超材料
几何学
运动学
折叠(DSP实现)
泊松分布
折叠(高阶函数)
物理
平面(几何)
堆积
弯曲
拓扑(电路)
材料科学
经典力学
光学
结构工程
数学
计算机科学
工程类
组合数学
热力学
核磁共振
统计
程序设计语言
作者
Mark Schenk,Simon D. Guest
标识
DOI:10.1073/pnas.1217998110
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.
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