Advanced Steel Construction

Vol. 13, No. 4, pp. 412-426 (2017)


EFFECTIVE LENGTH FACTOR OF COLUMNS IN

NON-SWAY MODULAR STEEL BUILDINGS

 

Guo-Qiang Li1,2, Ke Cao1, Ye Lu1,2,* and Jian Jiang1

1College of Civil Engineering, Tongji University, Shanghai 200092, PR China

2State Key Laboratory for Disaster Reduction in Civil Engineering, Tongji University, Shanghai 200092, PR China

*(Corresponding author: E-mail:This email address is being protected from spambots. You need JavaScript enabled to view it.)

Received: 8 February 2016; Revised: 27 January 2017; Accepted: 25 February 2017

 

DOI:10.18057/IJASC.2017.13.4.6

 

View Article   Export Citation: Plain Text | RIS | Endnote

ABSTRACT

Prefabrication by off-site manufacturing (OSM) leads to faster construction, improved quality, and reduced resources and waste. As a specific type of off-site structure, modular steel buildings consisting of volumetric modular units is a relatively new structural form in comparison with traditional steel frames with fixed or flexible beam-to-column connections. For multi-strorey modular steel buildings, additional lateral force-resisting systems are commonly used to prevent the structural side sway. In order to rationally evaluate the stability of columns in the non-sway modular steel buildings, the governing equations for determining the effective length factor (K-factor) of columns are derived using the three-column sub-assemblage model. A simplified method based on the French rule is proposed to determine K-factors. Its accuracy and effectiveness are verified against governing equations (maximum error within 6%) and finite element simulation of a six-storey modular steel frame (maximum error within 9%). The influencing factors on the K-factor are studied. The results show that the available methods such as the alignment chart and French rule cannot be directly applied to determine K-factors for the modular steel buildings. It is found that the boundary restraint parameters and their relative values affect the K-factor. The assumption of pinned connections between modular units is found to be non-conservative. It is recommended to check and strengthen the flexible connections for the design of modular steel buildings with too small or too large relative stiffness of the connections between modules.

 

KEYWORDS

Effective length factor, column buckling, semi-rigid connection, non-sway modular steel building, simplified method


REFERENCES

[1] Lawson, R.M., Richards, J., "Modular Design for High-rise Buildings", Proceedings of the ICE - Structures and Buildings, 2010, Vol. 163, pp. 151-64.

[2] Fathieh, A., "Nonlinear Dynamic Analysis of Modular Steel Buildings in Two and Three Dimensions", [Master of Applied Science], Toronto: University of Toronto, 2013.

[3] Lawson, R.M., Ogden, R.G., "Hybrid’ Light Steel Panel and Modular Systems", Thin-Walled Structures, 2008, Vol. 46, pp. 720-30.

[4] Construction AIOS.AISC 325-05 Steel Construction Manual, Thirteenth Edition, 2006.

[5] National Standard of Canada CAN/CSA-S16, 1-M89, Limit States Design of Steel Structures, 1989.

[6] European Convention for Constructional Steel Work ERFS, 1978.

[7] JGJ 99-98, Chinese Technical Specification for Steel Strucure of Tall Buildings.

[8] Dumonteil, P., "Simple Equations for Effective Length Factors", Engineering Journal, American Institute of Steel Construction, 1992, Third quarter: 111-5.

[9] AV, G., "A Collection of Experimental Moment–rotation Curves and Evaluation of Prediction Equations for Semi-rigid Connections", [Master], Nashville: Vanderbilt University, 1983.

[10] DA, N., "Steel Beam-to-column Connections: a Review of Test Data and Its Applicability to the Evaluation of Joint Behavior in Performance of Steel Frames", CIRIA Project Record 1985.

[11] Kishi, N.C.W., "Data Base of Steel Beam-to-column Connections", Structural Engineering Report. Structural Engineering Report, West Lafayette: Purdue University, 1986.

[12] Kishi, N., Chen, W.F., Goto, Y. and Komuro, M., "Effective Length Factor of Columns in Flexibly Jointed and Braced Frames", Journal of Constructional Steel Research, 1998, Vol. 47, pp. 93-118.

[13] EM, L., "Effects of Connection Flexibility and Panel Zone Deformation on the Behavior of Plane Steel Frames", Ph.D., West Lafayette, Purdue University, 1985.

[14] RB. "Effect of End Restraint on Column Strength: Practical Applications", Engineering Journal, AISC, 1984, Vol. 1, pp. 1-13.

[15] Annan, C.D., Youssef, M.A. and Naggar, M.H.E., "Seismic Overstrength in Braced Frames of Modular Steel Buildings", Journal of Earthquake Engineering, 2009.

[16] Hong, S., Cho, B., Chung, K. and Moon, J., "Behavior of Framed Modular Building System with Double Skin Steel Panels", Journal of Constructional Steel Research, 2011, Vol. 67, pp. 936-46.

[17] Annan, C.D., Youssef, M.A. and Naggar, M.H.E, "Experimental Evaluation of the Seismic Performance of Modular Steel-braced Frames", Engineering Structures, 2009.

[18] Annan, C.D., Youssef, M.A. and Naggar, M.H.E., Seismic Vulnerability Assessment of Modular Steel Buildings", Journal of Earthquake Engineering, 2009.

[19] Lawson, P.M., Grubb, P.J., Byfield, M.P. and Popo-Ola, S.O., "Robustness of Light Steel Frames and Modular Construction", Proceedings of the ICE - Structures and Buildings, 2008, Vol. 161, pp. 3-16.

[20] Lei, M., "Research on Joint Mechanical Behavior of Container Architecture [Master]. Shang Hai: Tongji University, 2015.

[21] Eyrolles, P., Regles de calcul des Constructions en acier CM66.1975.