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A Lagrangian level-set approach for the simulation of incompressible two-fluid flows

机译:一种拉格朗日水平套装方法,用于模拟不可压缩的两流体流动

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A Lagrangian level-set method to solve incompressible two-dimensional two-fluid flows is presented. The Navier-Stokes equations are discretized by a Galerkin finite element method. A projection method is employed to decouple the system of non-linear equations. The interface between fluids is represented by the zero level set of a function Φ plus additional marker points of the computational mesh. In the standard Eulerian level-set method, this function is advected through the domain by solving a pure advection equation. To reduce mass conservation errors that can arise from this step, our method employs a Lagrangian technique which moves the nodes of the finite element mesh, and consequently, the information stored in each node. The quality of the mesh is controlled by a remeshing procedure, avoiding bad triangles by flipping edges, inserting or removing vertices from the triangulation. Results of numerical simulations are presented, illustrating the improvements in mass conservation and accuracy of this new methodology.
机译:提出了一种求解不可压缩的二维双流体流动的拉格朗日水平设定方法。 Navier-Stokes方程由Galerkin有限元方法离散化。采用投影方法将非线性方程系统解耦。流体之间的界面由函数φ加上计算网格的附加标记点的零电平集表示。在标准Eulerian Level-Set方法中,通过求解纯正平程方程,通过域通过域进行此功能。为了减少可以从该步骤中出现的质量保护误差,我们的方法采用拉格朗日技术,该技术使有限元网格的节点移动,因此,存储在每个节点中的信息。网格的质量由倒闭过程控制,通过翻转边缘,从三角测量中插入或移除顶点来避免不良三角形。提出了数值模拟的结果,说明了这种新方法的质量守恒和准确性的提高。

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