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Nonlinear elastoplastic dynamic analysis of single-layer reticulated shells subjected to earthquake excitation

机译:地震作用下单层网壳的弹塑性非线性动力学分析

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A nonlinear dynamic finite element technique is developed to analyze the elastoplastic dynamic response of single-layer reticulated shells under strong earthquake excitation, in which the nonlinear three-dimensional beam elements are employed. An elastoplastic tangent stiffness matrix of three-dimensional beam element is derived by using the updated Lagrangian formulation, in which the isotropic hardening model, the Von-Mises yield criterion and the Prandtl-Reuss flow relations are applied to this study. This procedure considers both geometric and material nonlinearities. In this paper, several condensation and reduction techniques in matrices and degrees of freedom are used to simplify the analysis. An incremental-iterative technique based on the Newmark direct integration method and the modified Newton-Raphson method is employed for obtaining the solutions of the nonlinear dynamic equilibrium equations. Moreover, an accurate method is developed to compute the large rotations of space structures. As a numerical example, the elastoplastic dynamic response of a single-layer reticulated shell under strong seismic excitation is investigated. It is shown through the numerical example that the method developed in this paper is efficient for the nonlinear dynamic response analysis and plastic design of space structures.
机译:提出了一种非线性动力有限元技术,分析了单层网壳在强地震激励下的弹塑性动力响应,采用了非线性三维梁单元。利用更新的拉格朗日公式推导了三维梁单元的弹塑性切线刚度矩阵,该模型采用各向同性硬化模型,Von-Mises屈服准则和Prandtl-Reuss流动关系。此过程同时考虑了几何和材料非线性。在本文中,使用矩阵和自由度中的几种缩合和归约技术来简化分析。采用基于Newmark直接积分法和改进的Newton-Raphson法的增量迭代技术,获得非线性动力平衡方程的解。此外,开发了一种精确的方法来计算空间结构的大旋转。作为数值实例,研究了单层网壳在强地震激励下的弹塑性动力响应。通过数值算例表明,本文提出的方法对于空间结构的非线性动力响应分析和塑性设计是有效的。

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