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A time-dependent FEM-BEM coupling method for fluid-structure interaction in 3d

机译:3D中流固耦合的时变有限元-BEM耦合方法

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摘要

We consider the well-posedness and a priori error estimates of a 3d FEM-BEM coupling method for fluid-structure interaction in the time domain. For an elastic body immersed in a fluid, the exterior linear wave equation for the fluid is reduced to an integral equation on the boundary involving the Poincare-Steklov operator. The resulting problem is solved using a Galerkin boundary element method in the time domain, coupled to a finite element method for the Lame equation inside the elastic body. Based on ideas from the time-independent coupling formulation, we obtain an a priori error estimate and discuss the implementation of the proposed method. Numerical experiments illustrate the performance of our scheme for model problems.
机译:我们考虑时域中流体-结构相互作用的3d FEM-BEM耦合方法的适定性和先验误差估计。对于浸没在流体中的弹性体,流体的外部线性波动方程被简化为涉及Poincare-Steklov算子的边界上的积分方程。通过在时域中使用Galerkin边界元方法,再结合弹性体内Lame方程的有限元方法,可以解决所产生的问题。基于时间无关耦合公式的思想,我们获得了先验误差估计并讨论了所提出方法的实现。数值实验说明了我们针对模型问题的方案的性能。

著录项

  • 来源
    《Applied numerical mathematics》 |2020年第6期|49-65|共17页
  • 作者单位

    Maxwell Institute for Mathematical Sciences and Department of Mathematics Heriot-Watt University Edinburgh EH14 4AS United Kingdom Institute for Mathematics University of Paderbom Warburger Str. 100 33098 Paderbom Germany;

    Institute of Applied Mathematics Leibniz University Hannover 30167 Hannover Germany Institute for Mechanics Graz University of Technology 8010 Graz Austria;

    Institute of Applied Mathematics Leibniz University Hannover 30167 Hannover Germany;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Fluid-structure interaction; FEM-BEM coupling; Space-time methods; A priori error estimate; Wave equation;

    机译:流固耦合FEM-BEM耦合;时空方法;先验误差估计;波动方程;
  • 入库时间 2022-08-18 04:49:27

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