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Time-Splitting Procedure for the Resolution of the Volume Fraction for Unsteady Flows

机译:用于分辨不稳定流量的分辨率的时间分离过程

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Numerical simulations of multifluid flows using interface capturing schemes are highly constrained by the Courant-Friedrichs-Lewy (CFL) condition. Even with implicit codes, the Courant number Co is limited to values lower than unity in order to benefit from compressive properties of the schemes and to restrict the diffusion of the interface [6, 9]. Therefore the usable time steps become rapidly redhibitory since they are linked to the grid by the definition of Co and since, if the grid is refined, the time step must be reduced accordingly. This is particularly true when the free surface undergoes large and violent deformations, as in the case of a rowing stroke in water [3, 8] or a prism impacting a free surface [2, 10]. The equation subject to this condition is the convection equation of the volume fraction of water c.
机译:使用界面捕获方案的多流体流量的数值模拟受到CuRant-Friedrichs-Lewy(CFL)条件的高度约束。即使具有隐式码,扶手数Co也限于低于Unity的值,以便受益于方案的压缩性质,并限制接口的扩散[6,9]。因此,可用时间步骤变得迅速冗余,因为它们通过CO的定义与网格连接到了,因此如果格栅被精炼,则必须相应地减少时间步长。当自由表面经历大而剧烈的变形时,这尤其如此,如在水中的划艇[3,8]或撞击自由表面的棱镜[2,10]的情况下。受该条件的等式是水C体积分数的对流方程。

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