helpmeout
Mechanical
- Jul 9, 2014
- 2
I am a mechanical engineer who is trying to initially size members in a steel one storey building, and I have very little experience with structural steel.
My first question is how to approach a flexure member that is not necessarily able to be considered simply supported. In general I know that the max moment of an indeterminate beam with a point or constant distributed load is going to be less than that of a simply supported one, albeit it will happen at the end points rather than it’s center. So, I’m wondering if because the magnitude is less can I just assume that I’m being more conservative by using the tables and formulas which specify simple supports? Given that the calculation of C.b is based on the internal moments it seems plausible that I could.
On a related note do shear vs moment connections have different considerations when it comes to bracing? It is my assumption that an end plate for instance would be adequate at bracing against beam torsion and lateral displacement (assuming the column did not bend/curve) but I was not sure if that would be true for a shear plate? In the case I am analyzing it appears that the roof purlins will not adequately brace my beam and I need to size as if it’s completely unbraced, but I know I have to ensure the ends are secure and am essentially trying to confirm what it takes to assume that the endpoints are braced, either via the connection itself or additional joists between columns perpendicular to my main beam.
My first question is how to approach a flexure member that is not necessarily able to be considered simply supported. In general I know that the max moment of an indeterminate beam with a point or constant distributed load is going to be less than that of a simply supported one, albeit it will happen at the end points rather than it’s center. So, I’m wondering if because the magnitude is less can I just assume that I’m being more conservative by using the tables and formulas which specify simple supports? Given that the calculation of C.b is based on the internal moments it seems plausible that I could.
On a related note do shear vs moment connections have different considerations when it comes to bracing? It is my assumption that an end plate for instance would be adequate at bracing against beam torsion and lateral displacement (assuming the column did not bend/curve) but I was not sure if that would be true for a shear plate? In the case I am analyzing it appears that the roof purlins will not adequately brace my beam and I need to size as if it’s completely unbraced, but I know I have to ensure the ends are secure and am essentially trying to confirm what it takes to assume that the endpoints are braced, either via the connection itself or additional joists between columns perpendicular to my main beam.