ssdpe
Structural
- Jul 8, 2003
- 6
When dealing with a simple span beam subjected to uniform distributed load, one can consider the tributary LENGTH to obtain the reactions at the support to be L/2. However, when continuous beams are used this is not correct.
If you refer to the AISC Table for Continuous Beams,(2-312), you will find that for a two-bay system the reactions at the center support are 25% greater than if continuity were not considered, (5+5)/8=1.25L. Recall that my argument is for equal spans, equally loaded. If you check the remaining cases, you will realize that the first interior support greatly affected by the continuity.
For instance, if I am going to design a 150ft clear span rigid frame and let's say that there are 5 bays at 25ft, I believe that my tributary width for the design of the first interior frame should be (23+20)/38*25ft=28.29ft.
I had an argument with my boss about this issue. He insists that everybody ignores the increase in loading for the first interior frame and that he would design the frame for 25ft. I think he is wrong. What are your comments or suggestions?
If you refer to the AISC Table for Continuous Beams,(2-312), you will find that for a two-bay system the reactions at the center support are 25% greater than if continuity were not considered, (5+5)/8=1.25L. Recall that my argument is for equal spans, equally loaded. If you check the remaining cases, you will realize that the first interior support greatly affected by the continuity.
For instance, if I am going to design a 150ft clear span rigid frame and let's say that there are 5 bays at 25ft, I believe that my tributary width for the design of the first interior frame should be (23+20)/38*25ft=28.29ft.
I had an argument with my boss about this issue. He insists that everybody ignores the increase in loading for the first interior frame and that he would design the frame for 25ft. I think he is wrong. What are your comments or suggestions?