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Efficient simulation of vibro-acoustic problems with poro-elastic damping using a Matrix-free Model Order Reduction scheme

机译:使用无矩阵模型降阶方案的多孔弹性阻尼有效地模拟振动声学问题

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摘要

Instigated by customer expectations and ever tightening regulations on noise emissions, the vibro-acoustic performance of products has become a key design feature. The fact that many products nowadays use various lightweight materials makes that it is often difficult to meet all these requirements. To ensure this, damping treatments – often multi-layered – are added, but almost always a posteriori.Predicting multi-layers in efficient simulations is essential in a modern design environment. These frequency dependent damping materials typically operate on a dynamic decoupling in order to dissipate energy more efficiently in the near-field. These effects make that the mesh should be sufficiently refined to capture the short wavelengths and high gradients. In order to alleviate long computation times, a variety of model order reduction (MOR) techniques have been developed. Typically, they can be divided into three groups, being modal-, Krylov- and truncation-based methods.Many of the available MOR techniques, however, still struggle when material properties are complex and especially when they have strong frequency dependency. Some attempts in the field of poro-elastic materials were made, especially for modal reduction techniques.However, all of these procedures are quite intrusive into the system matrices, which hampers general applicability and makes each of the methods dependent on the chosen method (e.g. Finite Element Method), the formulation for the poro-elastic problem (e.g. equivalent fluid, u-U, u-p, u-w, etc.) and the other physics involved (e.g. coupling to acoustics or structural vibrations). This contribution proposes a Krylov-based method which does not require knowledge on the underlying mathematical model, and can hence be considered “matrix-free”. This black box approach holds for both undamped and damped cases and can robustly cope with complex frequency dependency of the parameters.
机译:受客户期望和日益严格的噪声排放法规的鼓舞,产品的振动声学性能已成为关键的设计特征。当今许多产品使用各种轻质材料的事实使得通常很难满足所有这些要求。为确保这一点,增加了通常是多层的阻尼处理,但几乎总是后验的。有效的仿真中的多层预测在现代设计环境中至关重要。这些频率相关的阻尼材料通常以动态去耦方式运行,以便在近场中更有效地耗散能量。这些效果使网格应充分细化以捕获短波长和高梯度。为了减轻长的计算时间,已经开发了多种模型降阶(MOR)技术。通常,它们可以分为基于模态,克雷洛夫和截断的三类方法。然而,当材料特性复杂时,尤其是当它们具有很强的频率依赖性时,许多可用的MOR技术仍然很困难。在多孔弹性材料领域进行了一些尝试,特别是对于模态缩减技术。然而,所有这些程序都非常侵入系统矩阵,这阻碍了通用性,并使每种方法都取决于所选方法(例如有限元法),孔隙弹性问题的公式(例如等效流体,uU,向上,uw等)以及其他涉及的物理原理(例如与声学或结构振动耦合)。该贡献提出了一种基于Krylov的方法,该方法不需要有关基础数学模型的知识,因此可以被视为“无矩阵”。这种黑匣子方法适用于无阻尼和阻尼情况,并且可以可靠地应对参数的复杂频率依赖性。

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