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Design of Passive Acoustic Wave Shaping Devices and Their Experimental Validation

机译:无源声波成形装置的设计及实验验证

摘要

We discuss a topology optimization based approach for designing passive acoustic wave shaping devices and demonstrate its application to; directional sound emission [1], sound focusing and wave splitting. Optimized devices, numerical and experimental results are presented and benchmarked against other designs proposed in the literature. We focus on design problems where the size of the device is on the order of the wavelength, a problematic region for traditional design methods, such as ray tracing.The acoustic optimization problem is formulated in the frequency domain and modeled by the Helmholtz equation. An exterior 2D model domain is used and an array of point sources is considered as sound emitters. The optimization goal is to identify a distribution of solid material in a design sub-domain which produces a desired spatial sound feld pattern across a frequency band of interest in a target sub-domain. The objective is the integral of the deviation in pressure magnitude, between a pre-scribed sound field and the solution to the model problem for a given design realization over the target sub-domain. Filtering is used for regularization and to allow for meaningful optimization for geometric robustness [2]. The Globally Convergent Method of Moving Asymptotes is used to perform the optimization [3].
机译:我们讨论了一种基于拓扑优化的方法来设计无源声波整形设备,并演示了其在以下领域的应用:定向声发射[1],声音聚焦和波分裂。提出了优化的设备,数值和实验结果,并与文献中提出的其他设计进行了比较。我们关注的是设备尺寸约为波长大小的设计问题,这是传统设计方法(如光线追踪)中存在问题的区域。声学优化问题在频域中表达,并通过Helmholtz方程建模。使用外部2D模型域,并将点源阵列视为声音发射器。优化目标是确定设计子域中固体材料的分布,该分布会在目标子域中的感兴趣频段上产生所需的空间声场图。目的是在给定的设计目标范围内,在规定的声场和模型问题的解决方案之间,压力幅度偏差的积分。过滤用于正则化,并允许对几何鲁棒性进行有意义的优化[2]。运动渐近线的全局收敛方法用于执行优化[3]。

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