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ANALYSIS OF COIL ABLE LATTICE MAST

机译:卷筒筒桅杆分析

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Deployable structures are used widely in space science and aero/space technology. Deformations and motions of the elastic rod are the key problems in analyses of coilable lattice mast. This paper concentrates on the deformations of the elastic rod and how these effects are analyzed in terms of finite segment approach. The analysis process of large deformation rod are consist of three typical states, deployed phasetransition phase and retracted phase. In the deployed phase, elastic rod is in an upright position and in press condition, close to instability condition. Deformations in unit length can be attained in terms of generalized Hooke law for the assumption that dynamic effect is not considered. Nonetheless, another more complex process is in the following phase. More attention should be paid on the transition phase because of its complexity. Consequently the helical configuration can be treated as the quasi-equilibrium state in the coiling process. However, deformations are complicated because of its mechanical behaviors are combined with shear, pressure and torque. Finite segment approach is applied to determine the strain and deformation per unit length, and the weakest point can be attained through comparative analysis. In the retracted phase, the elastic rod folds up due to bending, and all the elastic energy and resilience are stored in that way. It is fortunate that the results in different phases can be obtained by numerical approach. It was shown from these results that elastic rod was unstable in the transition phase. According to above analyses, compared with results in different phases, the primary factors related with structural design are attained. These results may provide some reasonable references on the design of coiled deployable truss structures.
机译:可部署结构广泛用于空间科学和航空/空间技术。弹性杆的变形和运动是卷材桅杆分析中的关键问题。本文集中在弹性棒的变形上,以及如何在有限的分段方法方面分析这些效果。大变形杆的分析过程由三种典型状态组成,展开阶段化阶段和缩回相。在展开的阶段,弹性杆处于直立位置和压力​​条件,靠近不稳定条件。单位长度的变形可以在广义上的胡克法方面获得,以假设不考虑动态效果。尽管如此,另一个复杂的过程处于以下阶段。由于其复杂性,应更多地关注过渡阶段。因此,螺旋配置可以被视为卷绕过程中的准平衡状态。然而,由于其机械行为与剪切,压力和扭矩相结合,变形是复杂的。有限段方法用于确定每单位长度的应变和变形,并且可以通过比较分析实现最弱的点。在缩回相中,弹性杆由于弯曲而折叠,并且以这种方式存储所有弹性能量和弹性。幸运的是,可以通过数值方法获得不同阶段的结果。从这些结果显示出弹性杆在过渡阶段不稳定。根据上述分析,与不同阶段的结果相比,达到了与结构设计相关的主要因素。这些结果可以提供关于盘绕可展开桁架结构的设计的一些合理的参考。

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