MDDSI
Chemical
- May 12, 2017
- 8
I am curious is there is a real limit to the height to thickness ratio of a rectangular cross section on a beam? We are considering a vessel with a wall consisting of a large, rectangular flat plate. The whole vessel will need to withstand pressures from fans, which results in around 1 psi of uniform pressure on the wall. Based on flat plate calculations, the wall is not strong enough on its own to withstand the pressure, so I am looking to add reinforcing stiffeners (rectangular flat bar) to reduce the unsupported plate span.
However, the stiffeners I am looking to use are 1/2 flat plate, and I am getting a required height of something around 7 inches tall. This begs the question though, how thin could I make the stiffener? A 1/8" thick stiffener at 20" tall just does not seem right, but I cant quite quantify why. The stiffener is welded to the wall on one edge, so I am thinking that the Roark gives in chapter 15.1 are not quite applicable. I have seen some sources that limit stiffening rings under external pressure to 8*thickness, but again, I have not seen much to quantify the reasoning.
So, for a beam of a rectangle cross section, what is the limitation on height to thickness?
Please let me know if I need to explain my situation further. Thank you!
However, the stiffeners I am looking to use are 1/2 flat plate, and I am getting a required height of something around 7 inches tall. This begs the question though, how thin could I make the stiffener? A 1/8" thick stiffener at 20" tall just does not seem right, but I cant quite quantify why. The stiffener is welded to the wall on one edge, so I am thinking that the Roark gives in chapter 15.1 are not quite applicable. I have seen some sources that limit stiffening rings under external pressure to 8*thickness, but again, I have not seen much to quantify the reasoning.
So, for a beam of a rectangle cross section, what is the limitation on height to thickness?
Please let me know if I need to explain my situation further. Thank you!