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首页> 外文期刊>International Journal of Mechanical Sciences >Nodal flexibility and kinematic indeterminacy analyses of symmetric tensegrity structures using orbits of nodes
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Nodal flexibility and kinematic indeterminacy analyses of symmetric tensegrity structures using orbits of nodes

机译:利用节点轨道的对称矩位结构的节点灵活性和运动不确定分析

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摘要

A tensegrity structure may undergo large deformations under external loads, resulting in significant impact on its mechanical properties. Therefore, the nodal flexibility analysis of tensegrity structures, that is, analyzing the sensitivity of nodal displacements to external loads and the evaluation of critical nodes, is important in the structural design of tensegrities. Here, we present a numerical method for the symmetry-adapted flexibility analysis and kinematic indeterminacy of tensegrity structures using orbits of nodes and the Moore-Penrose inverse of involved matrices. To evaluate the contribution of each node to the total kinematic indeterminacy of a tensegrity structure, the distributed kinematic indeterminacies associated with the nodes of different orbits are independently computed. A flexibility ellipsoid is introduced to visually characterize the nodal flexibility of tensegrity structures. Several examples of tensegrities with different symmetries are presented to demonstrate the efficiency of the presented method. This method can be applied to the design and analysis of tensegrity structures under external loads, where flexibility ellipsoids are expected to be full and similar and each node is expected to have proper sensitivity to the external loads along different directions.
机译:在外部负载下,牙动性结构可能经历大的变形,导致对其机械性能的显着影响。因此,牙态结构的节点灵活性分析,即分析节点位移对外部负荷的敏感性以及关键节点的评估,这在术的结构设计中是重要的。这里,我们使用节点的轨道和涉及矩阵的摩洛猪串逆转,介绍了对称适应的灵活性分析和动态不确定的敏感性分析和运动不确定。为了评估每个节点的贡献,以矩形结构的总运动不确定性,与不同轨道的节点相关联的分布式运动不确定是独立计算的。引入灵活性椭圆体以在视觉上表征TencyGrity结构的节点灵活性。提出了几种具有不同对称性的矩状的示例以证明所提出的方法的效率。该方法可以应用于外部负载下的牙酮结构的设计和分析,其中灵活性椭圆体预期完全且相似,并且每个节点预计每个节点对外部负载沿不同方向具有适当的敏感性。

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