Buckling behaviors and load resistance design of steel cable-arches under in-plane loads

被引:1
|
作者
Chea, Pumsakheyna [1 ]
Guo, Yan-Lin [1 ]
Zhang, De-Xin [2 ]
Wang, Hui-Fang [2 ]
Wu, Jin-Peng [2 ]
机构
[1] Tsinghua Univ, Dept Civil Engn, Beijing 100084, Peoples R China
[2] Beijing Construct Engn Grp Co Ltd, Beijing 100055, Peoples R China
基金
中国国家自然科学基金;
关键词
Cable-arch; Cable restraining factor; In-plane loads; Global elastic buckling load; Global stability performance; Load resistance; STRENGTH;
D O I
10.1016/j.jcsr.2023.108094
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
This paper presents theoretical and numerical investigations into the in-plane elastic global buckling performance and load resistance design of a kind of pin-ended cable-arch (CA). CA is assumed to take radial uniformly distributed load (RUDL), full-span and half-span vertical uniformly distributed loads (FSVUDL and HSVUDL) respectively. From the preliminary theoretical derivation based on the Rayleigh-Ritz Method, a new key parameter of CA defined as the restraining factor of the cables on the arch, was established and it reflects the restraining effect of the cables on the elastic buckling behavior of CA under RUDL. In addition, the elastic buckling loads obtained from the Finite Element (FE) numerical results is used to determine the normalized slenderness ratio which can be further modified to consider the slackness of the cables in the nonlinear analysis. Based on the results obtained from nonlinear inelastic FE analysis of CA under axial compression and the combination of axial compression and bending effect, the in-plane design for predicting load resistance of CA is proposed and it provides a lower envelop in estimating the in-plane global stability capacity of CA. In addition, it is observed that the pre-tensioning stress amplitude of the cables has insignificant effect on the global stability capacity of CA under VUDL. However, in practical engineering application, the two cables only connected to the arch-pins are recommended to establish the target pre-tensioned stress values ranging from 200 MPa to 400 MPa.
引用
收藏
页数:14
相关论文
共 50 条
  • [1] In-Plane Elastic Buckling Behavior of Circular Tied Cable-Arches
    Qiu, Minghong
    Kang, Houjun
    Guo, Tieding
    Zhu, Haiping
    INTERNATIONAL JOURNAL OF STRUCTURAL STABILITY AND DYNAMICS, 2017, 17 (08)
  • [2] In-plane buckling and design of steel arches
    Pi, YL
    Trahair, NS
    JOURNAL OF STRUCTURAL ENGINEERING-ASCE, 1999, 125 (11): : 1291 - 1298
  • [3] In-plane buckling and design of steel arches
    Pi, Yong-Lin
    Trahair, N.S.
    Journal of structural engineering New York, N.Y., 1999, 125 (11): : 1291 - 1298
  • [4] In-plane buckling and design of steel tubular truss arches
    Dou, Chao
    Guo, Yu-Fei
    Jiang, Zi-Qin
    Gao, Wei
    Pi, Yong-Lin
    THIN-WALLED STRUCTURES, 2018, 130 : 613 - 621
  • [5] In-plane inelastic buckling and strengths of steel arches
    Pi, YL
    Trahair, NS
    JOURNAL OF STRUCTURAL ENGINEERING-ASCE, 1996, 122 (07): : 734 - 747
  • [6] Methodology for determining optimal design of funicular arches under point loads and selfweight against in-plane buckling
    Zhang, J. M.
    Wang, C. M.
    Pan, W. H.
    ENGINEERING STRUCTURES, 2024, 300
  • [7] Calculation of the critical in-plane buckling load of network arches
    Schanack, Frank
    BAUTECHNIK, 2009, 86 (05) : 249 - 255
  • [8] Nonlinear in-plane buckling of shallow parabolic arches with tension cables under step loads
    Linzi Fan
    Ying Zhang
    Yaroslav Zhuk
    Ivan Goroshko
    Pooya Sareh
    Archive of Applied Mechanics, 2022, 92 : 335 - 349
  • [9] Nonlinear in-plane buckling of shallow parabolic arches with tension cables under step loads
    Fan, Linzi
    Zhang, Ying
    Zhuk, Yaroslav
    Goroshko, Ivan
    Sareh, Pooya
    ARCHIVE OF APPLIED MECHANICS, 2022, 92 (01) : 335 - 349
  • [10] In-Plane Elastic Buckling of Shallow Parabolic Arches under an External Load and Temperature Changes
    Cai, Jianguo
    Xu, Yixiang
    Feng, Jian
    Zhang, Jin
    JOURNAL OF STRUCTURAL ENGINEERING, 2012, 138 (11) : 1300 - 1309