AeroStructAnalyst
Aerospace
- Aug 4, 2012
- 21
Hi all and the experts in house,
I have two questions regarding FE Fatigue;
In order to do fatigue analysis in most Axial FE Fatigue codes, various Unit load cases are often created based on 'Linear' FEA assumptions - (usually linear material model based on monotonic material Stress-Strain curve) and depending on the 'peak' load case in the time history, the Unit load cases Linear FEA nodal stresses is 'factored' and superimposed to create the nodal stresses for that given 'peak' load in the time history.
For Axial S-N fatigue, using the user defined or code default S-N curve, the allowable cycles is derived based on these deduced 'superimposed' nodal stresses (derived from the Linear FEA) at each 'peak' in the time history, taking into account various reduction factors. Using the required number of cycles, the damage at each node is calculated, and the fatigue life is derived accordingly.
For Axial e-N fatigue, some deductions are carried out to account for notch effects and the likes. and using the user defined e-N curve, or code default e-N curve,the number of reversals to failure is deduced and the fatigue life, hence fatigue life is derived accordingly knowing the required number of cycles.
My question is this; given the cyclic nature of fatigue, should the Linear FE be based on monotonic or cyclic material properties?
My second question is perhaps really not appropriate for S-N fatigue since the basis is 'elastic stresses'. For Low Cycle Fatigue, hence e-N fatigue, where high plastic strains is likely, how is the plastic shake down (or otherwise) taken into account given that the 'superimposed' nodal stresses for each given 'peak' in the time history are derived using 'Unit load' FEA stresses which are also derived based on 'Monotonic' stress-strain material properties? Is the assumption that the e-N curve by nature already accounts for this plastic shake down?
I have two questions regarding FE Fatigue;
In order to do fatigue analysis in most Axial FE Fatigue codes, various Unit load cases are often created based on 'Linear' FEA assumptions - (usually linear material model based on monotonic material Stress-Strain curve) and depending on the 'peak' load case in the time history, the Unit load cases Linear FEA nodal stresses is 'factored' and superimposed to create the nodal stresses for that given 'peak' load in the time history.
For Axial S-N fatigue, using the user defined or code default S-N curve, the allowable cycles is derived based on these deduced 'superimposed' nodal stresses (derived from the Linear FEA) at each 'peak' in the time history, taking into account various reduction factors. Using the required number of cycles, the damage at each node is calculated, and the fatigue life is derived accordingly.
For Axial e-N fatigue, some deductions are carried out to account for notch effects and the likes. and using the user defined e-N curve, or code default e-N curve,the number of reversals to failure is deduced and the fatigue life, hence fatigue life is derived accordingly knowing the required number of cycles.
My question is this; given the cyclic nature of fatigue, should the Linear FE be based on monotonic or cyclic material properties?
My second question is perhaps really not appropriate for S-N fatigue since the basis is 'elastic stresses'. For Low Cycle Fatigue, hence e-N fatigue, where high plastic strains is likely, how is the plastic shake down (or otherwise) taken into account given that the 'superimposed' nodal stresses for each given 'peak' in the time history are derived using 'Unit load' FEA stresses which are also derived based on 'Monotonic' stress-strain material properties? Is the assumption that the e-N curve by nature already accounts for this plastic shake down?