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Discontinuous Galerkin Method and Applications to Fluid-Structure Interaction Problems

机译:间断Galerkin方法及其在流固耦合问题中的应用

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摘要

The subject of the paper is the numerical simulation of viscous compressible flow in time dependent domains. The motion of the boundary of the domain occupied by the fluid is taken into account with the aid of the ALE (Arbitrary Lagrangian-Eulerian) formulation of the Navier-Stokes equations. The flow problem is coupled with the dynamical linear elasticity problem. Both problems are discretized in space by the discontinuous Galerkin (DG) finite element method using piecewise polynomial discontinuous approximations. The time discretization is carried out by the BDF scheme or the DG in time. The developed methods are tested by numerical experiments and applied to the solution of a fluid-structure interaction problem.
机译:本文的主题是时间相关域中粘性可压缩流动的数值模拟。借助于Navier-Stokes方程的ALE(任意Lagrangian-Eulerian)公式,考虑了流体所占据的区域边界的运动。流动问题与动态线性弹性问题结合在一起。通过使用分段多项式不连续逼近的不连续Galerkin(DG)有限元方法,可以在空间中离散这两个问题。时间离散由BDF方案或DG及时执行。通过数值实验对所开发的方法进行了测试,并将其应用于解决流固耦合问题。

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  • 会议地点 Bordeaux(FR)
  • 作者单位

    Faculty of Mathematics and Physics, Department of Numerical Mathematics, Charles University in Prague, Sokolovska 83, 18675 Praha 8, Czech Republic Institute of Thermomechanics, The Academy of Sciences of the Czech Republic, v.v.i., Dolejskova 1402/5, 182 00 Praha 8, Czech Republic;

    Aerospace Research and Test Establishment, Beranovych 130, 199 05 Praha-Letnany, Czech Republic;

    Faculty of Mathematics and Physics, Department of Numerical Mathematics, Charles University in Prague, Sokolovska 83, 18675 Praha 8, Czech Republic;

    Institute of Thermomechanics, The Academy of Sciences of the Czech Republic, v.v.i., Dolejskova 1402/5, 182 00 Praha 8, Czech Republic;

    Faculty of Mathematics and Physics, Department of Numerical Mathematics, Charles University in Prague, Sokolovska 83, 18675 Praha 8, Czech Republic;

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