journal article·2007-02

A practical stress analysis for predicting fatigue limit of metal with axisymmetric complex surface

Tatsujiro Miyazaki, Yuuta Aono, Hiroshi Noguchi

International Journal of Fracture· Volume 143· Issue 4
Publisher page

Abstract

In order to predict the fatigue limit of a specimen with an axisymmetric complex surface, a practical method to estimate a stress concentration factor (SCF) of its surface was proposed. The roughness is coarse-grained by removing high frequency components and approximated with a parallel row of a local notch and innumerable average notches. Then, the notches are each approximated with the elliptical holes in the infinite plate, and the SCF is calculated approximately by superposing the elastic solutions of the holes. Moreover, FEM analyses were carried out on the various notch models which consist of the local notch and innumerable average notches to examine the application limit of the present method. Then, the validity of the application limit was examined by using the real roughness and the infinite parallel row of the various notches, and it was shown that the present method was available for the real roughness.
Source: expertdata · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Fatigue and fracture mechanics · Numerical methods in engineering · Mechanical Behavior of Composites

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (17)

Show source-provided references
1. Aono Y and Noguchi H (2004). Fatigue limit reliability of axisymmetric complex surface. Int J Fract 131(1): 59–7810.1007/s10704-004-3638-4 ↗
2. Hirano F (1950). Study on the Shape Facture of 2D Elastic Body. J Jpn Soc Mech Engineers (in Japanese) 16(55): 52–58
3. Isibasi T (1954) Prevention of fatigue and fracture of metals, (in Japanese), Yokendo
4. Miyazaki T, Noguchi H and Ogi K (2004). Quantitative evaluation of fatigue limit of a metal with an arbitrary crack under a Stress Controlled Condition (Stress ratio = −1). Int J Fract 129(1): L21–L3810.1023/B:FRAC.0000038886.80094.59 ↗
5. Murakami Y (2002) Metal fatigue: effects of small defects and nonmetallic inclusions. Elsevier10.1016/B978-008044064-4/50006-2 ↗
6. Murakami Y, Tsutsumi K and Fujishima M (1996). Quantitative evaluation of the effect of surface roughness on fatigue strength. Trans Jpn Soc Mech Engineers (in Japanese) 62–597(A): 1124–113110.1299/kikaia.62.1124 ↗
7. Murakami Y, Takahashi K and Yamashita T (1997). Quantitative evaluation of the effect of surface roughness on fatigue strength (effect of depth and pitch of roughness). Trans Jpn Soc Mech Engineers, (in Japanese) 63–612(A): 1612–161910.1299/kikaia.63.1612 ↗
8. Neuber H (1958). Kerbspannungslehre. Springer-Verlag, Berlin10.1007/978-3-642-53069-2 ↗
9. Nishihara T and Fujii T (1951). Stress in a semi-infinite plate having manyfold notches. J Jpn Soc Mech Engineers, (in Japanese) 17–61: 6–12
10. Nisitani H (1968). Method of approximate calculation for interference of notch effects and its application. Bull JSME 11(47): 725–73810.1299/jsme1958.11.725 ↗
11. Nisitani H (1972). Correlatoin between notch sensitivity of a material and its non-propagating crack under rotating bending stress. Proceedings of the 1971 International Conference on Mechanical Behavior of Materials II(47): 312–322
12. Nisitani H (1978) Solution of notch problems by body force method. Mechanical of Fracture Vol. 5, Noordhoff International Publishing10.1007/978-94-009-9923-7_1 ↗
13. Nisitani H (1983). Measure of stress field in a notch corresponding to stress intensity. Trans Jpn Soc Mech Engineers, (in Japanese), 49–447(A): 1353–135910.1299/kikaia.49.1353 ↗
14. Noda NA, Takase Y, Kanzaki K and Nisitani H (1997). Convenient stress concentration formula useful for any shape of notch in a round test specimen (rotating bending specimen having an extremely shape V-shaped notch or an extremely blunt circular-arc notch). Trans Jpn Soc Mech Engineers, (in Japanese) 64–625(A): 2251–2257
15. Peterson (1974). Stress concentration factors: charts and relations useful in making strength calculations for machine parts and structural elements. Wiley, New York
16. Rice JR (1968). Stresses in an infinite strip containing a semi-infinite crack. Trans ASME J Appl Mech 34: 248–24910.1115/1.3607650 ↗
17. Weibull W (1951). A statistical distribution function of wide applicability. Trans ASME J Appl Mech 18: 293–29710.1115/1.4010337 ↗