Checking Stress Triaxiality
Dear All,
I'm researching to investigate JC Flow stress and Failure parameters (A356 T6) for my thesis. I'm encouraging with a problem to verify Stress triaxiality Bridgman Model VS FEA. In addition, I'd like to compare strain at fracture from actual tensile test VS FEA. Could anyone advise me please? By the way, I have efforted to compare stress tri by HyperView. FEA result is quite different from Bridgman model(Fig 3). Please correct me if I'm wrong.
Model setting
Software: Hyperwork 2020.1,Radiouss
Material Law:
Failure Model: Johnson (D1,D2,D3)
Control Cards
/ANIM/BRICK/TENS/STRESS,/ANIM/BRICK/TENS/STRAIN
Fig 3: Stress triaxiality Bridgman VS FEA(Hyperview)
Best regards,
Manop Pagdeevongsa
Answers
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Hi
I am not familiar with the Bridgman stress triaxiality
But I think it calculates the stress level, and so the triaxiality, on the surface of the notched region.
The solution that you have in Radioss is in the centroid of the element.
Also, you can improve the result on Radioss if you use tetrahedon full integration formulation with Itetra=1
with the option /H3D/DT and /H3D/SOLID/TENS/OUTER you can have Membrane stress tensor on the outer surface of a solid or thick shell component. The membrane layer is automatically created, and the solid stress tensor is extrapolated to this surface.
I hope this is helpful.
Regards
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Hi,
Just wondering if you found a way to have the same triaxiality stress in the FEA vs bridgman model.
I'm currently have the same question.
Thanks,
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Hi Mathieu,
The Bridgman model and FEA work in a different way, so they can not return the same results.
Bridgman model make some assumptions that are not valid generally. More specifically in Bridgman model:
- The plastic strain is assumed not to change through the thickness of the naked region
- The radius and azimuth stress components are assumed to be equal
The above assumptions lead to inaccuracies between FEA solution and Bridgman model for stress triaxiality and stress values in different directions, despite the fact that the equivalent (Von Mises) stress is accurate.
For more details you can refer to the next link:
https://apps.dtic.mil/sti/trecms/pdf/AD1077234.pdf
So, generally it is not expected to produce the same results with these methods.
Polyvios
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Really nice paper.
Thank you.
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