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An ALE/FE formulation for high precision interface tracking in separated multiphase flows

机译:用于分离多相流中高精度界面跟踪的ALE / FE公式

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We present an Arbitrary Lagrangian Eulerian/Finite Element (ALE/FE) formulation to simulate flows with sharp interfaces between several fluids or phases. The proposed numerical approach relies on the explicit representation of interfaces as a collection of inner mesh edges and the direct tracking of the time evolution of these interfaces. The ALE/FE formulation allows for the use of high-order time integrators within a hp-adaptive time integration procedure already developed for single phase flows. The kinematic and dynamic conditions across interfaces are enforced with the use of zero-thickness interfacial finite-element along interfaces. We consider both linear (P_1) and quadratic (P_2) finite element discretization. The simulation of very large deformation of interfaces is rendered possible by the use of an adaptive remeshing algorithm. The method is applied to the prediction of the propagation of solitary waves in basins with constant and variable bathymetry as well as the simulation of the Rayleigh-Taylor instability.
机译:我们提出了一种任意的拉格朗日欧拉/有限元(ALE / FE)公式,以模拟几种流体或相之间具有尖锐界面的流动。所提出的数值方法依赖于界面的显式表示(作为内部网格边缘的集合)以及对这些界面的时间演变的直接跟踪。 ALE / FE公式允许在已经为单相流开发的hp自适应时间积分程序中使用高阶时间积分器。通过沿界面使用零厚度界面有限元,可以强制实现跨界面的运动学和动态条件。我们考虑线性(P_1)和二次(P_2)有限元离散化。通过使用自适应重新网格化算法,可以对界面的非常大的变形进行仿真。该方法适用于恒定和可变测深的盆地孤立波传播的预测以及瑞利-泰勒不稳定性的模拟。

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