论文标题

软机械超材料具有可转换拓扑的,受压力缓存保护

Soft mechanical metamaterials with transformable topology protected by stress caching

论文作者

Jolly, Jason Christopher, Jin, Binjie, Jin, Lishuai, Lee, YoungJoo, Xie, Tao, Gonella, Stefano, Sun, Kai, Mao, Xiaoming, Yang, Shu

论文摘要

麦克斯韦晶格超材料具有丰富的相空间,具有不同的拓扑状态,具有机械极化的边缘行为和强烈的不对称声反应。到目前为止,麦克斯韦晶格的非平凡拓扑行为的演示仅限于具有锁定配置的整体或可重新配置的机械链接。这项工作引入了由形状内存聚合物制成的可转换拓扑机械超材料(TTMM),并基于广义的kagome晶格。它能够通过运动学策略可逆地探索非平凡相位空间的拓扑不同阶段,该策略将Freed Edge Pairs的稀疏机械输入转换为双轴全局变换,从而切换其拓扑状态。由于形状记忆效应,即使没有限制或连续的机械输入,所有配置也是稳定的。拓扑保护的机械行为虽然对结构性(铰链破裂)或构象缺陷(高达〜55%的误差)的鲁棒性被证明很容易受到先前转换中储存的弹性能量的不利影响(根据边缘刚度降低约70%的降低率,取决于边缘宽度的降低)。有趣的是,我们表明了形状的记忆聚合物的内在相变,可以调节链迁移率可以有效地保护动态超材料的拓扑响应(100%恢复)免受其自身的运动压力病史的影响,这一效果我们称为“压力缓存”。

Maxwell lattice metamaterials possess a rich phase space with distinct topological states featuring mechanically polarized edge behaviors and strongly asymmetric acoustic responses. Until now, demonstrations of non-trivial topological behaviors from Maxwell lattices have been limited to either monoliths with locked configurations or reconfigurable mechanical linkages. This work introduces a transformable topological mechanical metamaterial (TTMM) made from a shape memory polymer and based on a generalized kagome lattice. It is capable of reversibly exploring topologically distinct phases of the non-trivial phase space via a kinematic strategy that converts sparse mechanical inputs at free edge pairs into a biaxial, global transformation that switches its topological state. Thanks to the shape memory effect, all configurations are stable even in the absence of confinement or a continuous mechanical input. Topologically-protected mechanical behaviors, while robust against structural (with broken hinges) or conformational defects (up to ~55% mis-rotations), are shown to be vulnerable to the adverse effects of stored elastic energy from prior transformations (up to a ~70% reduction in edge stiffness ratios, depending on hinge width). Interestingly, we show that shape memory polymer's intrinsic phase transitions that modulate chain mobility can effectively shield a dynamic metamaterial's topological response (with a 100% recovery) from its own kinematic stress history, an effect we refer to as "stress caching".

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