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A force-based mathematical programming method for the incremental analysis of 3D frames with non-holonomic hardening plastic hinges

机译:基于力的数学编程方法,用于非完整硬化塑料铰链的3D框架的增量分析

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In this work, a fully automated, step-by-step, 1st order matrix force method is developed for the analysis of planar (2D) and spatial (3D) structural frames made of elastic-hardening plastic material. Plasticity (ideal and hardening) is modelled using plastic hinges of zero-length. The proposed automation techniques utilize Lagrange multipliers to model all forms of discontinuities in a simple and efficient way, within the framework of mathematical programming: internal discontinuities (e.g. articulations) as well as element eccentricities are taken into account. The problem may be solved using any quadraticon-linear optimization algorithm with linear constraints; the redundant forces/moments serve as the primary unknowns. A load-controlled numerical strategy that is suitable for any predefined loading scenario analysis is proposed; its efficiency is demonstrated via a set of examples which are compared with existing results from the literature or output from commercial software based on the equivalent direct stiffness method. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在这项工作中,开发了一种全自动的,逐步的一阶矩阵力方法,用于分析由弹性硬化塑料材料制成的平面(2D)和空间(3D)结构框架。可塑性(理想和硬化)使用零长度的塑料铰链建模。所提出的自动化技术利用Lagrange乘数以简单有效的方式在数学编程的框架内对所有形式的不连续性进行建模:考虑了内部不连续性(例如关节)和元素偏心率。可以使用任何具有线性约束的二次/非线性优化算法来解决该问题。多余的力/力矩是主要的未知数。提出了一种适用于任何预定义的载荷情景分析的载荷控制数值策略。它的效率通过一组示例进行了证明,这些示例与文献中的现有结果或基于等效直接刚度法的商业软件输出进行了比较。 (C)2018 Elsevier Ltd.保留所有权利。

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