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On One Method for Solving of a Non-stationary Fluid Flows with Free Surface

机译:在一种用自由表面求解非平稳流体流动的方法

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The flow of an incompressible Newtonian fluid with a free boundary in contact with air is considered. In this paper, there will be problems with a flat bottom for different initial and boundary conditions. The choice of these tasks is based on the principle of "from simple to complex". This stage is considered as the initial and "debugging" in the development of the CABARET technique in application to the problems of incompressible fluid flows with a free surface. The system of equations describing such a model of the medium is a transformed Navier-Stokes system in a curvilinear coordinate system, such that at any instant the curvilinear transformation conforms the computational domain into a rectangle of unit height. The free surface is described by the kinematic boundary condition, which is obtained from the assumption that the liquid particles located on the interface between the two media remain on this boundary all the time. The comparison of numerical results with some theoretical data is discussed.
机译:不可压缩牛顿流体在与空气接触的自由边界的流动被考虑。在本文中,将存在与不同的初始和边界条件平坦底部的问题。这些任务的选择是基于“从简单到复杂”的原则。这个阶段被认为是初始和在CABARET技术在应用的发展,不可压缩流体流的具有自由表面的问题“调试”。描述的介质的这样的模型方程的系统是变换的Navier-Stokes系统中的曲线坐标系,使得在任何时刻的曲线变换符合计算域为单位高度的矩形。自由表面由运动学边界条件,这是从假设位于两个介质之间的界面上的液体颗粒保持在这个边界所有的时间得到说明。的一些理论数据数值结果的比较进行了讨论。

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