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Finite beam element with 22 DOF for curved composite box girders considering torsion, distortion, and biaxial slip

Wybrane pełne teksty z tego czasopisma
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Experimental and numerical study on the mechanical performance of curved steel–concrete composite box girders is reported in this research. First, this research establishes a theoretical model for curved composite girders with 11° of freedoms (DOFs) for each node. The DOFs include the longitudinal displacement, transverse displacement, deflection, torsion angle, warping angle, and interface biaxial slip between steel and concrete. Based on the virtual work theorem, the equilibrium function, the stiffness matrix, the node displacement matrix and the external load matrix are proposed for the curved composite girders using the FE spatial discretization. Second, the authors conduct an experimental program on three large-scale curved composite girders with various interface shear connectors and central angles. The comparison between the developed finite beam element, the elaborate FE model and the test results indicates the developed finite beam element has an adequate level of accuracy in predicting the deflection, the torsion angle and the axial strain distribution of test specimens. Third, based on the developed finite beam element model, the effect of initial curvature, number of diaphragms, and the interface connector stiffness on the curved composite girder is examined. The simulation results showed that the initial curvature significantly contributes to the displacement and stress of composite girders. Applying more diaphragms can notably reduce the distortion angle and distortion displacement. The interface shear connector stiffness has a significant influence on the curved composite girder. With the increasing shear connector stiffness, the displacement and stress of curved composite girders decrease notably. Based on the parametric analyses, it is recommended to limit the central angle of simply supported composite girder below 45°, to apply an adequate number of diaphragms, and to design curved composite girders as fully shear connection specimens.
Rocznik
Strony
16--34
Opis fizyczny
Bibliogr. 22 poz., fot., rys., wykr.
Twórcy
autor
  • School of Civil Engineering, Beijing Jiaotong University, Beijing, China
autor
  • Department of Civil and Environmental Engineering, University of Houston, Houston, USA
autor
  • China Railway Fifth Survey and Design, Institute Group Co. Ltd, Beijing, China
autor
  • School of Civil Engineering, Beijing Jiaotong University, Beijing, China
  • School of Civil Engineering, Beijing Jiaotong University, Beijing, China
Bibliografia
  • [1] Vlasov VZ (1961) Thin-walled elastic beams. 2nd edition. Jerusalem: Israel Program for Scientific Translation.
  • [2] Giussani F, Mola F. Servicestage analysis of curved composite steel-concrete bridge beams. J Struct Eng ASCE. 2006;132(12):1928–39.
  • [3] Chang CJ, White DW. An assessment of modeling strategies for composite curved steel I-girder bridges. Eng Struct. 2008;30:2991–3002.
  • [4] Erkmen RE, Bradford MA. Nonlinear elastic analysis of composite beams curved in-plan. Eng Struct. 2009;31:1613–24.
  • [5] Adamakosa T, Vayas I, Petridis S, Iliopoulos A. Modeling of curved composite I-girder bridges using spatial systems of beam elements. J Constr Steel Res. 2011;67:462–70.
  • [6] Liu X, Bradford MA, Erkmen RE. Time-dependent response of spatially curved steel-concrete composite members. I: Computational modeling. J Struct Eng ASCE. 2013;139(12):04013004.
  • [7] Thevendran V, Shanmugam NE, Chen S, Liew JYR. Experimen-tal study on steel-concrete composite beams curved in plan. Eng Struct. 2000;22(8):877–89.
  • [8] Tan EL, Uy B. Experimental study on curved composite beams subjected to combined flexure and torsion. J Constr Steel Res. 2009;65:1855–63.
  • [9] Liu X, Bradford MA, Erkmen RE. Time-dependent response of spatially curved steel-concrete composite members. II: Curved-beam experimental modeling. J Struct Eng ASCE. 2013;139(12):04013003.
  • [10] Lin W, Yoda T. Experimental and numerical study on mechanical behavior of composite girders under hogging moment. Int J Adv Steel Construct. 2013;9(4):309–33.
  • [11] Lin W, Yoda T. Numerical study on horizontally curved steel-concrete composite beams subjected to hogging moment. Int J Steel Struct. 2014;14(3):557–69.
  • [12] Segura JM, Armengaud G. Analytical formulation of stresses in curved composite beams. Arch Appl Mech. 1998;68:206–13.
  • [13] Piovan MT, Cortinez VH. Mechanics of thin-walled curved beams made of composite materials, allowing for shear deformability. Thin-Walled Struct. 2007;45:759–89.
  • [14] Nie JG, Zhu L. Beam-truss model of steel-concrete composite box-girder bridges. J Bridge Eng ASCE. 2014;19(7):04014023.
  • [15] Nakai H, Yoo CH. Analysis and design of curved steel bridges. New York: McGraw-Hill Co.; 1988.
  • [16] AISC. Specification for structural steel buildings. ANSI/AISC 360–16. Chicago, Illinois: AISC; 2016.
  • [17] Wang GM, Zhu L, Ji XL, Ji WY. Finite beam element for curved steel-concrete composite box beams considering time-dependent effect. Materials. 2020;13:3253.
  • [18] Li GH. Torsion and bending of thin-walled box girder with great initial curvature. China Civil Eng J. 1987;20(1):65–75 (in Chinese).
  • [19] Lu PZ. Triaxial theoretic analysis and application research of steel-concrete composite box beams. Doctoral dissertation. Chengdu: Southwest Jiaotong University; 2010 (in Chinese).
  • [20] Guo JQ, Fang ZZ, Zheng Z. Design theory of box girder. 2nd ed. Beijing: China Communication Press; 2008 (in Chinese).
  • [21] Li MJ. Finite beam element considering multimechanical, geometrical and time-dependent effects of curved composite box-shape beams. Master dissertation. Beijing: Beijing Jiaotong University; 2019 (in Chinese).
  • [22] Comite Euro International Du Beton. CEB-FIP Model Code 1990. London: Thomas Telford; 1993.
Uwagi
PL
Opracowanie rekordu ze środków MNiSW, umowa Nr 461252 w ramach programu "Społeczna odpowiedzialność nauki" - moduł: Popularyzacja nauki i promocja sportu (2021)
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-7aac40dc-a973-4f2d-b9f5-3bf00fd67141
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