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钢-混凝土组合梁的温度骤变效应分析

周勇超 胡圣能 宋磊 李子青

周勇超, 胡圣能, 宋磊, 李子青. 钢-混凝土组合梁的温度骤变效应分析[J]. 交通运输工程学报, 2013, 13(1): 20-26. doi: 10.19818/j.cnki.1671-1637.2013.01.004
引用本文: 周勇超, 胡圣能, 宋磊, 李子青. 钢-混凝土组合梁的温度骤变效应分析[J]. 交通运输工程学报, 2013, 13(1): 20-26. doi: 10.19818/j.cnki.1671-1637.2013.01.004
ZHOU Yong-chao, HU Sheng-neng, SONG Lei, LI Zi-qing. Effect analysis of steel-concrete composite beam caused by sudden change of temperature[J]. Journal of Traffic and Transportation Engineering, 2013, 13(1): 20-26. doi: 10.19818/j.cnki.1671-1637.2013.01.004
Citation: ZHOU Yong-chao, HU Sheng-neng, SONG Lei, LI Zi-qing. Effect analysis of steel-concrete composite beam caused by sudden change of temperature[J]. Journal of Traffic and Transportation Engineering, 2013, 13(1): 20-26. doi: 10.19818/j.cnki.1671-1637.2013.01.004

钢-混凝土组合梁的温度骤变效应分析

doi: 10.19818/j.cnki.1671-1637.2013.01.004
基金项目: 

交通运输部科技项目 2010-353-333-140

详细信息
    作者简介:

    周勇超(1977-), 男, 陕西西安人, 长安大学讲师, 工学博士研究生, 从事桥梁结构分析与检测研究

    李子青(1954-), 男, 陕西榆林人, 长安大学教授

  • 中图分类号: U448.34

Effect analysis of steel-concrete composite beam caused by sudden change of temperature

More Information
    Author Bio:

    ZHOU Yong-chao(1977-), male, lecturer, doctoral student, +86-29-82335910, zyc_zeus@126.com

    LI Zi-qing(1954-), male, professor, +86-29-82334773, lzq369@263.net

  • 摘要: 对自然环境内钢-混凝土组合梁截面内温度进行了测试, 以温差梯度为计算模型, 基于弹性理论, 推导了不同温差模式下组合梁交界面上的剪力、剪应力、相对滑移应变与变形以及弯曲变形曲率计算公式。分析结果表明: 在自然温变情况下组合梁截面内存在温差, 同时混凝土翼板内温度分布不均匀; 界面剪力最大值在跨中部位, 向梁端部逐渐递减为0;剪应力、相对滑移应变与变形在梁端部达到最大值, 向跨中逐渐递减为0;界面内力及变形与温差大小呈线性正比, 斜率与混凝土板内温度分布模式有关; 混凝土板内温度分布模式及厚度是截面内力和变形的主要影响因素。

     

  • 图  1  温度测点

    Figure  1.  Temperature measuring points

    图  2  现场测试

    Figure  2.  Field test

    图  3  温度-时刻曲线

    Figure  3.  Temperature-time curves

    图  4  截面温度分布-时刻曲线

    Figure  4.  Section temperature distribution-time curves

    图  5  组合梁交界面内力分析

    Figure  5.  Composite beam interfacial force analysis

    图  6  组合梁截面尺寸

    Figure  6.  Section dimension of composite beam

    图  7  温度模式

    Figure  7.  Temperature modes

    图  8  界面剪力分布

    Figure  8.  Distributions of interfacial shear forces

    图  9  界面剪应力分布

    Figure  9.  Distributions of interfacial shear stresses

    图  10  界面相对滑移变形分布

    Figure  10.  Distributions of interfacial relative slide deformations

    图  11  最大剪应力-温差曲线

    Figure  11.  Maximum shear stress-temperature difference curves

    表  1  不同温差梯度计算结果

    Table  1.   Calculation results of different temperature gradients

    温差梯度 最大值 温度模式a 温度模式b 有限元法 实测值[17]
    T(y)=15 ℃t1=15 ℃t2=6.7 ℃ T(x)/kN 2 035 2 149 1 974
    τ(x)/MPa 9.41 9.94 8.74
    S(x)/mm 0.74 0.78 0.76 0.77
    T(y)=20 ℃t1=20 ℃t2=6.7 ℃ T(x)/kN 2 393 2 866 2 332
    τ(x)/MPa 11.07 13.25 9.96
    S(x)/mm 0.87 1.04 0.81 0.98
    T(y)=25 ℃t1=25 ℃t2=6.7℃ T(x)/kN 2 751 3 582 2 696
    τ(x)/MPa 12.72 16.57 11.54
    S(x)/mm 1.00 1.31 0.99 1.25
    T(y)=30 ℃t1=30 ℃t2=6.7 ℃ T(x)/kN 3 109 4 299 3 061
    τ(x)/MPa 14.38 19.88 12.94
    S(x)/mm 1.13 1.57 1.21 1.43
    下载: 导出CSV
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出版历程
  • 收稿日期:  2012-10-28
  • 刊出日期:  2013-02-25

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