Per AISC 360-10 (or AISC 360-05), the yield moment (M
y) is equal to F
yS. For the
special case of an equal-leg angle with bending moment about a geometric axis with no lateral-torsional restraint within the span, the yield moment is equal to 0.80F
yS.
If the angle lintel in question is unequal-legged and has no lateral-torsional restraint within the span, AISC Chapter F10 requires the moment be broken into components about the principal axes. The strength about the major principal axis is determined from equation (F10-5) and equations (F10-2) or (F10-3), depending on whether M
e ≤ M
y or M
e > M
y. The strength about the minor principal axis is limited to 1.5My since lateral-torsional buckling does not apply to that axis. You then check the combined bending stresses using the interaction equations from Chapter H.
Once you understand the bending behavior of single angles (not a simple task, as witnessed by KootK), and are ready to make a profit, I recommend getting a copy of "Safe Load for Laterally Unsupported Angles" by Leigh, Thomas, and Lay. This paper was published (re-printed, really) in the first quarter, 1984 edition of AISC Engineering Journal. The article is available free of charge to AISC members (
The paper is based on the Australian steel code of that time but provides span tables that will provide a good starting point for selecting an angle lintel or as a check on an angle lintel you have otherwise designed. For more general background information on the bending of single angle members, another Engineering Journal paper ("Design Aspects of Single-Angle Members" by Pierre DuMonteil) may be helpful. This paper was published in the fourth quarter, 2009 edition. For a real quick read on background material, I recommend the Chapter F10 Commentary.