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On-demand tuning of mechanical stiffness and stability of Kresling origami harnessing its nonrigid folding characteristics

刚度 算法 理论(学习稳定性) 计算机科学 能源景观 双稳态 能量(信号处理) 弹性能 趋同(经济学) 几何学 材料科学 机械工程 热力学 人工智能 拓扑(电路) 物理 数学 机器学习 工程类 组合数学 量子力学 经济 经济增长 光电子学
作者
Zhen Li,Vipin Agarwal,Liangmo Wang,K. W. Wang
出处
期刊:Smart Materials and Structures [IOP Publishing]
卷期号:32 (8): 085025-085025 被引量:8
标识
DOI:10.1088/1361-665x/ace0eb
摘要

Abstract Being adaptive with respect to changing operating conditions and the environment is an imperative demand for advanced engineering structures. In this research, two Kresling origami units are stacked together to form an online and on-demand tunable dual-Kresling origami structure (D-KOS), allowing easy and significant change in the multistability profile and apparent stiffness without redesign. Specifically, by harnessing its nonrigid folding nature together with geometric characteristics, the D-KOS can be programmed to follow distinct paths of its strain energy contour as varying ϕ p (rotational angle of the top plate of the D-KOS), which can be utilized to explicitly derive different mechanical properties. The D-KOS with identical Kresling origami units can exhibit various symmetric bistable behaviors with different energy barriers via adjusting ϕ p . Such a structure becomes a monostable system as the tuning variable reaches a critical value. This change in the energy landscape and stability profile gives rise to a change in stiffness at its stable equilibria, which, as a result, creates a wide range of stiffness value one can achieve, including quasi-zero stiffness. Such tuning of ϕ p does not require redesign of the structure and thus can achieve online and on-demand tailoring. To verify the concept, proof-of-concept prototypes are developed and utilized to validate the D-KOS’s mechanical tunability experimentally. Moreover, the different design parameters of the D-KOS can change its tunability. For example, the D-KOS with nonidentical Kresling origami units can possess even richer stability properties (being asymmetric bistable, symmetric bistable, and monostable) with various energy landscapes. In addition, one can also tailor the range of the adjustable stiffness by changing the design parameters, such as the ratio of the angle between the polygon side and the valley crease of the triangular facets, and the height of the Kresling origami unit.
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