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Partitioned solution strategies for coupled BEM-FEM acoustic fluid-structure interaction problems

机译:耦合的BEM-FEM声学流固耦合问题的分段求解策略

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This paper investigates two FEM-BEM coupling formulations for acoustic fluid-structure interaction (FSI) problems, using the Finite Element Method (FEM) to model the structure and the Boundary Element Method (BEM) to represent a linear acoustic fluid. The coupling methods described interconnect fluid and structure using classical or localized Lagrange multipliers, allowing the connection of non-matching interfaces. First coupling technique is the well known mortar method, that uses classical multipliers and is compared with a new formulation of the method of localized Lagrange multipliers (LLM) for PSI applications with non-matching interfaces. The proposed non-overlapping domain decomposition technique uses a classical non-symmetrical acoustic BEM formulation for the fluid, although a symmetric GalerIcin BEM formulation could be used as well. A comparison between the localized methodology and the mortar method in highly non conforming interface meshes is presented. Furthermore, the methodology proposes an iterative preconditioned and projected bi-conjugate gradient solver which presents very good scalability properties in the solution of this kind of problems. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文使用有限元方法(FEM)对结构进行建模,并使用边界元方法(BEM)来表示线性声学流体,研究了两种用于声学流体-结构相互作用(FSI)问题的FEM-BEM耦合公式。所描述的耦合方法使用经典或局部拉格朗日乘子互连流体和结构,从而允许非匹配接口的连接。第一种耦合技术是众所周知的迫击炮方法,该方法使用经典乘法器,并与具有不匹配接口的PSI应用的局部拉格朗日乘法器(LLM)方法的新公式进行了比较。尽管也可以使用对称的GalerIcin BEM公式,但提出的非重叠域分解技术对流体使用了经典的非对称声学BEM公式。介绍了高度不合格的界面网格中的局部化方法与砂浆方法之间的比较。此外,该方法还提出了一种迭代的预处理和投影双共轭梯度求解器,该求解器在解决此类问题时具有非常好的可伸缩性。 (C)2015 Elsevier Ltd.保留所有权利。

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