变形
超材料
可重构性
辅助
运动学
控制重构
拓扑(电路)
材料科学
刚度
自由度(物理和化学)
计算机科学
物理
数学
经典力学
光电子学
复合材料
嵌入式系统
组合数学
电信
量子力学
计算机视觉
作者
Weiqi Liu,Hanqing Jiang,Yan Chen
标识
DOI:10.1002/adfm.202109865
摘要
Abstract Mechanical metamaterials are of tremendous research interest due to their unconventional properties that arise from unit microstructure. Shape‐reconfiguration is an effective method to realize programmability on various properties for different tasks of a structure or system, while existing researches focus on multiple degree‐of‐freedom (DOF) systems or limited configurations that morph along a single kinematic path. Here, starting from a one‐DOF Wohlhart polyhedron module, its interesting topological transformation is explored along multiple motion paths through kinematic bifurcations, accompanied by tunable mechanical properties, including Poisson's ratio, chirality, and stiffness. Furthermore, these modules are tessellated into 3D metamaterials to harness their reconfigurability to independently program the Poisson's ratios in orthogonal planes within a wide range of negative Poisson's ratio, positive Poisson's ratio, and even zero Poisson's ratio. This work opens up avenues for the design of programmable metamaterials based on the perspective of kinematic bifurcation generating from single DOF systems, which can readily be applied in shape‐morphing systems in various fields, such as flexible metamaterials, morphing architectures, and deployable structures.
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