Hokie93
Structural
- Sep 9, 2007
- 375
Has anyone noticed that Equation (A-6-9) in AISC 360-05 Appendix 6 gives a significantly greater required bracing moment (Mbr) than the equation from which it is derived? Equation (A-6-9) is based on Equation (15) from "Fundamentals of Beam Bracing" by Joseph Yura, 2001, first quarter, AISC Engineering Journal. The equations are provided below. These equations pertain to nodal torsional bracing for a wide-flange beam or girder. The Appendix 6 Commentary derives Equation (A-6-9) but it isn't clear to me why it would return a required bracing moment that is 3-5 times (in my case) that required by the equation from which it is derived. My guess is the simplification incorprated into the derivation essentially makes Equation (A-6-9) an upper bound for the required moment.
AISC Equation (A-6-9): Mbr = 0.024(Mr)L/[n(Cb)Lb]
Yura Equation (15): Mbr = 0.005LLbMr2/[nhEIyC2bb]
For what it is worth, the Guide to Stability Design Criteria for Metal Structures (6th edition) shows the same equation as Yura.
The required bracing moments are not large in either event (for my case) and I am going to follow the code requirement, of course (the AISC equation).
AISC Equation (A-6-9): Mbr = 0.024(Mr)L/[n(Cb)Lb]
Yura Equation (15): Mbr = 0.005LLbMr2/[nhEIyC2bb]
For what it is worth, the Guide to Stability Design Criteria for Metal Structures (6th edition) shows the same equation as Yura.
The required bracing moments are not large in either event (for my case) and I am going to follow the code requirement, of course (the AISC equation).