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Minimization of sound radiation in fully coupled structural-acoustic systems using FEM-BEM based topology optimization

机译:基于FEM-BEM的拓扑优化,最小化完全耦合结构声学系统的声辐射

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摘要

A topology optimization approach is proposed for the optimal design of bi-material distribution on underwater shell structures. The coupled finite element method (FEM) / boundary element method (BEM) scheme is used for the system response analysis, where the strong interaction between the structural and the acoustic domain is considered. The Burton-Miller formulation is used to overcome the fictitious eigen-frequency problem when using a single Helmholtz boundary integral equation for exterior acoustic problems. The design variables are the artificial densities of design material elements in a bi-material model constructed by the solid isotropic material with penalization (SIMP) method, and the minimization of sound power level (SWL) is chosen to be the design objective. In this study, the adjoint operator method is employed to calculate the sensitivity of the objective function with respect to the design variables. Based on the sensitivity information, the gradient-based optimization solver is finally applied for updating the design variables during the optimization process. Numerical tests are provided to illustrate the correctness of the sensitivity analysis approach and the validity of the proposed optimization procedure. Results show that the heavy fluid feedback has a big impact on the final design, and thus it is necessary to conduct a strong coupling scheme between the fluid and structures. In addition, the optimal design is strongly frequency dependent, and performing an optimization in a frequency band is generally needed.
机译:提出了一种拓扑优化方法,用于水下壳结构上的双层材料分布的最优设计。耦合有限元方法(FEM)/边界元方法(BEM)方案用于系统响应分析,其中考虑了结构和声域之间的强相互作用。伯顿米勒配方用于克服在使用单一亥姆霍兹边界积分方程进行外部声学问题时克服虚拟的特征频率问题。设计变量是由常用各向同性材料与惩罚(SIMP)方法构成的双层模型中的设计材料元素的人造密度,并且选择声功率水平(SWL)的最小化是设计目标。在该研究中,采用伴随操作者方法来计算目标函数相对于设计变量的灵敏度。基于灵敏度信息,最终施加基于梯度的优化求解器以在优化过程中更新设计变量。提供数值测试以说明灵敏度分析方法的正确性和所提出的优化过程的有效性。结果表明,重型流体反馈对最终设计产生了大的影响,因此有必要在流体和结构之间进行强耦合方案。另外,最佳设计依赖性强烈频率,并且通常需要在频带中执行优化。

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