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Linear and nonlinear finite element analyses of anchorage zones in post-tensioned concrete structures.

机译:后张拉混凝土结构中锚固区的线性和非线性有限元分析。

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摘要

Linear and nonlinear finite element analyses are used for the investigation of rectangular anchorage zones with the presence of a support reaction. The investigation is conducted based on four load configurations consisting of concentric, inclined concentric, eccentric, and inclined eccentric loads. The method of model construction is illustrated thoroughly. The influence of several parameters, including anchorage ratio, inclination of prestressing load, eccentricity, magnitude of the reaction force, bearing plate ratio, and the location of the reaction force, is studied. Both graphical and numerical presentations of the results from each load configuration are given. Improved equations, which are modified from the equations presented in the AASHTO Standard Specifications (2002), are proposed. The results from the equations are compared to those from the finite element method. Nonlinear finite element analysis is used to verify the applicability of the equations and to study a new bursting steel arrangement.;Linear and nonlinear finite element analyses are also used for the study of non-rectangular anchorage zones. Four basic load configurations, including concentric, eccentric, inclined concentric, and inclined eccentric loads, are investigated. The shell element is selected for the construction of the finite element models. Several parameters, consisting of anchorage ratio, inclination of prestressing load, eccentricity, web thickness, ratio of web thickness to flange thickness, and flange width, are chosen for parametric studies. The results from the studies are presented graphically and numerically. Equations to calculate the bursting force and location of the force are developed from the Strut-and-Tie Model approach. The verification of the formulations and the investigation of bursting steel arrangement are conducted using nonlinear finite element analysis.
机译:线性和非线性有限元分析被用于研究带有支撑反应的矩形锚固区域。该研究基于四种载荷配置进行,其中包括同心载荷,倾斜同心载荷,偏心载荷和倾斜偏心载荷。模型构建的方法已详细说明。研究了锚固比,预应力载荷的倾斜度,偏心率,反作用力的大小,支承板比以及反作用力的位置等几个参数的影响。给出了每种载荷配置结果的图形和数字表示。提出了改进的公式,该公式是根据AASHTO标准规范(2002)中提出的公式进行修改的。将方程的结果与有限元方法的结果进行比较。非线性有限元分析用于验证方程的适用性并研究新型的爆破钢布置。线性和非线性有限元分析也用于非矩形锚固区域的研究。研究了四种基本载荷配置,包括同心载荷,偏心载荷,倾斜同心载荷和倾斜偏心载荷。选择壳单元来构建有限元模型。选择几个参数,包括锚固比,预应力载荷的倾斜度,偏心率,腹板厚度,腹板厚度与法兰厚度的比率以及法兰宽度,以进行参数研究。研究的结果以图形和数字形式呈现。根据“压杆式”模型方法,开发了用于计算爆破力和力位置的方程。使用非线性有限元分析进行公式验证和爆破钢布置研究。

著录项

  • 作者

    Hengprathanee, Songwut.;

  • 作者单位

    Virginia Polytechnic Institute and State University.;

  • 授予单位 Virginia Polytechnic Institute and State University.;
  • 学科 Civil engineering.
  • 学位 Ph.D.
  • 年度 2004
  • 页码 426 p.
  • 总页数 426
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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