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Connectivity of two-dimensional assemblies: trusses and roads

机译:二维组件的连接:桁架和道路

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The concept of 'structural connectivity' is introduced to assess the connectivity of structural trusses and road networks, which are examples of two-dimensional assemblies. Metrics for such connectivity, and also for identifying the least connected members and zones, are derived from an adaptation of the 'Bristol approach' (based on joint stiffness), Newman's method (based on network theory), and Route Structure Analysis (developed to analyse road networks). Fractal, Warren and Fan-type trusses of the same triangular outer shape but differing internal geometric configurations were analysed using all three approaches, both to explore similarities across metrics and to find the best-connected truss. Although the different measures gave somewhat different results for the same structure, there was some degree of consistency; thus enabling the Warren truss to emerge as the best-connected configuration. The metrics indicated that truss ends and chord members were the least connected areas and members; but that increasing the axial rigidity of chord members improved the connectivity of all truss forms. An idealised 'Class A' road network in Sri Lanka was analysed, using a combination of Newman's method and Route Structure Analysis, as proof that the concept of structural connectivity could be applied to assemblies other than engineering structures.
机译:引入“结构连接”的概念,以评估结构桁架和道路网络的连接,这是二维组件的示例。这种连接的度量以及用于识别最小连接的成员和区域,源自“布里斯托尔方法”(基于联合刚度),纽曼的方法(基于网络理论),以及路由结构分析(开发为分析道路网络)。使用所有三种方法分析相同三角形外形但不同的内部几何配置的分形,沃伦和扇形桁架,以探讨度量跨度量的相似性,并找到最佳连接桁架。虽然不同的措施对相同的结构产生了一些不同的结果,但有一定程度的一致性;因此,使沃伦桁架成为最佳连接的配置。指标表明,桁架结束和和弦成员是最低的领域和成员;但是,增加了和弦成员的轴向刚度改善了所有桁架形式的连接。在纽曼的方法和路线结构分析中,分析了斯里兰卡的一个理想化的“A”道路网络,作为纽曼的方法和路线结构分析,证明结构连接的概念可以应用于除工程结构之外的组件。

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