bxtsafe
Mechanical
- Feb 6, 2011
- 56
Hi,
Frequently I have to do fatigue life assessment of parts using the results of an FEA. Well, the matter is that I've been studying fatigue analysis for a while, specially the S-N approach, and there is an issue that is botthering me: It's about the modifying size factor "Csize".
I've took 7 books, among Machine Elements books and speciallized metal fatigue books, and all they report the same thing: in the 50's and 60's some researches concluded that the fatigue limit of CILINDRICAL specimens decreases as its diameter increases. The result of this can be seen in the book "Fatigue testing and analysis: theory and practice" of Yung-Li Lee, pg 137 (this book can be found in the google books). There is considerable scatter in the results, but it's possible to fit a (conservative) curve that help the engineer during the fatigue design.
Theses books also show about an research carried out in 1960 by Kuguel which showed that it's possible to find the Csize for PRISMATIC beams with a non-uniform section (rectangular, I-beam and C-beam section). For calculate the Csize of this section shapes, we have to determine an equivalent diameter based on the cross section area loaded by more than 95% of the maximum stress.
However, most part of the structures we analyse by FE don't have constant cross section. They are complex and sometimes have "organic" shape. And some structures don't even have cross section, as car body floor or roof.
So, my query is How do you usually calculate (or recommend to calculate) the Csize for:
1) the solid structures which don't have constant cross section that we analyse daily by FEA? and
2) the shell structures that cannot be considered as a beam, as carbodies?
P.S.: there are attached some pictures of Finite Element Analyses that can explain my query.
Im sorry for the long question, but I think it's better to explain in detail in order to make the query clear.
Any help will be appreciated.
Best Regards,
bxtguard.
Frequently I have to do fatigue life assessment of parts using the results of an FEA. Well, the matter is that I've been studying fatigue analysis for a while, specially the S-N approach, and there is an issue that is botthering me: It's about the modifying size factor "Csize".
I've took 7 books, among Machine Elements books and speciallized metal fatigue books, and all they report the same thing: in the 50's and 60's some researches concluded that the fatigue limit of CILINDRICAL specimens decreases as its diameter increases. The result of this can be seen in the book "Fatigue testing and analysis: theory and practice" of Yung-Li Lee, pg 137 (this book can be found in the google books). There is considerable scatter in the results, but it's possible to fit a (conservative) curve that help the engineer during the fatigue design.
Theses books also show about an research carried out in 1960 by Kuguel which showed that it's possible to find the Csize for PRISMATIC beams with a non-uniform section (rectangular, I-beam and C-beam section). For calculate the Csize of this section shapes, we have to determine an equivalent diameter based on the cross section area loaded by more than 95% of the maximum stress.
However, most part of the structures we analyse by FE don't have constant cross section. They are complex and sometimes have "organic" shape. And some structures don't even have cross section, as car body floor or roof.
So, my query is How do you usually calculate (or recommend to calculate) the Csize for:
1) the solid structures which don't have constant cross section that we analyse daily by FEA? and
2) the shell structures that cannot be considered as a beam, as carbodies?
P.S.: there are attached some pictures of Finite Element Analyses that can explain my query.
Im sorry for the long question, but I think it's better to explain in detail in order to make the query clear.
Any help will be appreciated.
Best Regards,
bxtguard.