胞数对缺失重入晶格体弹性特性的影响

V.H. Carneiro, N. Peixinho, J. Meireles
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引用次数: 5

摘要

增塑剂的特点是负泊松比,在拉伸/压缩时膨胀/收缩。鉴于这种行为,它们有望具有高剪切,断裂和压痕阻力,以及优越的阻尼。由于缺乏自然的各向同性增强作用,人们努力设计模仿这种行为的结构,例如可重入模型。最后一种是基于具有倒立凸肋的蜂巢。通常,这种模型是在晶格中使用的,并在力学性能和变形行为方面进行了深入的研究。考虑到单元的数量对整体内部结构行为有影响,似乎缺乏确定这种结构具有内部静态体积特性的最小单元数量的数据。重复到有限元分析,本研究确定了获得具有内部体弹性行为的整体面约束的auxetic晶格的最小单元数,即根据归一化杨氏模量和泊松比。结果表明,加入可重入单元可以增加指数上升到最大值函数的泊松比,降低指数衰减函数的归一化杨氏模量。从根本上说,在具有约束面的格子中,每行最少13个单元才能获得内部块行为。
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Significance of cell number on the bulk elastic properties of auxetic reentrant lattices

Auxetics are characterized by a negative Poisson's ratio, expanding/contracting in tension/compression. Given this behavior, they are expected to possess high shear, fracture and indentation resistance, and superior damping. The lack of natural isotropic auxetics promoted an effort to design structures that mimic this behavior, e.g. reentrant model. This last is based on honeycombs with inverted protruding ribs. Commonly, this model is employed in lattices and has been thoroughly studied in terms of mechanical properties and deformation behavior. Given that the amount of cells has an influence in the overall internal structural behavior, there seems to be an absence of data that determines the minimum number of cells for such structure to present internal static bulk properties. Recurring to FEA, this study determines the minimum number of cells to obtain an overall face constrained auxetic lattice with internal bulk elastic behavior, namely in terms of normalized Young's modulus and Poisson's ratio. It is shown that adding reentrant cells increases the Poisson's ratio on an exponential rise to maximum function, reducing the normalized Young's modulus on an exponential decay function. Fundamentally, a minimum number of 13 cells per row to obtain an internal bulk behavior in lattices with constrained faces.

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