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Efficient acoustic topology optimization with the Multifrequency Quasi-Static Ritz vector (MQSRV) method

机译:使用多频准静态里兹矢量 (MQSRV) 方法进行高效的声学拓扑优化

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摘要

This research develops a new acoustic topology optimization scheme with a model order reduction called the Multifrequency Quasi Static Ritz Vector (MQSRV) method which effectively reduces the size of the system matrix for the calculating responses as well as sensitivity values in frequency domain. Computing the accurate acoustic responses and sensitivity values with the finite element (FE) method usually requires a significant amount of computational resources. For an efficient optimization, this research adopts recent developments in computational model order reduction approach having successfully exploited advanced mathematical development for calculating accurate solutions of partial differential equation. Among model order reduction schemes, the present study uses the MQSRV method which calculates the Ritz vector bases at multiple frequencies to minimize the amplitude of sound pressure in objective domain. Through several design examples, the efficiency and reliability of the MQSRV method for the acoustic topology optimization are verified.
机译:该研究开发了一种新的声学拓扑优化方案,该方案称为多频准静态里兹矢量(MQSRV)方法,该方法有效地减小了系统矩阵的大小,用于计算频域响应和灵敏度值。使用有限元 (FE) 方法计算准确的声学响应和灵敏度值通常需要大量的计算资源。为了实现高效优化,本研究采用了计算模型降阶方法的最新发展,成功地利用先进的数学发展来计算偏微分方程的精确解。在模型降阶方案中,该文采用MQSRV方法计算多个频率下的Ritz矢量基,以最小化目标域的声压幅值。通过几个设计算例,验证了MQSRV方法在声学拓扑优化中的效率和可靠性。

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