A dislocation density based constitutive model for cyclic deformation

Journal of Engineering Materials and Technology, Transactions of the ASME

Volumn 118, Issue 4, 1996, Pages 441-447

  Estrin, Y ^a   Braasch, H ^a   Brechet, Y ^b  

^a UNIVERSITY OF WESTERN AUSTRALIA   (Australia)

^b GRENOBLE INSTITUTE OF TECHNOLOGY   (France)

Author keywords

[No Author keywords available]

Indexed keywords

CONSTITUTIVE MODEL; CYCLIC DEFORMATION; CYCLIC LOADING; DISLOCATION DENSITY; PLASTIC STRAIN;

DEFORMATION; MATHEMATICAL MODELS; METALS; MICROSTRUCTURE; PLASTICITY; STRAIN RATE;

ALLOYS;

EID: 0030257960     PISSN: 00944289     EISSN: 15288889     Source Type: Journal    
DOI: 10.1115/1.2805940     Document Type: Article

References (13)

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2. Estrin, Y., 1991, “A Versatile Unified Constitutive Model Based on Dislocation Density Evolution” in A. D. Freed and K. P. Walker, Eds., ASME High Temperature Constitutive Modeling -Theory and Application, pp. 65-83.
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8. Kelly, J. M., and P. Gillis, 1975, “Continuum Description of Dislocation Stress Reversals,” Journal of Applied Physics, Vol. 45(3), pp. 1091-1096.
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10. Kuhimann-Wilsdorf, D., 1970, “A Critical Test on Theories of Work-Harden-ing for the Case of Drawn Iron Wire,” Metallurgical Transactions, Vol. 27, pp. 3173-3179.
11. Mughrabi, H., 1979, “Microscopic Mechanisms of Metal Fatigue,” in P. Haasen, V. Gerold, and G, Kostorz, eds., Strength of Metals and Alloys, pp. 1615-1638. Pergamon Press.
12. Nix, W. D., J. C. Gibeling, and D. A. Hughes, 1985, “Time-Dependent Deformation of Metals,” Metallurgical Transactions A, Vol, 16A, pp. 2215-2226.
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