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Mixing dynamic relaxation method with load factor and displacement increments

机译:载荷因子和位移增量混合动力松弛法

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摘要

Dynamic Relaxation (DR) method is an explicit iterative technique suitable for nonlinear structural analysis. In this method, the static equilibrium equations are converted to a fictitious dynamic system. In general, DR iterations are unstable. Nevertheless, the fictitious parameters, such as the diagonal mass and damping matrices as well as the time steps are determined so that the stability conditions are satisfied. If the mass and damping matrices are selected properly, the structural responses converge to the accurate static solutions. Nonlinear behavior of structures includes various characteristics, such as the existence of load limit points; displacement limit points, buckling points, post-budding region and bifurcation points. All of these valuable features are demonstrated by the equilibrium path, and most of the DR procedures cannot completely trace it. To overcome this weakness, a new variable load factor is presented by minimizing the unbalanced displacement. In the second suggested algorithm, the load factor is determined based on the parts of the structural equilibrium path placed between two limit points. In order to prove the capability of the proposed strategies, several 3D trusses and 2D frames, with geometrical nonlinear behavior, are analyzed. The numerical results indicate that the proposed approach can trace the complex structural equilibrium path. (C) 2016 Elsevier Ltd. All rights reserved.
机译:动态松弛(DR)方法是一种适用于非线性结构分析的显式迭代技术。在这种方法中,静态平衡方程被转换为虚拟的动态系统。通常,DR迭代是不稳定的。尽管如此,虚拟参数(例如对角质量和阻尼矩阵以及时间步长)都已确定,以便满足稳定性条件。如果质量和阻尼矩阵选择正确,结构响应将收敛到精确的静态解。结构的非线性行为包括各种特征,例如载荷极限点的存在;位移极限点,屈曲点,萌芽后区域和分叉点。平衡路径证明了所有这些有价值的功能,大多数DR过程无法完全追踪它。为了克服这个缺点,通过使不平衡位移最小化,提出了一种新的可变负载系数。在第二种建议的算法中,载荷系数是根据放置在两个极限点之间的结构平衡路径的部分确定的。为了证明所提出策略的能力,分析了具有几何非线性行为的几个3D桁架和2D框架。数值结果表明,所提方法可以追踪复杂的结构平衡路径。 (C)2016 Elsevier Ltd.保留所有权利。

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