Some interpolative properties of the Monkman-Grant empirical relation in 21/4Cr-1Mo steel tubes

International Journal of Pressure Vessels and Piping

Volumn 72, Issue 3, 1997, Pages 177-191

  Evans, M ^a  

^a SWANSEA UNIVERSITY   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

CREEP TESTING; FAILURE ANALYSIS; INTERPOLATION; SERVICE LIFE;

MONKMAN GRANT EMPIRICAL RELATION;

STEEL PIPE;

EID: 0031199359     PISSN: 03080161     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0308-0161(97)00044-6     Document Type: Article

References (22)

1. Dorn, J. E. and Shepherd, L. A., What we need to know about creep. In Proceedings Symposium on the Effect of Cyclical Heating and Stressing on Metals at Elevated Temperatures. ASTM Special Technical Publications, No. 165, Chicago, 1954.
2. Larson, F. R. and Miller, J., A time temperature relationship for rupture and creep stresses. Trans. ASME, 1952, 174.
3. Murry, G., Extrapolation of the results of creep tests by means of parametric formulae. ASME/ASTM/ I.Mech.E Proceedings Joint Conference on Creep. Inst. Mech.E, New York/London, 1963.
4. Manson, S. S. and Haferd, A. M., A linear time-temperature relation for extrapolation of creep and stress-rupture data. NACA TN 2890, 1953.
5. Manson, S. S. and Brown, W. F., Jr., Time-temperature-stress relations for the correlations and extrapolation of stress rupture data. Proc. ASTM, 1953, 53.
6. Manson, S. S., Design considerations for long life at elevated temperatures. ASME/ASTM/I.Mech.E Proceedings Joint Conference on Creep. Inst. Mech.E, New York/London, 1963.
7. Eyring, H., Glasstones, S. and Laidler, K. J., The Theory of Rate Processes. McGraw-Hill, New York, 1941.
8. Evans, R. W. and Wilshire, B., Creep of Metals and Alloys. The Institute of Metals, London, 1985.
9. Monkman, F. C. and Grant, N. J., An empirical relationship between rupture life and minimum creep rate. In Deformation and Fracture at Elevated Temperatures, Vol. 56, ed. N. J. Grant and A. W. Mullendore. MIT Press, Boston, 1963.
10. Cox, D. R. and Hinkley, D. V., A note on the efficiency of least squares estimates. Journal of the Royal Statistical Society, 1968, B30, 284-289.
11. Evans, M., A statistical analysis of the failure time distribution for 1/2Cr1/2Mo1/4V steel tubes in the presence of outliers. Int. J. Pres. Ves. & Piping, 1994: 60, 193-207.
12. Prentice, R. L., A log gamma model and its maximum likelihood estimation. Biometrika, 1974, 62, 539-544.
13. Cook, R. D. and Weisburg, S., Residuals and Influence in Regression. Chapman & Hall, New York, 1982.
14. Cook, R. D., Assessment of local influence. Journal of the Royal Statistical Society, 1986, B, 133-169.
15. Doonik, J. A. and Hansen, H., An omnibus test for univariate and multivariate normality. Discussion paper, Nuffield College, 1994.
16. 2. Journal of the American Statistical Association, 1977, 72, 206-211.
17. 1. Biometrika, 1970, 57, 679-681.
18. White, H., A heteroskedastic-consistent covariance matrix estimator and a direct test for heteroskedasticity. Econometrica, 1980, 48, 817-838.
19. Ramsey, J. B., Tests for specification errors in classical linear least squares regression analysis. Journal of the Royal Statistical Society, 1969, B31, 350-371.
20. Dobes, F. and Malicka, K., The relation between minimum creep rate and time to failure. Metal Science, 1976, 382-384.
21. Private communication, IRC Swansea Creep Data Base, Dec. 1996.
22. Willis, M., Creep of 21/4Cr-1Mo ferretic steels. Ph.D., University of Wales Swansea, 1991.