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Theory and implementation of plastic-damage model for concrete structures under cyclic and dynamic loading.

机译:循环和动态荷载下混凝土结构塑性损伤模型的理论与实现。

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摘要

In this dissertation, the constitutive relations for a new plastic-damage model based on plasticity and continuum damage mechanics, and its numerical implementation are presented. The model is especially developed to simulate crack initiation and propagation in concrete structures subjected to quasi-static or dynamic loads.; The rate-independent plastic-damage model is developed based on continuum damage mechanics and a plasticity model for concrete. Cracking is represented by the evolution of damage in strength and stiffness degradation. To make the system well-posed, the viscoplastic regularization based on the Duvaut-Lions model is imposed on the rate-independent model. This leads to a rate-dependent version of the plastic-damage model. A formulation for evaluating the characteristic length, which is assumed to be proportional to the crack bandwidth, is presented based on the derived internal length of the Duvaut-Lions model.; A solution procedure for both rate-independent and rate-dependent models is developed in the context of the finite element method and the backward-Euler method. A new version of the return-mapping algorithm is presented to solve nonlinear equations for the numerical system. The present return-mapping algorithm is efficient for a model having principal stresses in the yield function. The algorithmic tangent stiffness is derived for both rate-independent and rate-dependent models.; Through the numerical examples, the present plastic-damage model is shown to give the results that agree well with experimental data for concrete under cyclic loading as well as monotonic loading. Stiffness degradation and crack opening/closing are simulated properly. The numerical algorithm using the characteristic length gives objective results for the finite element mesh in the dissipated energy sense. In the dynamic tests, it is shown that both global and local responses are fairly mesh-objective, if the viscosity parameter is chosen appropriately based on the crack bandwidth.
机译:本文提出了一种基于塑性和连续损伤力学的塑性损伤模型本构关系及其数值实现方法。该模型是专门为模拟混凝土结构在准静态或动态载荷下的裂纹萌生和扩展而开发的。基于连续损伤力学和混凝土可塑性模型,开发了与速率无关的塑性损伤模型。裂纹的表现是强度和刚度退化的破坏。为了使系统状态良好,将基于Duvaut-Lions模型的粘塑性正则化强加于速率无关模型。这导致了塑性损伤模型的依赖于速率的版本。根据得出的Duvaut-Lions模型的内部长度,提出了一种评估特征长度的公式,假定该特征长度与裂纹带宽成比例。在有限元方法和反向欧拉方法的背景下,开发了速率无关模型和速率无关模型的求解程序。提出了一种新版本的返回映射算法,用于求解数值系统的非线性方程。对于在屈服函数中具有主应力的模型,本返回映射算法是有效的。算法切线刚度是针对速率独立模型和速率独立模型得出的。通过数值例子,表明了本发明的塑性损伤模型给出的结果与混凝土在循环载荷和单调载荷下的实验数据吻合良好。正确模拟了刚度降低和裂纹开合。利用特征长度的数值算法在耗散能量意义上给出了有限元网格的客观结果。在动态测试中,如果根据裂缝带宽适当选择粘度参数,则表明整体响应和局部响应都是相当客观的。

著录项

  • 作者

    Lee, Jeeho.;

  • 作者单位

    University of California, Berkeley.;

  • 授予单位 University of California, Berkeley.;
  • 学科 Engineering Civil.; Agriculture Wood Technology.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 151 p.
  • 总页数 151
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 建筑科学;森林采运与利用;
  • 关键词

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