Ussuri
Civil/Environmental
- May 7, 2004
- 1,582
This is one that occurred in the office and it got me thinking. It is a question about twin fillet welds placed close together. I have looked around online but couldn’t find anything specific.
Please see the attached sketch.
The background here is seafastening equipment to a vessel deck however, I have simplified the sketch so as to remove surplus detail. The sketch is intended to present the question so the dimensions are approximate.
Say you have a stiffened flat plate which is continuous and you apply a vertical load (P) to the plate at some point on one of the spans. Globally speaking you could assess the reactions at each of the stiffener points through a continuous beam analysis. This gives you a single reaction load (Fr) at the support point. The weld between the steel plate and the stiffener can then checked to ensure that it can transmit the load.
If the load is applied directly above the stiffener then all the load is passed directly through.
Now consider that the applied load is moved a short distance toward the centre of the span (say 40mm in the sketch). The reaction at the nearest stiffener is now marginally less than the applied load, P. There is also the moment continuous over the support.
Now looking at it more closely the load path is actually through two adjacent welds close together (Frw1 and Frw2 on the attached sketch). If you did the same continuous beam analysis replacing the single reaction point (Fr) as two points close together (Frw1 and Frw2) then you get a very high load on Frw1. Which would be the shorter load path. Now this area is stiffer so I’m not convinced that approach is valid.
Now the question is how would you assess the load distribution between the two welds, Frw1 and Frw2?
1) Check the weld under the singular reaction load distributed 50/50 over the welds on either side of the stiffener. Moment continuous over the support.
2) Assume all the load goes into the nearest weld? Ignore the other weld and effect of eccentricities.
3) Consider the two weld points as individual ‘supports’ and work out load on each accordingly?
4) Assess the rotation at the support point and work out how much bending (out of plane) is developed on the stiffener associated with this. Ensure the weld can carry that moment in addition to the Fr reaction?
Please see the attached sketch.
The background here is seafastening equipment to a vessel deck however, I have simplified the sketch so as to remove surplus detail. The sketch is intended to present the question so the dimensions are approximate.
Say you have a stiffened flat plate which is continuous and you apply a vertical load (P) to the plate at some point on one of the spans. Globally speaking you could assess the reactions at each of the stiffener points through a continuous beam analysis. This gives you a single reaction load (Fr) at the support point. The weld between the steel plate and the stiffener can then checked to ensure that it can transmit the load.
If the load is applied directly above the stiffener then all the load is passed directly through.
Now consider that the applied load is moved a short distance toward the centre of the span (say 40mm in the sketch). The reaction at the nearest stiffener is now marginally less than the applied load, P. There is also the moment continuous over the support.
Now looking at it more closely the load path is actually through two adjacent welds close together (Frw1 and Frw2 on the attached sketch). If you did the same continuous beam analysis replacing the single reaction point (Fr) as two points close together (Frw1 and Frw2) then you get a very high load on Frw1. Which would be the shorter load path. Now this area is stiffer so I’m not convinced that approach is valid.
Now the question is how would you assess the load distribution between the two welds, Frw1 and Frw2?
1) Check the weld under the singular reaction load distributed 50/50 over the welds on either side of the stiffener. Moment continuous over the support.
2) Assume all the load goes into the nearest weld? Ignore the other weld and effect of eccentricities.
3) Consider the two weld points as individual ‘supports’ and work out load on each accordingly?
4) Assess the rotation at the support point and work out how much bending (out of plane) is developed on the stiffener associated with this. Ensure the weld can carry that moment in addition to the Fr reaction?