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Development of a VOF-Based Interface Capturing Method Using a Family of Bounded Compressive Flux Blending Schemes Within an Existing Finite Volume Flow Solver

机译:在现有有限体积流量求解器中使用有界压缩通量混合方案族开发基于VOF的接口捕获方法

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A family of bounded compressive flux blending schemes is used as the basis for developing a VOF-based interface capturing method in an existing incompressible flow solver. An attractive feature of the method is that the interface is defined implicitly as the median value surface of a scalar volume fraction function and no explicit reconstruction of the interface is needed. The lack of any geometrical reconstruction of the interface greatly simplifies the implementation of the method in an existing finite volume flow solver using general polyhedral unstructured meshes. Several NVD-based convection schemes are presented for a cell-centered finite volume implementation of the method. Several important implementation details are discussed such as the evaluation of the 'far upwind1 point of the upwind-biased numerical stencil, the implementation of the face flux prescription as a 'deferred correction' to the first-order upwind flux and limiting of the volume fraction function to physically meaningful values in a multi-dimensional discretization. The resulting compressive VOF-based interface capturing method is evaluated using several well-known analytic flows including a steady-state oblique step function, an obliquely translating hollow square and hollow circle and a rotating slotted disk. The method is then applied to a dam break problem to demonstrate the efficacy of the overall method when applied to a well-known two-fluid Navier-Stokes flow.
机译:一系列有界压缩通量混合方案被用作在现有不可压缩流求解器中开发基于VOF的界面捕获方法的基础。该方法的一个吸引人的特征是,该接口被隐式定义为标量体积分数函数的中值表面,并且不需要对该接口进行显式重构。界面没有任何几何重构,极大地简化了在使用通用多面体非结构化网格的现有有限体积流求解器中实现该方法的过程。针对该方法的以细胞为中心的有限体积实现,提出了几种基于NVD的对流方案。讨论了几个重要的实现细节,例如,评估逆风数字模板的“远风1点”,实施面通量处方作为对一阶逆风通量的“递延校正”,以及限制体积分数在多维离散化中具有物理意义上的值的功能。最终的基于VOF的压缩界面捕获方法是使用几种众所周知的分析流程进行评估的,这些分析流程包括稳态斜阶跃函数,斜平移的空心正方形和空心圆以及旋转的开槽圆盘。然后将该方法应用于溃坝问题,以证明当应用于众所周知的两流体Navier-Stokes流时,整体方法的有效性。

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