DOI QR코드

DOI QR Code

Theoretical and experimental studies of unbraced tubular trusses allowing for torsional stiffness

  • Chan, S.L. (Department of Civil and Structural Engineering, Hong Kong Polytechnic University) ;
  • Koon, C.M. (Buildings Department, Hong Kong SAR Government) ;
  • Albermani, F.G. (Department of Civil Engineering, University of Queensland)
  • Received : 2001.02.14
  • Accepted : 2002.01.30
  • Published : 2002.06.25

Abstract

This paper describes the buckling phenomenon of a tubular truss with unsupported length through a full-scale test and presents a practical computational method for the design of the trusses allowing for the contribution of torsional stiffness against buckling, of which the effect has never been considered previously by others. The current practice for the design of a planar truss has largely been based on the linear elastic approach which cannot allow for the contribution of torsional stiffness and tension members in a structural system against buckling. The over-simplified analytical technique is unable to provide a realistic and an economical design to a structure. In this paper the stability theory is applied to the second-order analysis and design of the structural form, with detailed allowance for the instability and second-order effects in compliance with design code requirements. Finally, the paper demonstrates the application of the proposed method to the stability design of a commonly adopted truss system used in support of glass panels in which lateral bracing members are highly undesirable for economical and aesthetic reasons.

Keywords

References

  1. AISC (1993), "Load and resistance factor design specification for structural steel buildings", Chicago, IL, U.S.A.
  2. ASCE (1997), "Effective length and notional load approaches for assessing frame stability: Application for American steel design", Task Committee on Effective Length.
  3. BS5950 (1990) "Structural use of steelwork in buildings part 1", British Standard Institution, London, England.
  4. Chan, S.L. and Chui, P.P.T. (1997), "A generalised design based elasto-plastic analysis of steel frames by section assemblage concept", Eng. Struct., 19(8), 628-636. https://doi.org/10.1016/S0141-0296(96)00138-1
  5. Chan, S.L. and P.P.T. Chui (2000), Non-linear Static and Cyclic Analysis of Semi-rigid Steel Frames, Elsevier Science, 336.
  6. Chan, S.L. and Zhou, Z.H. (1995), "Second order analysis of frame using a single imperfect element per member", J. Struct. Eng., ASCE, 121(6), 939-945. https://doi.org/10.1061/(ASCE)0733-9445(1995)121:6(939)
  7. Chan, S.L., Koon, C.M. and S. Sun (1999), "Design of glazed trusses by buckling analysis", Proc. Glass in Building, edited by S. Ledbetter, 179-184.
  8. Clarke, M.J. (1994), "Plastic-zone analysis of frames", in Advanced Analysis of Steel Frames, ed. Chen, W.F. and Toma, S., CRC, 259-317.
  9. Liew, J.Y.R., White, D.W. and Chen, W.F. (1992), "Second-order refined plastic hinge analysis of frame design", Part 1 and 2, J. Struct. Div., ASCE, 119(11), 3196-3237.
  10. Livesley, R.K. (1964), Matrix Method of Structural Analysis, Pergamon.
  11. Merchant, W. (1954), "The failure load of rigid jointed frameworks as influenced by stability", Structural Engineer, 32, 185-190.
  12. Zienkiewicz, O.C. (1977), The Finite Element Method, 3rd edition, McGraw-Hill, New York.

Cited by

  1. An investigation into structural behaviour of modular steel scaffolds vol.4, pp.3, 2004, https://doi.org/10.12989/scs.2004.4.3.211
  2. Limitation of effective length method and codified second-order analysis and design vol.5, pp.2_3, 2005, https://doi.org/10.12989/scs.2005.5.2_3.181
  3. Studies on buckling lengths of chords for out-of-plane instability vol.11, pp.3, 2011, https://doi.org/10.1016/S1644-9665(12)60098-3
  4. Analysis of Lateral Buckling of Bar with Axial Force Accumulation in Truss vol.216, 2017, https://doi.org/10.1088/1757-899X/216/1/012037