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Finite element-boundary element coupling algorithms for transient elastodynamics

机译:瞬态弹性动力学的有限元-边界元耦合算法

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This paper discusses the coupling of finite element (FE) and boundary element (BE) methods for the solution of transient dynamic soil-structure interaction problems in the time domain. As both the FE and the BE method impose different requirements on the time step for reasons of stability and accuracy, iterative coupling schemes are applied since they allow for a different time discretization in both subdomains. Apart from a direct coupling approach, various sequential and parallel iterative coupling strategies are investigated, imposing either Neumann or Dirichlet boundary conditions on the FE and BE subdomains. The use of interface relaxation accelerates convergence, where Aitken's Δ~2 -method provides an optimal relaxation parameter for all iterative strategies considered. It is demonstrated that the boundary conditions applied to each subdomain strongly affect the efficiency of these algorithms; the application of Neumann boundary conditions on the stiffest subdomain results in the fastest convergence. The iterative coupling strategy is useful in the case where different time steps are used in both subdomains, though a direct coupling can also be used. The iterative coupling strategy is finally applied to the computation of ground vibrations from impact pile driving.
机译:本文讨论了时域瞬态动力土-结构相互作用问题的有限元(FE)和边界元(BE)耦合方法。由于FE和BE方法出于稳定性和准确性的原因对时间步长提出了不同的要求,因此应用了迭代耦合方案,因为它们允许两个子域中的时间离散化。除了直接耦合方法外,还研究了各种顺序和并行迭代耦合策略,在FE和BE子域上施加了Neumann或Dirichlet边界条件。界面松弛的使用加快了收敛速度,其中Aitken的Δ〜2-方法为所有考虑的迭代策略提供了最佳的松弛参数。结果表明,应用于每个子域的边界条件强烈影响了这些算法的效率。将Neumann边界条件应用于最硬子域会导致最快的收敛。迭代耦合策略在两个子域中使用不同时间步长的情况下很有用,尽管也可以使用直接耦合。最终将迭代耦合策略应用于冲击桩打桩引起的地面振动的计算。

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