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Numerical simulation of two-phase flow of immiscible fluids by the finite element, discontinuous Galerkin and level-set methods

机译:有限元,不连续的Galerkin和水平设定方法对不混溶流体的两相流量的数值模拟

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The subject of the paper is the numerical simulation of two-phase flow of immiscible fluids. Their motion is described by the incompressible Navier-Stokes equations with different constant density and viscosity for different fluids. The interface between the fluids is defined with the aid of the level-set method using a transport first-order hyperbolic equation. The Navier-Stokes system is equipped with initial and boundary conditions and transmission conditions on the interface between the two fluids. This system is discretized by the Taylor-Hood P2/P1 conforming finite elements in space and the second-order BDF method in time. The transport level-set problem is solved with the aid of the space-time discontinuous Galerkin method. Numerical experiments demonstrate that the developed method is accurate and robust.
机译:本文的主题是不混溶流体两相流的数值模拟。 它们的运动由不可压缩的Navier-Stokes方程描述,具有不同的恒定密度和不同流体的粘度。 借助于运输一阶双曲线方程,借助于电平集法定义流体之间的界面。 Navier-Stokes系统配备了两个流体之间的界面上的初始和边界条件和传输条件。 该系统由泰勒罩P2 / P1在空间和二阶BDF方法中符合有限元和第二阶BDF方法的离散化。 借助空时不连续的Galerkin方法解决了运输水平集问题。 数值实验表明,开发方法是准确和鲁棒的。

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