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Frequency domain analysis of interacting acoustic-elastodynamic models taking into account optimized iterative coupling of different numerical methods

机译:考虑不同数值方法的优化迭代耦合的相互作用声弹动力学模型的频域分析

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In this work, interacting acoustic-elastodynamic models are analyzed by means of an optimized iterative coupling algorithm. In this iterative coupling procedure, each acoustic/elastodynamic sub-domain of the model is solved independently, and the variables at the common interfaces of the sub-domains are successively renewed, until convergence is achieved. A relaxation parameter is introduced in order to ensure and/or speed up the convergence of the iterative analysis, and an expression to compute optimal values for the relaxation parameter is presented. Several numerical methods are considered to discretize the acoustic and elastodynamic sub-domains of the coupled model, and the performance of these different methodologies, in the coupled analysis, is discussed. In this context, the boundary element method and the method of fundamental solutions are applied to model the acoustic sub-domains, whereas the finite element method, the collocation method and the meshless local Petrov-Galerkin method are applied to model the elastodynamic sub-domains. Independent discretizations of the acoustic/elastodynamic sub-domains are allowed, being no matching nodes required along the common interfaces. At the end of the paper, numerical examples are presented, illustrating the performance and potentialities of the adopted procedures.
机译:在这项工作中,通过优化的迭代耦合算法分析了相互作用的声弹动力学模型。在此迭代耦合过程中,模型的每个声学/弹性动力学子域都是独立求解的,并且子域的公共接口处的变量会连续更新,直到实现收敛为止。为了确保和/或加快迭代分析的收敛性,引入了松弛参数,并且给出了用于计算松弛参数的最佳值的表达式。考虑了几种数值方法来离散耦合模型的声学和弹性动力学子域,并在耦合分析中讨论了这些不同方法的性能。在这种情况下,边界元法和基本解法被用于模拟声子域,而有限元法,搭配法和无网格局部Petrov-Galerkin法被用于弹性动力子域的建模。 。允许声学/弹性动力学子域的独立离散化,因为沿着公共接口不需要匹配节点。在本文的最后,给出了数值示例,说明了所采用程序的性能和潜力。

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