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A total-Lagrangian position-based FEM applied to physical and geometrical nonlinear dynamics of plane frames including semi-rigid connections and progressive collapse

机译:一种基于拉格朗日基于位置的总有限元,适用于平面框架的物理和几何非线性动力学,包括半刚性连接和渐进塌陷

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In this study we apply the total Lagrangian formulation based on positions to develop a strategy for the physical and geometrical nonlinear analysis of plane structures and mechanisms. The developed frame elements have cross sections constituted by laminas of different materials and widths. The Reissner-Mindlin kinematics is adopted to include shear effects into the formulation. These elements are connected among each other by semi-rigid connections. Both elements and connections have multi-linear elastoplastic behavior with isotropic hardening. An alternative flow direction rule, which allows the reproduction of any stress-strain curve and the determination of closed solution for the plastic multiplier, is shown. All steps to reproduce the formulation are provided. Various examples are used to demonstrate the good behavior of the formulation, including a progressive collapse analysis of a tall building subjected to a real seismic load.
机译:在这项研究中,我们基于位置应用总的拉格朗日公式,以开发一种对平面结构和机构进行物理和几何非线性分析的策略。展开的框架元件具有由不同材料和宽度的薄片构成的横截面。采用Reissner-Mindlin运动学,将剪切效应纳入配方。这些元素通过半刚性连接相互连接。元素和连接都具有多向弹性,并且各向同性硬化。显示了另一种流向规则,该规则允许复制任何应力-应变曲线并确定塑料倍增器的封闭溶液。提供了复制制剂的所有步骤。使用各种示例来说明配方的良好行为,包括对承受实际地震载荷的高层建筑进行渐进式倒塌分析。

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