TeoAlfa
Automotive
- Feb 18, 2008
- 48
Hello to all.
I am evaluating a project in terms of fatigue.
This is a large steel structure which is designed to take 40 tons of load.
I have done an analysis of 50ton just to be evaluate what will be the results in case the user loads the structure more than the specified maximum load.
Maximum stress occurs on a pin, which is close to 1000Mpa. Pin material is C45E steel with min yield stress of 370Mpa and maximum tensile strength of 780Mpa.
This pin obviously will fail on the first application of the load.
I then started to run a fatigue analysis of the whole structure.
Fatigue analysis input data:
Fatigue Strength Factor (Kf) = 0.8
Loading: Zero based
Analysis Type: Strain Life (the structure is designed to be low cycle loading)
Main Stress Theory: Smith-Watson-Topper (chosen because it's the most conservative option)
Stress Component: Equivalent von-Mises
The result i got was around 6.000 cycles on the pin where maximum stress occured.
My question is: How reliable this result could be? In first sight it seems impossible that a pin can withstand 6.000 cycles at a stress level close to 3 times the material yield stress!
Thanks in advance for every reply!
I am evaluating a project in terms of fatigue.
This is a large steel structure which is designed to take 40 tons of load.
I have done an analysis of 50ton just to be evaluate what will be the results in case the user loads the structure more than the specified maximum load.
Maximum stress occurs on a pin, which is close to 1000Mpa. Pin material is C45E steel with min yield stress of 370Mpa and maximum tensile strength of 780Mpa.
This pin obviously will fail on the first application of the load.
I then started to run a fatigue analysis of the whole structure.
Fatigue analysis input data:
Fatigue Strength Factor (Kf) = 0.8
Loading: Zero based
Analysis Type: Strain Life (the structure is designed to be low cycle loading)
Main Stress Theory: Smith-Watson-Topper (chosen because it's the most conservative option)
Stress Component: Equivalent von-Mises
The result i got was around 6.000 cycles on the pin where maximum stress occured.
My question is: How reliable this result could be? In first sight it seems impossible that a pin can withstand 6.000 cycles at a stress level close to 3 times the material yield stress!
Thanks in advance for every reply!