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Modal shapes reconstruction method for large somains (structure acoustic)

机译:大型组织的模态形状重建方法(结构与声学)

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Vibroacoustic behaviour analysis of large structures coupled with cavities, like those used in common transport vehicle (aircraft, autobus, train,-) may leads to very large numerical systems to be solved. To avoid enormous time computation, a numerical sub-structure technique is needful. In this framework, initially we propose an approach which takes into account, in the beginning, the structureal part of the problem. It consists of a method which subdivides the global structure into elementary cells. Each cell is described by a finite elements method taking into accoumt its physical properties. A similar method is used for the global cavity which is partitioned into elementary sub-domains computed by a finite element mehtod taking into account its acoustical properties. The modal shapes of the global cavity and the globalstructure are determined by using the elementary cells (acoustical and structural) modal shapes. The comtinuity conditions at the differnt sub-domains intefaces are satisfied by introducting Lagrange multipliers into the formulation. To reduce the dimension of the systems to be solved, we sue a system to be solved, we sue a system of generalised coordinates by projecting the matrixes through a base of eigenvectors computed locally for each sub-domain with introduction of mixed boundary conditions at the sub-domain itnerfaces.
机译:与共同运输车辆(飞机,汽车,火车,火车)一起使用的腔的大型结构的Vibro声学行为分析可能导致非常大的数值系统。为避免巨大的时间计算,数值子结构技术是必需的。在这一框架中,最初我们提出了一种考虑的方法,即在开始,问题的部分问题。它包括一种将全局结构分解为基本细胞的方法。每个细胞由有限元方法描述,该方法采用其物理性质。一种类似的方法用于全局腔,其被划分为由有限元Mehtod计算的基本子域,以考虑其声学属性。通过使用基本单元(声学和结构)模态形状来确定全局腔的模态形状和全球结构。通过将拉格朗日乘法器引入配方来满足不同的子域Intefaces的相关条件。为了减少要解决的系统的尺寸,我们起诉了一个待解决的系统,我们通过将矩阵突出通过针对每个子域在本地计算的特征向量的基础上突出的矩阵来提出一个广义的坐标。引入混合边界条件子域Itnerfaces。

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