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Thickness optimization of a multilayered structure on the coupling surface between a structure and an acoustic cavity

机译:结构和声腔之间耦合表面上多层结构的厚度优化

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This paper describes a new design method to optimize thickness distribution of a multilayered structure which is located on the coupling surface between a structure and an acoustic cavity. The design method is based on the concept of the density approach in topology optimization incorporating a transfer matrix for a multilayered structure that includes a poroelastic media layer. The one-climensional transfer matrix adopted here is in approximate representation addressing vibro-acoustic effects inherent in a multilayered structure, and balances calculation resources and desired accuracy. Applying the transfer matrix representation as boundary conditions on the coupling surface between a structure and an acoustic cavity, the modified equilibrium equation of the vibro-acoustic system is derived which is approximately but efficiently solved by the modal approach. In this study, the problem of minimizing the acoustic pressure within the cavity over the prescribed frequency range is formulated tinder the volume constraint of the poroelastic media layer. The continuous approximation of thickness distribution is assumed, and the thickness of the poroelastic media layer at each nodal point is chosen as design variables. Numerical results show that an acoustic response is significantly reduced by the optimal thickness distribution having a total weight equal to or less than that in the initial uniform thickness. These demonstrate that the proposed method is effective to design the optimal thickness distribution of a multilayered structure. (C) 2008 Elsevier Ltd. All rights reserved.
机译:本文介绍了一种优化多层结构厚度分布的新设计方法,该结构位于结构和声腔之间的耦合面上。该设计方法基于拓扑优化中密度方法的概念,该方法结合了包含多孔弹性介质层的多层结构的传递矩阵。此处采用的单气候传递矩阵是以近似表示的形式解决多层结构固有的振动声效应,并平衡了计算资源和所需的精度。将传递矩阵表示作为边界条件应用于结构与声腔之间的耦合表面,推导了振动声系统的修正平衡方程,该方程近似但有效地通过模态方法求解。在这项研究中,提出了在规定的频率范围内将腔体内的声压最小化的问题,以限制多孔弹性介质层的体积约束。假定厚度分布是连续近似的,并且选择每个节点处的多孔弹性介质层的厚度作为设计变量。数值结果表明,总重量等于或小于初始均一厚度的最佳厚度分布会大大降低声学响应。这些证明了所提出的方法对于设计多层结构的最佳厚度分布是有效的。 (C)2008 Elsevier Ltd.保留所有权利。

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