A probabilistic model for creep- fatigue failure

Journal of Pressure Vessel Technology, Transactions of the ASME

Volumn 119, Issue 1, 1997, Pages 45-51

  Harlow, D G ^a   Delph, T J ^a  

^a Lehigh University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CREEP; FATIGUE OF MATERIALS; MATHEMATICAL MODELS; NUMERICAL METHODS; PROBABILITY;

CREEP FATIGUE FAILURE; CREEP RUPTURE TIMES; DAMAGE FRACTION SUMMATION RULE;

FAILURE (MECHANICAL);

EID: 0031079361     PISSN: 00949930     EISSN: 15288978     Source Type: Journal    
DOI: 10.1115/1.2842265     Document Type: Article

References (15)

1. Breitung, K., 1984, “Asymptotic Approximations for Multinormal Integrals,” ASCE Journal of Engineering Mechanics, Vol. 110, pp. 357-366
2. Elishakoff, I., 1983, Probabilistic Methods in the Theory of Structures, Wiley-Interscience, New York, NY
3. Farris, J. D., Lee J. P., Harlow, D. G., and Delph, T. J., 1990, “On the Scatter in Creep-Rupture Times,” Metallurgical Transactions A, Vol. 21A, pp. 345-352
4. Garofalo, F., Whitmore, R. W., Domis, W. F., and von Gemmingen, F., 1961, “Creep and Creep-Rupture Relationships in an Austenitic Stainless Steel,” Transactions of the Metallurgical Society of the AIME, Vol. 221, pp. 310-319
5. Gomuc, R., and Bui-Quoc, T., 1986, “An Analysis of the Fatigue/Creep Behavior of Type 304 Stainless Steel using a Continuous Damage Approach,” ASME JOURNAL OF PRESSURE VESSEL TECHNOLOGY, VOL. 108, pp. 280-288
6. Majumdar, S., and Maiya, P. S., 1980, “A Mechanistic Model for Time-Dependent Fatigue,” ASME Journal of Engineering Materials and Technology, Vol. 102, 159-167
7. Manson, S. S., Halford, G. R., and Hirschberg, M. H., 1971, “Creep-Fatigue Analysis by Strain-Range Partitioning,” Design for Elevated Temperature Environment, eds., S. Y. Zamrik and R. I. Jetter, American Society of Mechanical Engineers, New York, NY, pp. 12-28
8. Masden, S. O., Krenk, S., and Lind, N. C., 1986, Methods of Structural Safety, Prentice-Hall, Englewood Cliffs, NJ, pp. 65-69
9. Polhemus, J. F., Spaeth, C. E., and Vogel, W. H., 1972, “Ductility Exhaustion Model for Predicting Thermal Fatigue and Creep Interaction,” Fatigue at Elevated Temperatures, ASTM STP-465, A.S.T.M., Philadelphia, PA, pp. 625-635
10. Schijve, J., 1994, “Fatigue Predictions and Scatter,” Fatigue and Fracture of Engineering Materials and Structures, Vol. 17, pp. 381-396
11. Schittkowski, K., 1986, “NLPQL: A FORTRAN Subroutine Solving Constrained Nonlinear Programming Problems,” Annals of Operations Research, Vol. 5, pp. 485-500
12. Sinclair, G. M., and Dolan, T. J., 1953, “Effect of Stress Amplitude on Statistical Variability in Fatigue Life of 75S-T6 Aluminum Alloy,” TRANS. ASME, Vol. 75, pp. 867-872
13. Tvedt, L., 1983, “Two Second-Order Approximations to the Failure Probability,” Veritas Report RDIV/20-004-83, Det norske Veritas, Oslo, Norway
14. Tvedt, L., 1988, “Second-Order Reliability by an Exact Integral,” Reliability & Optimization of Structural Systems ’88, ed., P. Thoft-Christensen, Springer-Ver-lag, Berlin, Germany, pp. 377-384
15. Yamaguchi, K., and Nishijima, S., 1986, “Prediction and Evaluation of LongTerm Creep-Fatigue Life,” Fatigue and Fracture of Engineering Materials and Structures, Vol. 9, pp. 96-107