greauxpete
Mechanical
- Jun 19, 2003
- 12
Hello,
I am trying to use Cosmosworks FEA to analyze a pressure vessel using shell elements.
The vessel R/t ratio is 150. The I-beam thickness is also "thin" compared to the width and height R/t = 15.
Am I correct in using shells for this analysis?
The vessel includes only internal pressure and vertical and lateral acceleration loads (wave action on ship).
In Cosmosworks you can output Stress Intensity for:
1. Membrane Stress
2. Bending Stress
3. Top (Bending + Membrane)
4. Bottom (Bending + Membrane)
My question has to do with classifying the Stresses per ASME Section VIII Div 2.
The code says my material is as follows:
Sy = 38 ksi
Sm = 20 ksi
The code mentions:
Pm = General Primary Membrane Stress < kSm = 1.2*20 = 24 ksi
Pl = Local Membrane Stress < k*1.5*Sm = 1.2*1.5*20 = 36 ksi
Pl+Pb = Prim Memb + Prim Bending < k*1.5*Sm = 36 ksi
Pl+Pb+Q = Primary+Secondary Stress Intensity < 3*Sm = 60 ksi
I can output Membrane Stress (Only) in Cosmosworks so I
assume this is "Pm". Is this correct?
If I had a membrane stress (say: around the knuckle radiuus) that exceeded k*Sm could I assume this to be a "Pl" Local Membrane stress and compare that stress to 1.5*k*Sa = 36 ksi?
I can also output Membrane + Bending Stress in Cosmosworks so I assume this is "Pl +Pb" (Prim Memb + Prim Bending).
Is this correct?
My maximum membrane + bending stress is 39 ksi.
In my model, I have a membrane + bending stress in the area of the knuckle radius but this high stress goes away at approximately 34 ksi.
According to the code the allowable for membrane + bending stress is: 1.5*k*Sm = 1.5*1.2*Sm = 36 ksi
So I would be okay here - right?
Also in my model, there is a high stress near a discontinuity where a gusset ties the legs to the lower vessel head. There is a 39 ksi maximum membrane + bending stress that occurs at the gusset head interface. The stress is extrememly local and goes away at 39 ksi.
Since this stress occurs at a discontinuity, can the stress be classified as Pl+Pb+Q = Primary+Secondary Stress Intensity? Which has an allowable of 3*Sm = 60 ksi?
Since this stress is local and at a dicontinutiy it would only be considered for a fatigue situation?
Am I thinking correctly?
I am trying to use Cosmosworks FEA to analyze a pressure vessel using shell elements.
The vessel R/t ratio is 150. The I-beam thickness is also "thin" compared to the width and height R/t = 15.
Am I correct in using shells for this analysis?
The vessel includes only internal pressure and vertical and lateral acceleration loads (wave action on ship).
In Cosmosworks you can output Stress Intensity for:
1. Membrane Stress
2. Bending Stress
3. Top (Bending + Membrane)
4. Bottom (Bending + Membrane)
My question has to do with classifying the Stresses per ASME Section VIII Div 2.
The code says my material is as follows:
Sy = 38 ksi
Sm = 20 ksi
The code mentions:
Pm = General Primary Membrane Stress < kSm = 1.2*20 = 24 ksi
Pl = Local Membrane Stress < k*1.5*Sm = 1.2*1.5*20 = 36 ksi
Pl+Pb = Prim Memb + Prim Bending < k*1.5*Sm = 36 ksi
Pl+Pb+Q = Primary+Secondary Stress Intensity < 3*Sm = 60 ksi
I can output Membrane Stress (Only) in Cosmosworks so I
assume this is "Pm". Is this correct?
If I had a membrane stress (say: around the knuckle radiuus) that exceeded k*Sm could I assume this to be a "Pl" Local Membrane stress and compare that stress to 1.5*k*Sa = 36 ksi?
I can also output Membrane + Bending Stress in Cosmosworks so I assume this is "Pl +Pb" (Prim Memb + Prim Bending).
Is this correct?
My maximum membrane + bending stress is 39 ksi.
In my model, I have a membrane + bending stress in the area of the knuckle radius but this high stress goes away at approximately 34 ksi.
According to the code the allowable for membrane + bending stress is: 1.5*k*Sm = 1.5*1.2*Sm = 36 ksi
So I would be okay here - right?
Also in my model, there is a high stress near a discontinuity where a gusset ties the legs to the lower vessel head. There is a 39 ksi maximum membrane + bending stress that occurs at the gusset head interface. The stress is extrememly local and goes away at 39 ksi.
Since this stress occurs at a discontinuity, can the stress be classified as Pl+Pb+Q = Primary+Secondary Stress Intensity? Which has an allowable of 3*Sm = 60 ksi?
Since this stress is local and at a dicontinutiy it would only be considered for a fatigue situation?
Am I thinking correctly?