A second-order flexibility-based model for steel frames of tapered members

被引:17
|
作者
Chiorean, Cosmin G. [1 ]
Marchis, Loana V. [1 ]
机构
[1] Tech Univ Cluj Napoca, Fac Civil Engn, 15 C Daicoviciu Str, Cluj Napoca 400020, Romania
关键词
Tapered element; Flexibility-based model; Timoshenko-Euler beam-column; Power series solution; Maxwell-Mohr method; Plastic hinge; STABILITY FUNCTIONS; BUCKLING ANALYSIS; INPLANE BEHAVIOR; BEAMS; COMPUTATION; ELEMENT; DESIGN;
D O I
10.1016/j.jcsr.2017.01.002
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
The paper presents a new computer method for nonlinear inelastic analysis of steel frames consisting with members with non-uniform cross-sections. A novel second-order flexibility-based element has been developed. The behaviour model accounts for material inelasticity due to combined bending and axial force, element geometrical nonlinear effects in conjunction with initial geometric imperfections using only one element per structural member. The proposed element formulation combines the power series approach to obtain the general solution of the second-order bending moments with the Maxwell-Mohr method to compute the force-displacement relationship of the general continuously non-prismatic TimoshenkoEuler beam-column element. The method ensures also that the plastic strength interaction requirements are always satisfied in the plastic hinges developed at the ends of the member or within the member length. The second-order elasto-plastic tangent stiffness matrix and equivalent nodal loads vector of non-uniform 2D steel members with semi-rigid connections is developed and the proposed nonlinear analysis formulation has been implemented in a computer program. In order to verify the efficiency and accuracy of the proposed approach, several benchmark problems have been studied and the results prove the performance of the proposed method. (C) 2017 Elsevier Ltd. All rights reserved.
引用
收藏
页码:43 / 71
页数:29
相关论文
共 50 条
  • [41] Formulation for second-order inelastic analysis of steel frames including shear deformation effect
    Lanna da Silva, Renata Gomes
    Campos Lavall, Armando Cesar
    Costa, Rodrigo Sernizon
    Viana, Harley Francisco
    JOURNAL OF CONSTRUCTIONAL STEEL RESEARCH, 2018, 151 : 216 - 227
  • [42] Compressive Column Load Identification in Steel Space Frames Using Second-Order Deflection-Based Methods
    Bonopera, Marco
    Chang, Kuo-Chun
    Chen, Chun-Chung
    Lin, Tzu-Kang
    Tullini, Nerio
    INTERNATIONAL JOURNAL OF STRUCTURAL STABILITY AND DYNAMICS, 2018, 18 (07)
  • [43] A discretization of tapered beams up to the second-order nonlinearity
    Dept. of Civil Environ. Eng., Hosei University, 3-7-2 Kajino-cho Koganei, Tokyo 184-8584, Japan
    Doboku Gakkai Ronbunshuu A, 2007, 4 (685-692)
  • [44] Second-Order Model Reduction Based on Gramians
    Teng, Cong
    JOURNAL OF CONTROL SCIENCE AND ENGINEERING, 2012, 2012
  • [45] Second-order H∞ optimal LMS and NLMS algorithms based on a second-order Markov model
    Shahtalebi, K
    Gazor, S
    Pasupathy, S
    Gulak, PG
    IEE PROCEEDINGS-VISION IMAGE AND SIGNAL PROCESSING, 2000, 147 (03): : 231 - 237
  • [46] Refined Gradient Inelastic Flexibility-Based Formulation for Members Subjected to Arbitrary Loading
    Salehi, Mohammad
    Sideris, Petros
    JOURNAL OF ENGINEERING MECHANICS, 2017, 143 (09)
  • [47] Practical second-order inelastic analysis of semirigid frames
    King, W.S.
    Chen, W.F.
    Journal of structural engineering New York, N.Y., 1994, 120 (07): : 2156 - 2175
  • [48] Second-order plastic-hinge analysis of space semi-rigid steel frames
    Ngo-Huu, Cuong
    Nguyen, Phu-Cuong
    Kim, Seung-Eock
    THIN-WALLED STRUCTURES, 2012, 60 : 98 - 104
  • [49] OPTIMUM DESIGN OF GEOMETRICALLY NONLINEAR ELASTIC PLASTIC STEEL FRAMES WITH TAPERED MEMBERS
    HAYALIOGLU, MS
    SAKA, MP
    COMPUTERS & STRUCTURES, 1992, 44 (04) : 915 - 924
  • [50] Deterministic and probability analysis of fire resistance of a steel portal frames with tapered members
    Kralik, J.
    Varga, T.
    SAFETY AND RELIABILITY FOR MANAGING RISK, VOLS 1-3, 2006, : 2081 - +