Please wait a minute...
浙江大学学报(工学版)
土木与交通工程     
矩形钢管截面延性等级和板件宽厚比相关关系
欧阳丹丹1, 付波2,3, 童根树3
1. 武警杭州士官学校,浙江 杭州 310023; 2. 杭萧钢构股份有限公司,浙江 杭州 310003;3. 浙江大学 土木工程学系,浙江 杭州 310058
Ductility grading of rectangular steel tube section and width thickness ratio correlation
OUYANG Dan dan1, FU Bo2,3 , TONG Gen shu3
1. Hangzhou Non Commissioned Officer Academy of CAPF, Hangzhou 310023, China; 2. Hangxiao Steel Structure Company Limited, Hangzhou 310003, China; 3. Department of Civil Engineering, Zhejiang University, Hangzhou 310058, China
 全文: PDF(1035 KB)   HTML
摘要:

利用ANSYS软件建立矩形钢管截面有限元模型,对压弯荷载作用下的模型进行非线性分析,得到截面弯矩—曲率曲线.采用曲率定义截面延性,分析残余应力、初始几何缺陷、模型长高比、板件厚度比、板件宽厚比对截面延性的影响,并拟合得到通用宽厚比和截面延性系数的关系式.根据地震力计算时采用的结构影响系数大小划分钢管截面的延性等级.区分结构影响系数中是否考虑结构超强的影响,给出各级截面的结构延性需求和截面延性需求,利用截面延性系数计算公式反推相对应的通用宽厚比分界.引入板件宽厚比的比值和钢管截面屈曲系数,将通用宽厚比分界转换成组成截面的板件宽厚比相关关系,并提出相关关系计算公式.结果表明,残余应力和初始几何缺陷对截面延性影响不大,当屈曲半波数大于1之后,长高比对截面延性的影响也可以忽略.腹板和翼缘板间的相互作用对截面延性影响较大,在划分截面延性等级时,需采用板件宽厚比相关关系的形式.

Abstract:
The finite element models of rectangular steel tube section were built by ANSYS software. Under combined bending and compression, the moment curvature curves of cross section were obtained by nonlinear analysis and the section ductility was defined by curvature. The effects of residual stress, initial geometric imperfection, length height ratio, plate thickness ratio and width thickness ratio on section ductility were analyzed. Relation between the slenderness and ductility factor of steel tube section was proposed. The ductility grading of sections were classified by structural behavior factors which were used to calculate seismic force. Whether over strength factor was included in the structural behavior factor was distinguished. The requirements of structure ductility and section ductility were given on all kinds of sections and the corresponding slenderness boundaries were obtained by using ductility factors formula of steel tube section. By introducing the ratio of width thickness ratio and buckling coefficient of steel tube section, slenderness boundaries were converted into the correlation of the width thickness ratio of flange and web, and the correlation formula of width thickness ratio was proposed.The results show that residual stress and initial geometric imperfection has less effect on section ductility. When the number of buckling half wave is greater than one, the effect of length height ratio can also be neglected. The interaction between flange and web has great influence on section ductility. It is necessary to adopt the form of width thickness ratio correlation to classify the ductility grading of section.
出版日期: 2016-02-01
:  TU 391  
基金资助:

国家自然科学基金资助项目(51078328).

通讯作者: 童根树,男,教授.ORCID:0000 0002 3985 8429.     E-mail: tonggs@ zju.edu.cn
作者简介: 欧阳丹丹(1983—),女,硕士,从事钢结构抗震方面的研究.ORCID:0000 0002 9597 0346. E-mail:1045040639@qq.com
服务  
把本文推荐给朋友
加入引用管理器
E-mail Alert
RSS
作者相关文章  

引用本文:

欧阳丹丹, 付波, 童根树. 矩形钢管截面延性等级和板件宽厚比相关关系[J]. 浙江大学学报(工学版), 10.3785/j.issn.1008-973X.2016.02.011.

OUYANG Dan dan, FU Bo,TONG Gen shu. Ductility grading of rectangular steel tube section and width thickness ratio correlation. JOURNAL OF ZHEJIANG UNIVERSITY (ENGINEERING SCIENCE), 10.3785/j.issn.1008-973X.2016.02.011.

链接本文:

http://www.zjujournals.com/eng/CN/10.3785/j.issn.1008-973X.2016.02.011        http://www.zjujournals.com/eng/CN/Y2016/V50/I2/271

