正交异性材料
各向同性
桁架
弹性模量
计算机科学
参数统计
材料性能
各向异性
变形(气象学)
航程(航空)
财产(哲学)
材料科学
几何学
数学
复合材料
结构工程
有限元法
光学
物理
工程类
认识论
统计
哲学
作者
Julian Panetta,Qingnan Zhou,Luigi Malomo,Nico Pietroni,Paolo Cignoni,Denis Zorin
摘要
We introduce elastic textures: a set of parametric, tileable, printable, cubic patterns achieving a broad range of isotropic elastic material properties: the softest pattern is over a thousand times softer than the stiffest, and the Poisson's ratios range from below zero to nearly 0.5. Using a combinatorial search over topologies followed by shape optimization, we explore a wide space of truss-like, symmetric 3D patterns to obtain a small family. This pattern family can be printed without internal support structure on a single-material 3D printer and can be used to fabricate objects with prescribed mechanical behavior. The family can be extended easily to create anisotropic patterns with target orthotropic properties. We demonstrate that our elastic textures are able to achieve a user-supplied varying material property distribution. We also present a material optimization algorithm to choose material properties at each point within an object to best fit a target deformation under a prescribed scenario. We show that, by fabricating these spatially varying materials with elastic textures, the desired behavior is achieved.
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