The analysis of case-control data using logistic regression involves making some critical model assumpt.ions. In the analysis of matched data for which the values of the matching variable(s) are unavailable, use of logistic regression presuppoees that odds ratios are homogeneous over the levels of t
A new approach to estimate fatigue crack delay due to a single cycle overload
β Scribed by A.E. Gemma; D.E. Allison; S.W. Hopkins
- Publisher
- Elsevier Science
- Year
- 1977
- Tongue
- English
- Weight
- 397 KB
- Volume
- 9
- Category
- Article
- ISSN
- 0013-7944
No coin nor oath required. For personal study only.
β¦ Synopsis
Fatigue crack growth delay resulting from a single cycle overload is analytically predicted using constant amplitude test data in a fractional calculus form of the Paris crack growth law. The crack growth rate of the Paris law is written as a fractional derivative whose order is given by the overload ratio. An explicit relationship which includes R-ratio is obtained for crack growth delay, Nr> No is defined as the number of cycles required for the crack to propagate a distance ao through the overload-damaged region in front of the crack tip. The delay crack length increment, ao, is expressed in terms of the monotonic and cyclic plastic zones. Good correlation is found between predicted delay and published data for Ti-6AI-4V at room temperature. The application of the analysis to estimate delay for complex cyclic load spectra is discussed. A concise description of fractional calculus is included for convenience in the Appendix.
π SIMILAR VOLUMES
This paper introduces a new technique for early identi"cation of spur gear tooth fatigue cracks, namely the Kolmogorov}Smirnov test. This test works on the null hypotheses that the cumulative density function (CDF) of a target distribution is statistically similar to the CDF of a reference distribut