TECHNICAL PAPERS
Jun 1, 2001

Single Angle Geometric Axis Flexural Compactness Criteria: Horizontal Leg Tension

Publication: Journal of Structural Engineering
Volume 127, Issue 6

Abstract

Currently, designers experience difficulty when trying to gauge the flexural ductility of a given single angle member due to the lack of single angle flexural compactness criteria in the American steel building specification. In fact, many designers may believe that single angle beams are incapable of developing their full cross-sectional plastic capacity due to this omission in the specification. As a result, few engineers are willing to exploit the advantages associated with employing plastic analysis and design methodologies to proportion single angle members. The research reported herein applies experimentally verified, nonlinear finite-element modeling techniques to the study of geometric axis flexural ductility for the flexural sense, where the horizontal leg of the angle cross section is in tension. It is shown that compactness criteria must be given in terms of both cross-sectional plate slenderness as well as beam slenderness. It is further observed that the grade of steel plays an important role in affecting compactness. Based on the results of the present study, a design equation is proposed as a means for predicting equal leg, single angle compactness for this flexural orientation. The equation has been developed so as to lend itself to everyday use by the designer.

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References

1.
ABAQUS theory manual. (1999). Hibbitt, Karlsson & Sorensen, Pawtucket, R.I.
2.
American Institute of Steel Construction (AISC). ( 1994). Load and resistance factor design specification for structural steel buildings, Vol. 1, 2nd Ed., Chicago.
3.
American Institute of Steel Construction (AISC). ( 1994). Load and resistance factor design of single-angle members, Vol. 1, 2nd Ed., Chicago.
4.
Crisfield, M. A. ( 1981). “A fast incremental/iterative solution procedure that handles `snap-through.”' Compt. and Struct., 13, 55–62.
5.
Earls, C. J. ( 1995). “On the use of nonlinear finite element analysis techniques to model structural steel angle response.” PhD thesis, Dept. of Civ. Engrg., University of Minnesota, Minneapolis, Minn.
6.
Earls, C. J., and Galambos, T. V. ( 1997). “Design recommendations for single angle flexural members.” J. Constr. Steel Res., 43(1–3), 65–85.
7.
Earls, C. J., and Galambos, T. V. ( 1998). “Practical compactness and bracing provisions for the design of single angle beams.” Engrg. J., 35(1), 19–25.
8.
Earls, C. J. ( 1999). “On the inelastic failure of high strength steel I-shaped beams.” J. Constr. Steel Res., 49(1), 1–24.
9.
Earls, C. J. ( 2000a). “Single angle geometric axis flexure. I: Background and model verification.” J. Constr. Steel Res., in press.
10.
Earls, C. J. ( 2000b). “Single angle geometric axis flexure. II: Design recommendations.” J. Constr. Steel Res., in press.
11.
Earls, C. J. (2000c). “Geometric factors influencing the structural ductility of compact I-shaped beams.”J. Struct. Engrg., ASCE, 126(7), 780–789.
12.
Galambos, T. V., and Ravindra, M. K. (1978). “Properties of steel for use in LRFD.”J. Struct. Div., ASCE, 104(9), 1459–1468.
13.
Galambos, T. V. ( 1968). Structural members and frames, Prentice-Hall, Englewood Cliffs, N.J.
14.
Thomas, B. F., and Leigh, J. M. ( 1970). “The behaviour of laterally unsupported angles.” Rep. MRL 22/4, Melbourne Research Laboratories, Clayton, Australia.
15.
Thomas, B. F., and Leigh, J. M. ( 1973). “The behaviour of laterally unsupported angles.” Civ. Engrg. Trans., Canberra, Australia, 103–110.
16.
Madugula, M. K. S., Kojima, T., Kajita, Y., and Omaha, M. ( 1995). “Minor axis bending strength of angle beams.” Proc., Int. Conf. on Struct. Stability and Des., Sydney, 73–78.
17.
Madugula, M. K. S., Kojima, T., Kajita, Y., and Omaha, M. ( 1996). “Geometric axis bending strength of double-angle beams.” J. Constr. Steel Res., 38(1), 23–40.
18.
Teh, L. H., and Clarke, M. J. (1999). “Tracing secondary equilibrium paths of elastic framed structures.”J. Engrg. Mech., ASCE, 125(12), 1358–1364.

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Published In

Go to Journal of Structural Engineering
Journal of Structural Engineering
Volume 127Issue 6June 2001
Pages: 616 - 624

History

Received: Aug 15, 2000
Published online: Jun 1, 2001
Published in print: Jun 2001

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Member, ASCE
Asst. Prof. and William Kelper Whiteford Facul. Fellow, Dept. of Civ. and Envir. Engrg., Univ. of Pittsburgh, 936 Benedum Hall, Pittsburgh, PA 15261.

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