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波形钢腹板-双管弦杆-混凝土板组合连续箱梁受弯性能

董桔灿 陈宜言 BRISEGHELLABruno 吴庆雄 王梦雨

董桔灿, 陈宜言, BRISEGHELLABruno, 吴庆雄, 王梦雨. 波形钢腹板-双管弦杆-混凝土板组合连续箱梁受弯性能[J]. 交通运输工程学报, 2016, 16(3): 35-45. doi: 10.19818/j.cnki.1671-1637.2016.03.005
引用本文: 董桔灿, 陈宜言, BRISEGHELLABruno, 吴庆雄, 王梦雨. 波形钢腹板-双管弦杆-混凝土板组合连续箱梁受弯性能[J]. 交通运输工程学报, 2016, 16(3): 35-45. doi: 10.19818/j.cnki.1671-1637.2016.03.005
DONG Jie-can, CHEN Yi-yan, BRISEGHELLA Bruno, WU Qing-xiong, WANG Meng-yu. Flexural behaviors of composite continuous box-girder with corrugated steel webs, double concrete filled steel tubular chords and concrete slabs[J]. Journal of Traffic and Transportation Engineering, 2016, 16(3): 35-45. doi: 10.19818/j.cnki.1671-1637.2016.03.005
Citation: DONG Jie-can, CHEN Yi-yan, BRISEGHELLA Bruno, WU Qing-xiong, WANG Meng-yu. Flexural behaviors of composite continuous box-girder with corrugated steel webs, double concrete filled steel tubular chords and concrete slabs[J]. Journal of Traffic and Transportation Engineering, 2016, 16(3): 35-45. doi: 10.19818/j.cnki.1671-1637.2016.03.005

波形钢腹板-双管弦杆-混凝土板组合连续箱梁受弯性能

doi: 10.19818/j.cnki.1671-1637.2016.03.005
基金项目: 

教育部新世纪优秀人才支持计划项目 NCET-13-0737

详细信息
    作者简介:

    董桔灿(1981-), 男, 福建沙县人, 深圳市市政设计研究院有限公司高级工程师, 福州大学工学博士研究生, 从事组合桥梁研究

    BRISEGHELLABruno:BRISEGHELLA Bruno(1971-), 男, 意大利帕多瓦人, 福州大学教授, 工学博士

  • 中图分类号: U443.32

Flexural behaviors of composite continuous box-girder with corrugated steel webs, double concrete filled steel tubular chords and concrete slabs

More Information
    Author Bio:

    DONG Ju-can(1981-), male, senior engineer, doctoral student, +86-755-83265011, 651154812@qq.com

    BRISEGHELLA Bruno(1971-), male, professor, PhD, +86-591-22865378, Bruno@fzu.edu.cn

  • 摘要: 提出了新型波形钢腹板-双管弦杆-混凝土板组合梁, 混凝土顶板与双钢管混凝土下弦杆由波形钢腹板连接。为了分析新型组合梁在正、负弯矩作用下的受弯性能, 进行了组合连续梁的受弯试验, 研究了试验梁的破坏模式、变形特性、应变特性与混凝土顶板裂缝发展规律。根据试验结果, 提出了新型组合梁的变形和承载力计算方法, 并验证了方法的有效性。试验结果表明: 在正、负弯矩区段, 组合截面波形钢腹板各测点纵向应变很小, 跨中和支点处纵向应变峰值仅为下弦杆的3.7%和5.1%, 可忽略不计; 混凝土顶板和钢管混凝土下弦杆纵向应变沿截面高度方向基本呈线性变化, 满足平截面假定, 在外荷载作用下共同受力; 当组合试验梁达到开裂荷载140 kN时, 主梁跨中挠度理论计算值为5.8 mm, 试验值为5.5 mm, 误差约为5%, 当组合试验梁跨中截面达到极限抗弯承载力时, 荷载理论计算值为399 kN, 试验值为415 kN, 试验值略高于理论计算值, 但两者误差很小, 约为4%, 说明该组合梁的挠度和抗弯承载力理论计算方法简单、可靠。

     

  • 图  1  新型组合结构

    Figure  1.  New type of composite structure

    图  2  试验梁构造(单位: mm)

    Figure  2.  Configuration of test beam(units: mm)

    图  3  预应力钢束布置(单位: mm)

    Figure  3.  Arrangement of prestressing tendons(units: mm)

    图  4  波形钢腹板连接形式

    Figure  4.  Connection type of corrugated steel web

    图  5  连接处构造

    Figure  5.  Configuration of joint

    图  6  试验梁加载位置

    Figure  6.  Loading locations of test beam

    图  7  试验梁加载装置

    Figure  7.  Loading device of test beam

    图  8  挠度和应变测点布置(单位: mm)

    Figure  8.  Layout of measuring points of deflection and strain(units: mm)

    图  9  负弯矩区段顶板裂缝

    Figure  9.  Cracks of top flange in negative moment region

    图  10  负弯矩区段混凝土顶板裂缝分布

    Figure  10.  Cracks distribution of top flange in negative moment region

    图  11  正弯矩区段加腋处裂缝

    Figure  11.  Cracks of haunched area in positive moment region

    图  12  L/4、L/2截面荷载-挠度曲线

    Figure  12.  Load-deflection curves at L/4 and L/2 sections

    图  13  3L/4截面荷载-挠度曲线

    Figure  13.  Load-deflection curve at 3L/4 section

    图  14  中支点荷载-应变曲线

    Figure  14.  Load-strain curves at intermediate support

    图  15  跨中荷载-应变曲线

    Figure  15.  Load-strain curves at mid-span

    图  16  中支点主梁沿梁高应变分布

    Figure  16.  Strain distributions along height of girder at intermediate support

    图  17  跨中主梁沿梁高应变分布

    Figure  17.  Strain distributions along height of girder at mid-span

    图  18  中支点腹板荷载-剪应变曲线

    Figure  18.  Load-shear strain curve of web at intermediate support

    图  19  跨中腹板荷载-剪应变曲线

    Figure  19.  Load-shear strain curve of web at mid-span

    图  20  中支点主梁腹板剪应变沿腹板高度分布

    Figure  20.  Shear strain distributions of main beam's web along height of web at intermediate support

    图  21  跨中主梁腹板剪应变沿腹板高度分布

    Figure  21.  Shear strain distributions of main beam's web along height of web at mid-span

    图  22  组合截面

    Figure  22.  Composite sections

    图  23  极限承载力计算原理

    Figure  23.  Calculation principle of ultimate bearing capacity

    表  1  试验材料力学性能

    Table  1.   Mechanical properties of experimental materials

    下载: 导出CSV

    表  2  挠度比较

    Table  2.   Comparison of deflections

    下载: 导出CSV
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  • 收稿日期:  2016-02-22
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