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Analysis of some partitioned algorithms for fluid-structure interaction

机译:流体-结构相互作用的一些分区算法分析

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Purpose - The purpose of this paper is to analyse algorithms for fluid-structure interaction (FSI) from a purely algorithmic point of view.rnDesign/methodology/approach - First of all a 1D model problem is selected, for which both the fluid and structural behavior are represented through a minimum number of parameters. Different coupling algorithm and time integration schemes are then applied to the simplified model problem and their properties are discussed depending on the values assumed by the parameters. Both exact and approximate time integration schemes are considered in the same framework so to allow an assessment of the different sources of error.rnFindings - The properties of staggered coupling schemes are confirmed. An insight on the convergence behavior of iterative coupling schemes is provided. A technique to improve such convergence is then discussed.rnResearch limitations/implications - All the results are proved for a given family of time integration schemes. The technique proposed can be applied to other families of time integration techniques, but some of the analytical results need to be reworked under this assumption. Practical implications - The problems that are commonly encountered in FSI can be justified by simple arguments. It can also be shown that the limit at which trivial iterative schemes experience convergence difficulties is very close to that at which staggered schemes become unstable. Originality/value - All the results shown are based on simple mathematics. The problems are presented so to be independent of the particular choice for the solution of the fluid flow.
机译:目的-本文的目的是从纯粹的算法角度分析流体-结构相互作用(FSI)的算法。设计/方法/方法-首先选择一维模型问题,同时针对流体和结构行为由最少数量的参数表示。然后将不同的耦合算法和时间积分方案应用于简化的模型问题,并根据参数所假定的值讨论其属性。在同一框架中考虑了精确时间积分方案和近似时间积分方案,以便可以评估不同的误差源。rn发现-交错耦合方案的性质得到确认。提供了对迭代耦合方案的收敛行为的见解。研究的局限性/意义-对于给定的时间积分方案系列,所有结果都得到了证明。提出的技术可以应用于其他时间积分技术系列,但是在此假设下需要重新分析一些分析结果。实际意义-可以通过简单的论证来证明FSI中常见的问题。还可以证明,平凡的迭代方案遇到收敛困难的极限非常接近交错方案变得不稳定的极限。原创性/价值-显示的所有结果均基于简单的数学。提出问题是为了与解决流体流的特定选择无关。

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