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Theoretical limits for negative elastic moduli in subacoustic lattice materials

机译:亚声晶格材料中负弹性模量的理论极限

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An insightful mechanics-based bottom-up framework is developed for probing the frequency dependence of lattice material microstructures. Under a vibrating condition, effective elastic moduli of such microstructured materials can become negative for certain frequency values, leading to an unusual mechanical behavior with a multitude of potential applications. We have derived the fundamental theoretical limits for the minimum frequency, beyond which the negative effective moduli of the materials could be obtained. An efficient dynamic stiffness matrix based approach is developed to obtain the closed-form limits, which can exactly capture the subwavelength scale dynamics. The limits turn out to be a fundamental property of the lattice materials and depend on certain material and geometric parameters of the lattice in a unique manner. An explicit characterization of the theoretical limits of negative elastic moduli along with adequate physical insights would accelerate the process of its potential exploitation in various engineered materials and structural systems under dynamic regime across the length scales.
机译:一个有见地的基于力学的自下而上的框架被开发用于探测晶格材料微观结构的频率依赖性。在振动条件下,对于某些频率值,此类微结构材料的有效弹性模量可能会变为负值,从而导致异常的机械行为,并具有多种潜在应用。我们已经得出了最小频率的基本理论极限,超过该极限就可以获得材料的负有效模量。开发了一种基于动态刚度矩阵的有效方法来获得封闭形式的极限,该极限可以精确地捕获亚波长尺度动力学。极限被证明是晶格材料的基本属性,并且以独特的方式取决于晶格的某些材料和几何参数。负弹性模量的理论极限的明确表征以及足够的物理洞察力将加速其在动态范围内的各种工程材料和结构系统在整个长度范围内的潜在开发过程。

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