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Constructing tensegrity structures from one-bar elementary cells

机译:从一栏基本单元构建张力结构

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This study aimed to develop a method to construct tensegrity structures from elementary cells, defined as structures consisting of only one bar connected with a few strings. Comparison of various elementary cells leads to the further selection of the so-called ‘Zshaped’ cell, which contains one bar and three interconnected strings, as the elementary module to assemble the Z-based spatial tensegrity structures. The graph theory is utilized to analyse the topology of strings required to construct this type of tensegrity structures. It is shown that ‘a string net can be used to construct a Z-based tensegrity structure if and only if its topology is a simple and bridgeless cubic graph’. Once the topology of strings has been determined, one can easily design the associated tensegrity structure by adding a deterministic number of bars. Two schemes are suggested for this design strategy. One is to enumerate all possible topologies of Z-based tensegrity for a specified number of bars or cells, and the other is to determine the tensegrity structure from a vertex-truncated polyhedron. The method developed in this paper allows us to construct various types of novel tensegrity structures.
机译:这项研究旨在开发一种从基本单元构建张力结构的方法,该单元定义为仅由一根条与几根弦相连的结构。各种基本单元的比较导致进一步选择所谓的“ Z形”单元,该单元包含一个条和三个相互连接的字符串,作为组装基于Z的空间张力结构的基本模块。利用图论来分析构造这种类型的张力结构所需的字符串的拓扑。结果表明,“并且仅当其拓扑结构是简单且无桥的立方图时,字符串网络才能用于构造基于Z的张力结构”。一旦确定了弦的拓扑,就可以通过添加确定数量的小节来轻松设计相关的张力结构。针对该设计策略,提出了两种方案。一种是枚举指定数量的条或单元的基于Z的张力的所有可能拓扑,另一种是从截断了顶点的多面体确定张力结构。本文开发的方法使我们能够构建各种类型的新型张力结构。

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