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首页> 外文期刊>Computer Methods in Applied Mechanics and Engineering >Coupled BE-FE based vibroacoustic modal analysis and frequency sweep using a generalized resolvent sampling method
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Coupled BE-FE based vibroacoustic modal analysis and frequency sweep using a generalized resolvent sampling method

机译:基于BE-FE的振动声模态分析和广义扫荡采样方法的频率扫描耦合

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摘要

For several decades, the coupled boundary element and finite element (BE-FE) approach has been recognized as a potential tool for modeling sound-structure interaction problems. However, till now, the frequency response computation, frequency sweep and modal analysis, which are key ingredients for the characterization of a vibro-acoustic system, are still challenging due to the lack of effective numerical methods to deal with the complicated coupled matrices. We contribute to this subject in the following three aspects. Firstly, a fast coupled method is established using the acoustic BEM accelerated by the kernel-independent directional algorithm and the conventional structural FEM. The method uses quadratic elements and allows for non-matching meshes across the interfaces, and thus is accurate and versatile in a wide frequency range. Secondly, based on the Keldysh theorem of analytic matrix functions, a generalized resolvent sampling method is developed to construct the response subspaces for given excitations in a certain frequency range. By using the resulting response subspaces, a projection-based fast frequency sweep algorithm and a nonlinear eigensolver for modal analysis have been developed. Lastly, a numerical scheme for fast computation of the reduced system matrices in the fast sweep algorithm and the eigensolver is proposed, and several rules for practical applications of the proposed algorithms are discussed. The computational performance of the proposed methods has been tested and confirmed by academic benchmarks and a large-scale industrial application. (C) 2018 Elsevier B.V. All rights reserved.
机译:几十年来,边界元和有限元耦合(BE-FE)方法已被公认为是对声音-结构相互作用问题进行建模的潜在工具。然而,到目前为止,由于缺乏有效的数值方法来处理复杂的耦合矩阵,频率响应计算,频率扫描和模态分析是表征振动声学系统的关键要素,但仍具有挑战性。我们从以下三个方面为该主题做出贡献。首先,建立了一种快速耦合方法,该方法采用了由独立于内核的方向算法和常规结构有限元法加速的声学边界元法。该方法使用二次元素,并允许在界面上使用不匹配的网格,因此在宽频率范围内是准确且通用的。其次,基于解析矩阵函数的Keldysh定理,提出了一种通用的分解剂采样方法,以构造给定频率范围内给定激励的响应子空间。通过使用结果响应子空间,已经开发了基于投影的快速频率扫描算法和用于模态分析的非线性特征求解器。最后,提出了一种在快速扫描算法和特征求解器中快速计算归约系统矩阵的数值方案,并讨论了该算法在实际应用中的一些规则。所提出方法的计算性能已通过学术基准测试和大规模工业应用进行了测试和确认。 (C)2018 Elsevier B.V.保留所有权利。

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