Use of CDM in Materials Modeling and Component Creep Life Prediction

Author:

Dyson Brian1

Affiliation:

1. Department of Materials, Imperial College of Science, Technology and Medicine, Prince Consort Road, London SW7 2BP, England

Abstract

Physically based continuum creep damage mechanics (CDM) has been reviewed and shown to provide a unifying framework for some seemingly diverse methods of predicting design and remanent creep lifetimes. These methods—theta projection, omega parameter, Larson-Miller parameter, and Robinson’s life fraction rule—exhibit certain strengths in common with CDM, but also weaknesses which CDM identifies and avoids. CDM consists of sets of coupled rate equations for inelastic strain, internal stress, and microstructural evolution (damage) which can then be integrated under boundary conditions appropriate to the test or service operating conditions: constant load/temperature for creep; constant total strain for stress-relaxation, variable stress/temperature, etc. Other state-variable approaches to creep and cyclic plasticity (for example, those due to Bodner, Miller, Chaboche, and Robinson), differ from CDM mainly in concentrating on the primary/secondary stages of creep (or cyclic work-hardening) and/or by their introduction of damage in an empirical Kachanov manner. The application of physically based CDM to LCF/thermal fatigue and its potential for predicting lifetimes of welded joints are also discussed. [S0094-9930(00)00903-3]

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Safety, Risk, Reliability and Quality

Reference62 articles.

1. Cane, B. J., and Townsend, R. D., 1985, Flow and Fracture at Elevated Temperatures, R. Raj, ed., ASM, OH, pp. 279–316.

2. Evans, R. W., Parker, J. D., and Wilshire, B., 1982, Recent Advances in Creep and Fracture of Engineering Materials and Structures, B. Wilshire and D. R. J. Owen, eds., Pineridge Press, Swansea, UK, pp. 135–84.

3. Evans, R. W., and Wilshire, B., 1996, Structural Materials: Engineering Application Through Scientific Insight, E. D. Hondros and M. McLean, eds., Inst. of Materials, London, UK, pp. 155–72.

4. Prager, M. , 1994, ASME Pressure Vessel Piping Conf., 288, pp. 1–20.

5. Robinson, E. L. , 1938, Trans. ASME, 60, p. 253253.

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