MGZmechanical
Mechanical
Hi, we're designing a pressure vessel according EN 13445. We've to do some flat bottom weldig and we're looking at EN 13445-3 Annex A Table A-3 details E19 and E25. I'm a bit surprised that the throat thicknesses are:
- for E19 a = 0,7*e on each side
- for E25 a = e on each side.
I think that's a bit of over-welding. Is it possible to use less weld?
On the other hand. I have a copy of AD-Merkblatt 2000 (S2 Annex 3) which comes with an example of a calculation of a weld under fatigue. Material P265GH (265 MPa yield strentgh, 410 MPa ultimate strength). The weld detail is class K1 (class 63 in EN 13445) at 250 000 cycles.
It says:
2*sigma = pseudo elastic stress range
2*sigma = (5*10^11/250 000)^(1/3) = 126 MPa
That's fine. Now if I take at 5000 cycles:
2*sigma = (5*10^11 / 5000)^(1/3)=464 MPa That's bigger than the ultimate strenght.
When I studied fatigue loadings (Shigley's Mechanical engineering design) I used to consider a straight line from 0,9*ultimate strength at 10^3 cycles to 0,5*ultimate strenght at 10^6 cycles.
With the EN method the slope is constant (1/3) so it's independant of the material (I understand that due to residual stresses and cracks in welding) but they put no limit to upper strength and they say you must consider fatigue over 500 cycles.
Any ideas?
- for E19 a = 0,7*e on each side
- for E25 a = e on each side.
I think that's a bit of over-welding. Is it possible to use less weld?
On the other hand. I have a copy of AD-Merkblatt 2000 (S2 Annex 3) which comes with an example of a calculation of a weld under fatigue. Material P265GH (265 MPa yield strentgh, 410 MPa ultimate strength). The weld detail is class K1 (class 63 in EN 13445) at 250 000 cycles.
It says:
2*sigma = pseudo elastic stress range
2*sigma = (5*10^11/250 000)^(1/3) = 126 MPa
That's fine. Now if I take at 5000 cycles:
2*sigma = (5*10^11 / 5000)^(1/3)=464 MPa That's bigger than the ultimate strenght.
When I studied fatigue loadings (Shigley's Mechanical engineering design) I used to consider a straight line from 0,9*ultimate strength at 10^3 cycles to 0,5*ultimate strenght at 10^6 cycles.
With the EN method the slope is constant (1/3) so it's independant of the material (I understand that due to residual stresses and cracks in welding) but they put no limit to upper strength and they say you must consider fatigue over 500 cycles.
Any ideas?