线性界面构造方法。考虑了笛卡尔和圆柱情况,数值结果以解析表达式和实验结果为基准。基于此,得出最大波振幅与距离的函数的相关性。

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