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Expansion of Coupled Structural-Acoustic Systems

机译:耦合结构 - 声学系统的扩展

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Expansion is useful for predicting response of un-instrumented locations and has traditionally been applied to structures alone. However, there are a range of hollow structures where the influence of the acoustic cavity affects the structural response, and the structural response affects the acoustic response. This structural-acoustic coupling results in a gyroscopically coupled system with complex modes. Though more complicated than modes of a structure alone, the modes of the coupled structural-acoustic system can be used as the basis vectors in an expansion process. In this work, complex modes of a model of a coupled structural-acoustic system are used to expand from a sparse set of structural and acoustic response degrees of freedom to a larger set of both structural and acoustic degrees of freedom. The expansion technique is demonstrated with a finite element model of a hollow cylinder with simulated displacement and pressure measurements, and expansion is studied for both modal and transient responses. Though more nuanced than traditional structure-only expansion problems, the displacement and pressure response of a coupled structural-acoustic system can be expanded using the coupled-system modes.
机译:扩展可用于预测未识别的位置的响应,并且传统上已被应用于单独的结构。然而,存在一系列中空结构,其中声腔的影响影响结构响应,结构响应影响声反应。这种结构声学耦合导致具有复杂模式的陀螺耦合系统。虽然单独的结构模式更复杂,但是耦合结构 - 声学系统的模式可以用作膨胀过程中的基向量。在这项工作中,耦合结构 - 声学系统的模型的复杂模式用于从一组结构和声反应自由度的稀疏集合,到更大的结构和声学自由度。通过具有模拟位移和压力测量的中空圆柱体的有限元模型来证明扩展技术,研究了模态和瞬态响应的扩展。虽然比传统的结构扩展问题更细微,但是可以使用耦合系统模式扩展耦合结构声系统的位移和压力响应。

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