References
Tome, C. N. and Lebensohn, R. A. and U. F. Kocks. “A model for texture development dominated by deformation twinning: Application to zirconium alloys.” Acta Metallurgica et Materialia, 39(11): pp. 2667-2680 (1991).
Venkataraman, A. and M. C. Messner. An initial framework for the rapid qualification of long-term creep rupture strength via microstrucetural modeling. Argonne National Laboratory technical report ANL-21/34 (2021).
Hu, Jianan and Green, Graham and Hogg, Simon and Higginson, Rebecca and Alan Cocks. “Effect of microstructure evoltuion on the creep properties of polycrystalline 316H austenitic stainless steel.” Materials Science and Engineering A, 772: pp. 138787 (2020).
Messner, M. C. and T.-L. Sham. Initial High Temperature Inelastic Constitutive Model for Alloy 617. Argonne National Laboratory technical report ANL-ART-195 (2020).
Sham, T.-L. and Kevin P. Walker. “Preliminary Development of a Unified Viscoplastic Constitutive Model for Alloy 617 with Special Reference to Long Term Creep Behavior.” In the proceedings of the Fourth International Topical Meeting on High Temperature Reactor Technology pp. 81-89 (2008).
Walker, K. P. and E. Krempl. “An implicit functional representation of stress-strain behavior.” Mechanics Research Communications, 5(4): pp. 185-190 (1978).
Goto, D. M., Garrett, R. K., Bingert, J., Chen, Shuh-Rong, and George T. Gray. Mechanical Threshold Stress Constitutive Strength Model Description of HY-100 Steel, Indian Head Division, Naval Surface Warefare Center Technical Report IHTR 2168 (1999).
Kocks, U. and H. Mecking. “Physics and phenomenology of strain hardening: The FCC case,” Progress in Materials Science, 48(3): pp. 171-273 (2003).
Simo, J. C. and T. J. R. Hughes. Computational Inelasticity, Springer-Verlang: New York (1997).
Drucker. “A definition of a stable inelastic material,” ASME Journal of Applied Mechanics, 6: pp. 101-195 (1959).
Frederick, C. and P. Armstrong. “A mathematical representation of the multiaxial Bauschinger effect,” Materials at High Temperatures, 24(1): pp. 1-26 (2007).
Perzyna. “Fundamental problems in viscoplasticity,” Advances in Applied Mechanics, 9(2): pp. 244-368 (1966).
Yaguchi, M. and Y. Takahashi. “A viscoplastic constitutive model incorporating dynamic strain aging effect during cyclic deformation conditions,” International Journal of Plasticity, 16(3-4): pp. 241-262 (2000).
Yaguchi, M. and Y. Takahashi. “Ratchetting of viscoplastic material with cyclid softening, Part 2: application to constitutive models,” International Journal of Plasticity, 21: pp. 835-860 (2005).
Chaboche. “A review of some plasticity and viscoplasticity constiutive theories,” International Journal of Plasticity, 24(10): pp. 1642-1693 (2008).
Chaboche, J. L. and D. Nouailhas. “A unified constitutive model for cyclic viscoplasticity and its application to various stainless steels,” Journal of Engineering Materials and Technology, 111: pp. 424-430 (1989).
Chaboche. “Constitutive equations for cyclic plasticity and cyclic viscoplasticity,” International Journal of Plasticity, 5: pp. 247-302 (1989).
Bird, J. E., Mukherjee, A. K., and J. E. Dorn. “Correlations between high-temperature creep behavior and structure,” In the proceedings of The International Conference on Quantitive Relation Between Properties and Microstructure, Haifa, Israel (1969).
Hayhurst, D. R. and F. A. Leckie. “Constutitive equations for creep rupture,” Acta Metallurgica, 25(9): pp. 1059-1070 (1977).
Huddleston, R. “An improved multiaxial creep-rupture strength criterion,” Journal of Pressure Vessel Technology, 107(Nov): pp. 421-429 (1985).
Blackburn, L. “Isochronous Stress-Strain Curves for Austenitic Stainless Steels,” In The Generation of Isochronous Stress-Strain Curves, ed. A. Shaefer, American Society of Mechanical Engineers, New York, NY: pp. 15-48 (1972).
Swindeman, R. “Construction of isochronous stress-strain curves for 9Cr-1Mo-V steel,” Advances in Life Prediction Methodology, 391: pp. 95-100 (1999).
Asaro, R. “Micromechanics of crystals and polycrystals,” Advances in Applied Mechanics, 25(C): pp. 1-115 (1983).
Messner, M. C., Beaudoin, A. and R. H. Dodds, Jr. “Consistent crystal plasticity kinematics and linearization for the implicit finite element method,” Engineering Computations, 32(6): pp. 1526-1548 (2015).
Lee, E. H. “Elastic-plastic deformation at finite strains,” ASME Journal of Applied Mechanics, 36: pp. 1-6 (1969).
Larson, F. and J. Miller. “A time-temperature relationship for rupture and creep stresses,” Transactions of the American Society of Mechanical Engineers, 74: pp. 765-771 (1952).
Das, S., Hofmann, F., and E. Tarleton. “Consistent determination of geometrically necessary dislocation density from simulations and experiments,” International Journal of Plasticity, 109 pp. 18–42 (2018).
Perez-Foguet, A., Rodrigues-Ferran, A. and A. Huerta. “Consistent tangent matrices for substepping schemes,” Computer Methods in Applied Mechanics and Engineering, 190(35-36): pp. 4627-4647 (2001).