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Coupling impedance boundary conditions for absorptive structures with spectral finite elements in room acoustical simulations

机译:室内声学模拟中吸收性结构与频谱有限元的耦合阻抗边界条件

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Models for Fluid Structure Interaction (FSI) in room acoustical calculations are used in many different fields of engineering like automotive industry or civil engineering. In order to obtain the sound field within an acoustic cavity, which is covered by absorptive boundary structures, with its spatial distribution, very often techniques based on Finite Element formulations are used instead of energy methods. In order to reduce the number of degrees of freedom and therefore the numerical effort, a model reduction method, based on a Component Mode Synthesis (CMS), is presented in this article. Macrostructures are assembled out of single substructures applying shape functions at the interfaces. These substructures contain acoustical design elements, like absorbers or resonators. They are calculated separately in the frame of the CMS approach. The acoustic fluid is modeled with the Spectral Finite Element Method (SEM) and coupled with plate-like compound absorbers at interfaces via impedances using Hamilton's Principle and a Ritz approach. The porous foam in the absorber is modeled with the Theory of Porous Media (TPM) and the impedances are calculated with the help of the Integral Transform Method (ITM). The method for coupling two macrostructures is compared with an analytical solution and the model for the porous absorber is validated via measurements. Finally an example for the coupled system is presented.
机译:室内声学计算中的流体结构相互作用(FSI)模型用于许多不同的工程领域,例如汽车工业或土木工程。为了获得由吸收性边界结构覆盖的声腔内的声场及其空间分布,通常使用基于有限元公式的技术来代替能量方法。为了减少自由度的数量并因此减少数值工作量,本文提出了一种基于组件模式综合(CMS)的模型简化方法。宏结构由单个子结构组装而成,在接口处应用了形状函数。这些子结构包含声学设计元素,例如吸收器或谐振器。它们是在CMS方法框架内单独计算的。使用频谱有限元方法(SEM)对声流体进行建模,并使用汉密尔顿原理和Ritz方法通过阻抗在界面处与板状复合吸收体耦合。利用多孔介质理论(TPM)对吸收器中的多孔泡沫进行建模,并借助积分变换法(ITM)来计算阻抗。将耦合两个宏观结构的方法与分析解决方案进行了比较,并通过测量验证了多孔吸收器的模型。最后给出了耦合系统的一个例子。

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