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Nonlinear fluid–structure interaction problem. Part I: implicit partitioned algorithm, nonlinear stability proof and validation examples

机译:非线性流固耦合问题。第一部分:隐式分区算法,非线性稳定性证明和验证示例

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In this work we consider the fluid-structure interaction in fully nonlinear setting, where different space discretization can be used. The model problem considers finite elements for structure and finite volume for fluid. The computations for such interaction problem are performed by implicit schemes, and the partitioned algorithm separating fluid from structural iterations. The formal proof is given to find the condition for convergence of this iterative procedure in the fully nonlinear setting. Several validation examples are shown to confirm the proposed convergence criteria of partitioned algorithm. The proposed strategy provides a very suitable basics for code-coupling implementation as discussed in Part II.
机译:在这项工作中,我们考虑了完全非线性设置中的流体-结构相互作用,其中可以使用不同的空间离散化。模型问题考虑了结构的有限元和流体的有限体积。此类交互问题的计算是通过隐式方案执行的,而分区算法则将流体与结构迭代分开。给出了形式证明以找到在完全非线性的情况下该迭代过程收敛的条件。给出了几个验证示例,以确认所提出的分区算法的收敛准则。提议的策略为第二部分中讨论的代码耦合实现提供了非常合适的基础。

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