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Modified double-control form-finding analysis for suspendomes considering the construction process and the friction of cable-strut joints

机译:考虑悬索桥的施工过程和摩擦的改进的悬臂双控找形分析

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The structural configuration of slender long-span suspendomes from the construction stage to the final operational stage is critical for evaluating structural safety and resiliency. In the present study, a modified double-control form-finding (MDFF) method is proposed with consideration of the construction process and the friction of cable-strut joints based on a transient structural model of a suspendome. Based on the total Lagrangian increment formulation, the incremental equilibrium equation is built to include geometric nonlinearity. Afterwards, in the first construction step, the nodal displacement, displacement condition and the tangent stiffness matrix are built, and the finite element equations are calculated based on the existing members using the geometric nonlinear finite element method (FEM). The internal force and displacement can be obtained. In the subsequent construction stages, the nodal displacement, displacement condition and the tangent stiffness matrix are modified based on the newly added members and the friction of the cable-strut joints in present stage. Throughout the whole construction process, the inverse iteration method is used to control the structural configuration, and the initial stress increment method is used to control the cable force. After repeating the above steps, iterations are done in each key construction stage until the convergence criteria are met. The result is the final configuration of the structure including the geometry and cable forces. Based on the results of a numerical test on a suspendome, the proposed MDFF is found to be more accurate than the traditional double-control form finding method (DFF). (C) 2016 Elsevier Ltd. All rights reserved.
机译:从施工阶段到最终运营阶段的细长大跨度悬挂系统的结构配置对于评估结构安全性和弹性至关重要。在本研究中,基于悬架的瞬态结构模型,提出了一种改进的双控制找形方法(MDFF),该方法考虑了施工过程和索-杆接头的摩擦力。基于总拉格朗日增量公式,建立了包含几何非线性的增量平衡方程。然后,在第一个施工步骤中,建立节点位移,位移条件和切线刚度矩阵,并使用几何非线性有限元方法(FEM)在现有构件的基础上计算有限元方程。可以获得内力和位移。在随后的施工阶段,根据当前阶段新添加的构件和索-杆接头的摩擦力,修改节点位移,位移条件和切线刚度矩阵。在整个施工过程中,使用逆迭代法控制结构形态,并使用初始应力增量法控制索力。重复上述步骤后,在每个关键构建阶段进行迭代,直到满足收敛标准为止。结果是结构的最终配置,包括几何形状和缆索力。根据对悬挂系统进行数值测试的结果,发现所提出的MDFF比传统的双控制形式查找方法(DFF)更准确。 (C)2016 Elsevier Ltd.保留所有权利。

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