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首页> 外文期刊>Journal of structural engineering >Second Order Nonlinear Inelastic Analysis of Composite Steel-Concrete Members. II: Applications
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Second Order Nonlinear Inelastic Analysis of Composite Steel-Concrete Members. II: Applications

机译:钢-混凝土组合构件的二阶非线性非弹性分析。二:应用

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摘要

In the companion paper, a total Lagrangian finite element (FE) model was formulated for the second order nonlinear inelastic analysis of steel-concrete composite members. This paper describes the implementation of the incremental-iterative procedure for the FE model. It has been found that using the standard tangent modulus matrix in an incremental-iterative solution procedure may cause error accumulations. These errors in turn lead to an unsafe drift from the yield surfaces, and the yield criteria may be violated. Consequently, the quadratic asymptotic rate of convergence of the Newton-Raphson method is lost. To solve this problem, a consistent tangent modulus matrix is needed in the incremental-iteration solution process, and this is described. This paper presents the implementation of the FE model and shows how to use the constitutive models in the companion paper in association with the uniaxial stress-strain relations including that for confined concrete. Some of the applications of the FE model to various problems are also shown in this paper. The comparisons between numerical and experimental results demonstrate that the FE model provides excellent numerical performance for the nonlinear inelastic analysis of steel-concrete composite members.
机译:在配套文件中,为钢-混凝土组合构件的二阶非线性非弹性分析建立了一个总的拉格朗日有限元(FE)模型。本文介绍了有限元模型的增量迭代过程的实现。已经发现在增量迭代求解过程中使用标准切线模量矩阵可能会导致误差累积。这些错误继而导致从屈服面的不安全漂移,并且可能会违反屈服准则。结果,失去了牛顿-拉夫森方法的二次渐近收敛速度。为了解决这个问题,在增量迭代求解过程中需要一个一致的切线模量矩阵,对此进行了描述。本文介绍了有限元模型的实现,并展示了如何在本论文中结合单轴应力-应变关系(包括承压混凝土)使用本构模型。本文还展示了有限元模型在各种问题上的一些应用。数值与实验结果的比较表明,有限元模型为钢-混凝土组合构件的非线性非弹性分析提供了出色的数值性能。

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