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Maximization of operating frequency ranges of hyperbolic elastic metamaterials by topology optimization

机译:通过拓扑优化最大化双曲线弹性超材料的工作频率范围

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摘要

Hyperbolic elastic metamaterials developed for sub-wavelength resolution allow wave propagation in the radial direction but prohibit wave propagation in the circumferential direction. Recently, a two-dimensional elastic metamaterial truly exhibiting the hyperbolic behavior has been realized and also experimented but there is a practically important design issue that its operating frequency range should be widened. Motivated by this need, the present investigation aims to set up a topology optimization formulation to maximize the operating frequency range. Because different wave physics are involved along the circumferential and radial directions, the topology optimization requires the extraction of the key physical phenomena along the two different directions. In doing so, the wave physics occurring in the hyperbolic elastic metamaterial is analyzed by using equivalent discrete models and the findings from the analysis are used to set up a topology optimization problem. The topology optimization that maximizes the operating frequency range of the hyperbolic elastic metamaterial is newly formulated by using the finite element method. After the metamaterial configuration maximizing the frequency range is found, the mechanics hidden in the optimized configuration is explained in some details by using analytic mass-spring model.
机译:为亚波长分辨率而开发的双曲线弹性超材料允许波沿径向传播,但不允许波沿周向传播。最近,已经实现并进行了实验,它确实实现了二维的弹性超材料,并进行了实验,但是存在一个实际重要的设计问题,即应扩大其工作频率范围。受此需求的驱使,本研究旨在建立一种拓扑优化公式,以最大化工作频率范围。由于沿圆周方向和径向方向涉及不同的波物理,因此拓扑优化需要沿两个不同方向提取关键的物理现象。这样做,通过使用等效离散模型对双曲弹性超材料中发生的波物理进行分析,并将分析得出的结果用于建立拓扑优化问题。通过使用有限元方法,重新制定了最大化双曲线弹性超材料的工作频率范围的拓扑优化。找到使频率范围最大化的超材料构型后,通过使用解析质量弹簧模型,详细解释隐藏在优化构型中的力学。

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