Nonlinear Finite Element Analyses of Steel/FRP-Reinforced Concrete Beams by Using a Novel Composite Beam Element

被引:14
|
作者
Zhang, Y. X. [1 ]
Lin, Xiaoshan [1 ]
机构
[1] Univ New S Wales, Sch Engn & Informat Technol, Canberra, ACT 2600, Australia
关键词
composite beam element; Timoshenko's composite beam function; layered approach; nonlinearity; progressive cracking; FLEXURAL BEHAVIOR; FRP BARS; FIBER; DEFLECTION; PLATES; PREDICTION;
D O I
10.1260/1369-4332.16.2.339
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
A simple displacement-based one-dimensional two-node layered composite beam element with only two degrees of freedom per node is developed based on Timoshenko's composite beam functions for nonlinear finite element analyses of steel/FRP-reinforced concrete beams in this paper. Timoshenko's composite beam functions are employed to represent the displacement interpolation functions, and thus the element gives a unified formulation for both slender and moderately deep composite beams and the notorious shear-locking problem is avoided naturally. Geometric nonlinearity and material nonlinearity are included in the new model, and tension-stiffening effect after cracking is also accounted for. The proposed composite beam element is validated against numerical examples, and it is demonstrated to be accurate and effective for analyses of slender and moderately deep composite beams even with very coarse meshes. The element is then employed to analyse the nonlinear structural behaviour of composite steel/FRP-reinforced concrete beams with different parameters, such as different types of reinforcing bars (steel, GFRP, CFRP and BFRP) and different ratios of reinforcement, and the influences of these parameters on the structural behaviour are investigated. The progressive cracking processes of the concrete beams with the increase of loading are also modelled using the proposed element and the results are presented in this paper.
引用
收藏
页码:339 / 352
页数:14
相关论文
共 50 条
  • [1] Nonlinear Finite Element Analysis of Composite Steel/FRP-Reinforced Concrete Beams Using a New Beam Element
    Lin, Xiaoshan
    Zhang, Y. X.
    [J]. ADVANCES IN FRP COMPOSITES IN CIVIL ENGINEERING, 2010, : 727 - 730
  • [2] Novel Composite Beam Element with Bond-Slip for Nonlinear Finite-Element Analyses of Steel/FRP-Reinforced Concrete Beams
    Lin, Xiaoshan
    Zhang, Y. X.
    [J]. JOURNAL OF STRUCTURAL ENGINEERING, 2013, 139 (12)
  • [3] Nonlinear finite element analyses of steel/FRP-reinforced concrete beams in fire conditions
    Lin, Xiaoshan
    Zhang, Y. X.
    [J]. COMPOSITE STRUCTURES, 2013, 97 : 277 - 285
  • [4] Nonlinear finite element analyses of FRP-reinforced concrete slabs using a new layered composite plate element
    Y. Zhu
    Y. X. Zhang
    [J]. Computational Mechanics, 2010, 46 : 417 - 430
  • [5] Nonlinear finite element analyses of FRP-reinforced concrete slabs using a new layered composite plate element
    Zhu, Y.
    Zhang, Y. X.
    [J]. COMPUTATIONAL MECHANICS, 2010, 46 (03) : 417 - 430
  • [6] A new composite element for FRP-reinforced concrete slabs
    Zhang, Y. X.
    Zhu, Y.
    [J]. CHALLENGES, OPPORTUNITIES AND SOLUTIONS IN STRUCTURAL ENGINEERING AND CONSTRUCTION, 2010, : 203 - +
  • [7] Nonlinear finite element analysis of steel fiber reinforced concrete composite beams
    Xu, LH
    Ding, SM
    [J]. ICACS 2003: INTERNATIONAL CONFERENCE ON ADVANCES IN CONCRETE AND STRUCTURES, VOL 1 AND 2, 2003, 32 : 1412 - 1418
  • [8] Nonlinear finite element analysis of concrete beams reinforced with FRP bars
    Li, N.
    Luo, Y.
    [J]. ADVANCES IN HETEROGENEOUS MATERIAL MECHANICS 2008, 2008, : 1477 - 1480
  • [9] Nonlinear Finite Element Analysis of FRP Strengthened Reinforced Concrete Beams
    Sasmal S.
    Kalidoss S.
    Srinivas V.
    [J]. Journal of The Institution of Engineers (India): Series A, 2012, 93 (4) : 241 - 249
  • [10] Nonlinear finite element analyses of FRP-strengthened reinforced concrete slabs using a new layered composite plate element
    Teng, Xiaodan
    Zhang, Y. X.
    [J]. COMPOSITE STRUCTURES, 2014, 114 : 20 - 29