辅助
材料科学
超材料
多边形网格
曲率
有限元法
泊松比
变形(气象学)
形状记忆合金
3D打印
几何学
复合材料
泊松分布
结构工程
数学
光电子学
统计
工程类
作者
Ming Lei,Wei Hong,Zeang Zhao,Craig M. Hamel,Mingji Chen,Haibao Lu,H. Jerry Qi
标识
DOI:10.1021/acsami.9b06081
摘要
Two-dimensional lattice structures with specific geometric features have been reported to have a negative Poisson's ratio, termed as auxetic metamaterials, that is, stretching-induced expansion in the transversal direction. In this paper, we designed a novel auxetic metamaterial; by utilizing the shape memory effect of the constituent materials, the in-plane moduli and Poisson's ratios can be continuously tailored. During deformation, the curved meshes ensure the rotation of the mesh joints to achieve auxetics. The rotations of these mesh joints are governed by the mesh curvature, which continuously changes during deformation. Because of the shape memory effect, the mesh curvature after printing can be programmed, which can be used to tune the rotation of the mesh joints and the mechanical properties of auxetic metamaterial structures, including Poisson's ratios, moduli, and fracture strains. Using the finite element method, the deformation of these auxetic meshes was analyzed. Finally, we designed and fabricated gradient/digital patterns and cylindrical shells and used the auxetics and shape memory effects to reshape the printed structures.
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