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Multistable Tensegrity Structures

机译:多稳态张力结构

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摘要

Tensegrity structures have been intensively studied since they appeared in the 1950s. Their applications have been extended from architecture to other areas including aerospace structures, cell mechanics, and robotics. In this paper, an interesting characteristic, the so-called multistability, is reported. A detailed investigation on a multistable tensegrity structure whose basic stable configuration corresponds to the expanded octahedron tensegrity is presented. Using an evolutionary form-finding scheme, together with the dynamic relaxation method, two other self-equilibrated configurations with higher strain energies are found. The stabilities of these configurations are verified by a matrix analysis process. Then, an investigation on the actuations and the corresponding threshold energies triggering the transformations between the different configurations is carried out. A typical set of actuation loads and the corresponding threshold energies for the state transformations are identified. The existence and the stability of the multistable configurations are verified by physical models. This study provides a theoretical basis for the further applications of multistable tensegrity structures.
机译:自从1950年代出现以来,对张力结构进行了深入的研究。它们的应用已从建筑扩展到其他领域,包括航空航天结构,细胞力学和机器人技术。在本文中,报告了一种有趣的特性,即所谓的多重稳定性。详细研究了基本稳定配置对应于扩展八面体张紧度的多稳态张紧度结构。使用进化的形式寻找方案,以及动态松弛方法,发现了另外两个具有较高应变能的自平衡构型。这些配置的稳定性通过矩阵分析过程进行了验证。然后,对触发不同配置之间的转换的致动和相应的阈值能量进行研究。识别出一组典型的致动负载和状态转换的相应阈值能量。通过物理模型验证了多稳态配置的存在性和稳定性。该研究为多稳态张紧结构的进一步应用提供了理论基础。

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