Complex Edge Stiffeners for Thin-Walled Members

The objective of this paper is to investigate the behavior, and provide recommendations on, the design of open cross-section thin-walled cold-formed steel members that employ complex stiffeners. Complex stiffeners are formed when the free edge of an open section is folded multiple times, as opposed to simple stiffeners which employ a single fold (a lip). Simple stiffeners become ineffective when long lips are required to stabilize the flange, as the lip itself initiates the instability. In the elastic buckling regime, complex stiffeners are shown to hold a distinct advantage in local buckling over simple stiffeners. Closed-formed solutions for both local and distortional buckling of members with complex stiffeners can provide conservative and reliable solutions, but remain cumbersome and somewhat limited in applicability, therefore numerical solutions are preferred. Nonlinear finite element analysis is used to examine the post-buckling and ultimate strength regime. Complex stiffeners are shown to provide improved ultimate strength performance over simple stiffeners, but with a slight increase in imperfection sensitivity. Further, for an equivalent amount of material, complex stiffeners only provide advantages for specific stiffener lengths, though global optimal designs (maximum strength while minimizing material) still favor complex stiffeners over simple stiffeners in the investigated examples. The cold-formed steel design specification in current use is shown to be a poor predictor for the ultimate strength of bending members with complex stiffeners. However, the direct strength method, recently adopted as an alternative design method in the North American Specification for cold-formed steel members is shown to be a reliable predictor of ultimate strength. The direct strength method is recommended for design and optimization of members with complex stiffeners.

[1]  L K Seah,et al.  SIMPLIFIED BUCKLING ANALYSIS OF PLATE WITH COMPOUND EDGE STIFFENERS , 1993 .

[2]  Benjamin W. Schafer,et al.  Computational modeling of cold-formed steel: characterizing geometric imperfections and residual stresses , 1998 .

[3]  Teoman Peköz,et al.  The finite element method for thin-walled members-applications , 2003 .

[4]  Gregory J. Hancock,et al.  Strength Design Curves for Thin-Walled Sections Undergoing Distortional Buckling , 1994 .

[5]  Gregory J. Hancock,et al.  A nonlinear elastic spline finite strip analysis for thin-walled sections , 1991 .

[6]  Ben Young,et al.  Numerical investigation of channel columns with complex stiffeners—part I: test verification , 2004 .

[7]  T. P. Desmond,et al.  Edge Stiffeners for Thin-Walled Members , 1981 .

[8]  Gregory J. Hancock,et al.  Distortional Buckling Formulas for Channel Columns , 1987 .

[9]  Gregory J. Hancock,et al.  Cold-formed steel structures , 2003 .

[10]  Dinar Camotim,et al.  Distortional buckling formulae for cold-formed steel rack-section members , 2004 .

[11]  Dinar Camotim,et al.  Second-order generalised beam theory for arbitrary orthotropic materials , 2002 .

[12]  Ben Young,et al.  Numerical investigation of channel columns with complex stiffeners—part II: parametric study and design , 2004 .

[13]  Benjamin W. Schafer,et al.  Local, Distortional, and Euler Buckling of Thin-Walled Columns , 2002 .

[14]  Shehdeh Ghannam,et al.  Failure of lightweight aggregate concrete-filled steel tubular columns , 2004 .

[15]  Gregory J. Hancock,et al.  Computer analysis of thin-walled structural members , 1995 .

[16]  Benjamin W. Schafer,et al.  Knowledge-based global optimization of cold-formed steel columns , 2004 .

[17]  Mark A. Bradford,et al.  Buckling of plates with different end conditions using the finite strip method , 1995 .

[18]  J Bruneau,et al.  THE FINITE STRIP METHOD , 1976 .

[19]  Jin-Guang Teng,et al.  Distortional buckling of channel beam-columns , 2003 .

[20]  R. Schardt Verallgemeinerte Technische Biegetheorie , 1989 .

[21]  Benjamin W. Schafer,et al.  LATERALLY BRACED COLD-FORMED STEEL FLEXURAL MEMBERS WITH EDGE STIFFENED FLANGES , 1999 .

[22]  J. M. Davies,et al.  Second-order generalised beam theory , 1994 .