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Simulations of free-surface flows with an embedded object by a coupling partitioned approach

机译:用耦合分区方法模拟嵌入物体的自由表面流动

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This article describes numerical investigations of the flow and wave patterns under stationary or moving submerged objects in a viscous fluid. To incorporate the effects of the free motion objects as well as the free surface, the modified height function scheme is implemented to accurately capture the configurations of free surfaces. For dealing with complex submerged objects in the fluid, a hybrid Cartesian/immersed boundary method is adopted to allow imposition of the solid boundary conditions with a linear interpolation approach. The considered physical model is developed for incompressible, unsteady free-surface flows to satisfy the condition of volume conservation based on the staggered finite-difference spatial discretization. Possible free-surface configurations are described by a high-order flux corrected transport model to maintain the sharp interface and in the mean time to eliminate the surface numerical oscillations. Finally several examples are provided to assess the performance of the developed numerical model. Four numerical validated examples are used to respectively demonstrate the proposed schemes. They are (1) the flow past a circular cylinder, (2) in-line oscillating circular cylinder in a fluid, (3) liquid sloshing in a partially filled rectangular tank and (4) the oscillatory sloshing tank over a shaking table to test the total volume preservation. In addition, two more numerical experiments are carried out to simulate (5) the free-surface flows with the embedded solid body subject to stationary horizontal cylinder and (6) free-surface simulations induced by an oscillating moving object. Both tested cases show encouraging results as well by the present algorithm.
机译:本文介绍了粘性流体中静止或运动的水下物体流动和波动模式的数值研究。为了结合自由运动对象以及自由表面的效果,实施了改进的高度函数方案以准确地捕获自由表面的配置。为了处理流体中的复杂淹没对象,采用了笛卡尔/浸入边界混合方法,允许使用线性插值方法施加固体边界条件。基于交错的有限差分空间离散化,为不可压缩的,不稳定的自由表面流开发了考虑的物理模型,以满足体积守恒的条件。高阶通量校正的输运模型描述了可能的自由表面构型,以维持尖锐的界面,同时消除表面数值振荡。最后,提供了一些示例来评估所开发数值模型的性能。四个数值验证的例子分别用来说明所提出的方案。它们是(1)经过圆柱体的流体;(2)流体中的直列振荡圆柱体;(3)在部分填充的矩形罐中的液体晃荡;以及(4)在振动台上进行振荡的晃荡罐进行测试总保存量。此外,还进行了另外两个数值实验,以模拟(5)嵌入式固体经受固定水平圆柱体的自由表面流动,以及(6)振动的运动物体引起的自由表面模拟。通过本算法,两个测试案例也显示出令人鼓舞的结果。

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