[1] EN1993 1 1: 2006. Eurocode 3: Design of steel structures Part 1 5: Plated structural elements[S]. Brussels: Belgium European Communities for Standardization,2006: 40-43.
[2] 童根树,付波.受压和受弯板延性系数和面向抗震设计的钢截面分类[J].工程力学,2013,30(3): 323-330.
TONG G S, FU Bo. Ductility factors of plates and section classification for seismic design [J].Engineering Mechanics, 2013, 30(3): 323-330.
[3] 付波,童根树.工字形截面的延性系数和面向抗震设计的钢截面分类[J].工程力学,2014,31(6): 173-182.
FU Bo,TONG Gen shu. Ductility factors of I section and section classification for seismic design[J]. Engineering Mechanics, 2014,31(6): 173-182.
[4] AIJ2010鋼構造限界狀態設計指針·同解说[S].日本建築學會,2010: 8-17.
AIJ2010: Recommendation for limit state design of steel structures [S].Japan architectural Institute,2010: 8-17.
[5] 施刚,林错错,王元清,等.高强度钢材箱形截面轴心受压短柱局部稳定试验研究[J].工业建筑, 2012, 42(1): 18-25.
SHI Gang, LIN Cuo cuo, WANG Yuan qing, et al. Experimental study on local buckling of high strength steel square box section stub columns under axial compression[J].Industrial Construction,2012,42(1): 18-25.
[6] USAMI T, FUKUMOTO Y. Welded box compression members [J].Journal of Structural Engineering, 1984, 110(10): 2457-2470.
[7] KEY P W, HASAN W S, HANCOCK G J. Column behavior of cold formed hollow sections [J]. Journal of Structural Engineering,1988.114(2): 390-407.
[8] ZHAO Xiao ling, HANCOCK G J. Square and rectangular hollow sections subject to combined actions [J]. Journal of Structural Engineering,1992.118(3): 648-667.
[9] RASMUSSEN K J R, HANCOCK G J. Design of cold formed stainless steel tubular members. i columns [J]. Journal of Structural Engineering,1993. 119(8): 2349-2367.
[10] RASMUSSEN K J R, HANCOCK G J. Design of cold formed stainless steel tubular members. ii beams [J]. Journal of Structural Engineering. 1993. 119(8): 2368-2386.
[11] SULLY R M, HANCOCK G J. Behavior of cold formed shs beam columns [J]. Journal of Structural Engineering. 1996. 122(3): 326-336.
[12] WILKINSON T, HANCOCK G J. Tests to examine compact web slenderness of cold formed RHS[J]. Journal of Structural Engineering, 1998.124(10):11661174.
[13] WILKINSON T, HANCOCK G J. Predicting the rotation capacity of cold formed RHS beams using finite element analysis [J]. Journal of Constructional Steel Research, 2002. 58(11): 1455-1471.
[14] ZHENG Yi, USAMI T, Ge Han bin. Ductility of thin walle d steel box stub columns [J].Journal of Structural Engineering,2000,126(11): 1304-1311.
[15] GARDNER L, NETHERCOT D A. Experiments on stainless steel hollow sections—Part 1: Material and cross sectional behavior [J].Journal of Constructional Steel Research, 2004, 60(9): 1291-1318.
[16] 石永久,王萌,王元清.结构钢材循环荷载下的本构模型研究[J].工程力学,2012,29(9): 92-98.
SHI Yong jiu, WANG Meng, WANG Yuan qing. Study on constitutive model of structural steel under cyclic loading [J]. Engineering Mechanics, 2012, 29(9): 92-98.
[17] GARDNER L, NETHERCOT D A. Numerical modeling of stainless steel structural components—a consistent approach[J]. Journal of Structrual Engineering,2004, 130(10): 1586-1601.
[18] 陈绍蕃,顾强.钢结构(上册):钢结构基础[M].北京:中国建筑工业出版社,2003.
[19] 彭国之.薄壁截面的局部稳定性研究[D],浙江大学,2012.
PENG Guo Zhi, The research on local buckling of thin walled section[D], Thesis for a Master’s Degree, Zhejiang University, 2012.
[20] 蔡志恒.双周期标准化的弹塑性反应谱研究[D],浙江大学,2011.
CAI Zhi heng, Inelastic spectra normalized by two characteristic periods [D], Doctoral Thesis, Zhejiang University, 2011.

[1] 杨章, 童根树, 张磊. 对称布置2根单侧加劲肋的有效刚度[J]. 浙江大学学报(工学版), 2016, 50(8): 1446-1455.
[2] 相阳, 罗永峰, 廖冰, 沈祖炎. 球面网壳地震动输入与振型响应的相关性[J]. 浙江大学学报(工学版), 2016, 50(6): 1040-1047.
[3] 童根树,杨章,张磊. 钢板剪力墙单侧加劲肋的有效抗弯刚度[J]. 浙江大学学报(工学版), 2015, 49(11): 2151-2158.
[4] 王佼姣, 石永久, 王元清, 潘鹏, 牧野俊雄, 齐雪. 低屈服点钢材LYP100循环加载试验[J]. 浙江大学学报(工学版), 2015, 49(8): 1401-1409.
[5] 杨连枝, 张亮亮, 余莲英, 尚兰歌, 高阳, 王敏中. 悬臂梁固定端不同位移边界条件下解的对比[J]. 浙江大学学报(工学版), 2014, 48(11): 1955-1961.
[6] 陆金钰,唐屹,舒赣平,王恒华. 不等高开缝钢板剪力墙滞回性能分析[J]. 浙江大学学报(工学版), 2014, 48(11): 1968-1975.
[7] 程华强,罗尧治,许贤. 自适应张弦梁结构的非线性内力控制[J]. 浙江大学学报(工学版), 2014, 48(7): 1155-1161.
[8] 张磊, 罗桂发, 童根树. 人字撑-钢框架弹塑性抗侧性能的精细化研究[J]. J4, 2013, 47(10): 1815-1823.
[9] 肖南, 王海, 陈华鹏, 张飞林. 大气腐蚀下网架结构症状可靠度及寿命预测[J]. J4, 2013, 47(8): 1373-1378.
[10] 王振宇,张劲帆,方成,刘国华,蒋建群. 半刚性节点初始刚度的组件式计算模型[J]. J4, 2012, 46(11): 1998-2006.
[11] 张磊,童根树. 薄壁构件整体稳定性的有限元模拟[J]. J4, 2011, 45(3): 531-538.
[12] 金阳, 童根树. 考虑翼缘约束的工字形截面腹板的弹性屈曲[J]. J4, 2009, 43(10): 1883-1891.