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An investigation of Interface-GMRES(R) for fluid–structure interaction problems with flutter and divergence

机译:Interface-GMRES(R)对具有颤动和发散的流固耦合问题的研究

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摘要

The basic subiteration method for solving fluid–structure interaction problems consists of an iterative process in which the fluid and structure subsystems are alternatingly solved, subject to complementary partitions of the interface conditions. The main advantages of the subiteration method are its conceptual simplicity and its modularity. The method has several deficiencies, however, including a lack of robustness and efficiency. To bypass these deficiencies while retaining the main advantages of the method, we recently proposed the Interface-GMRES(R) solution method, which is based on the combination of subiteration with a Newton–Krylov approach, in which the Krylov space is restricted to the interface degrees-of-freedom. In the present work, we investigate the properties of the Interface-GMRES(R) method for two distinct fluid–structure interaction problems with parameter-dependent stability behaviour, viz., the beam problem and the string problem. The results demonstrate the efficiency and robustness of the Interface-GMRES(R) method.
机译:解决流固耦合问题的基本子迭代方法包括一个迭代过程,在该过程中,交界面条件的互补分区交替地解决了流体和结构子系统。子迭代方法的主要优点是它的概念简单和模块化。然而,该方法有几个缺陷,包括缺乏鲁棒性和效率。为了避开这些缺陷,同时保留该方法的主要优点,我们最近提出了Interface-GMRES(R)解决方案方法,该方法基于子迭代与Newton-Krylov方法的组合,其中Krylov空间限于界面自由度。在目前的工作中,我们研究了界面-GMRES(R)方法对于两个不同的,具有参数依赖的稳定性行为的流固耦合问题的性质,即梁问题和弦问题。结果证明了Interface-GMRES(R)方法的效率和鲁棒性。

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