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Mobile assembly of two Bennett linkages and its application to transformation between cuboctahedron and octahedron

机译:两个Bennett联系的移动组装及其在Cuboctahedron和Octahedron之间转换的应用

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摘要

The Bennett linkage has been proposed as a building block of deployable structures as it can generate desirable spatial motions with the least number of links. However, these deployable structures are based on the tiling of Bennett linkages. No spatial assembly of Bennett linkages has been developed to form any transformation between regular and semi-regular polyhedrons. In this paper, we propose a new type of mobile assembly consisting of a pair of Bennett linkages connected by four spherical joints. We show that this particular assembly can be used to construct transformable polyhedrons. Using an alternative form of such assembly, a polyhedral transformation between cuboctahedron and octahedron with one degree of freedom is realised. The axes of the revolute joints within the Bennett linkages are determined by the geometrical relationship between the deployed geometry and the folded one. The transformation between two polyhedral shapes has no bifurcation which is proven through kinematic analysis and demonstrated by a physical model. This transformable polyhedron has great potential for the aerospace applications where transportability and protection of payload are critical design features. (C) 2019 Elsevier Ltd. All rights reserved.
机译:Bennett连锁已经提出为可展开结构的构建块,因为它可以产生具有最小数量的链路的所需的空间运动。然而,这些可展开的结构基于Bennett连锁的平铺。已经开发出Bennett连接的空间组装,以在常规和半常规多面体之间形成任何转变。在本文中,我们提出了一种新型的移动组件,包括由四个球形接头连接的一对贝内特连杆。我们表明该特定组件可用于构造可变形的多面体。使用这种组装的替代形式,实现了一种具有一定自由度的秘密唑和八面体之间的多面体转化。 Bennett连接内的旋转接头的轴由部署几何形状与折叠的几何关系确定。两个多面体形状之间的转化没有分叉通过运动学分析证明并通过物理模型证明。这种可变形的多面体对航空航天应用具有很大的潜力,其中有效载荷的可运输性和保护是关键的设计特征。 (c)2019年elestvier有限公司保留所有权利。

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