【2h】

Geometry of Miura-folded metamaterials

机译:三浦折叠超材料的几何形状

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摘要

This paper describes two folded metamaterials based on the Miura-ori fold pattern. The structural mechanics of these metamaterials are dominated by the kinematics of the folding, which only depends on the geometry and therefore is scale-independent. First, a folded shell structure is introduced, where the fold pattern provides a negative Poisson’s ratio for in-plane deformations and a positive Poisson’s ratio for out-of-plane bending. Second, a cellular metamaterial is described based on a stacking of individual folded layers, where the folding kinematics are compatible between layers. Additional freedom in the design of the metamaterial can be achieved by varying the fold pattern within each layer.
机译:本文描述了基于Miura-ori折叠模式的两种折叠超材料。这些超材料的结构力学主要由折叠的运动学决定,该运动仅取决于几何形状,因此与比例无关。首先,引入了折叠壳结构,其中的折叠图案为平面内变形提供了负的泊松比,为平面外弯曲提供了正的泊松比。其次,基于单个折叠层的堆叠来描述细胞超材料,其中折叠运动学在层之间是相容的。通过改变每一层内的折叠图案,可以实现超材料设计的额外自由度。

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