Thermodynamic relationship between creep crack growth and creep deformation

Journal of Non-Equilibrium Thermodynamics

Volumn 30, Issue 1, 2005, Pages 81-94

  Yang, Qiang ^a   Chen, Xin ^a   Zhou, Weiyuan ^a  

^a TSINGHUA UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; CRACK PROPAGATION; DEFORMATION; FUNCTIONS; LINEAR EQUATIONS; MATRIX ALGEBRA; THERMODYNAMIC PROPERTIES;

BULK MATERIALS; CREEP CRACK GROWTH; CREEP DEFORMATION; POWER LAWS;

CREEP;

CRACK PROPAGATION;

EID: 16244395489     PISSN: 03400204     EISSN: None     Source Type: Journal    
DOI: 10.1515/JNETDY.2005.006     Document Type: Article

References (20)

1. Riedel, H., Fracture at High Temperatures, Springer-Verlag, Berlin, 1987.
2. Rice, J.R., Inelastic constitutive relations for solids: An integral variable theory and its application to metal plasticity, J. Mech. Phys. Solids, 19 (1971), 433-455.
3. Rice, J.R., Continuum mechanics and thermodynamics of plasticity in relation to micro-scale deformation mechanisms, in: Constitutive Equations in Plasticity, Ed. A.S. Argon, pp. 23-79, MIT Press, Cambridge, MA, 1975.
4. Rice, J.R., Thermodynamics of quasi-static growth of Griffith cracks, J. Mech. Phys. Solids, 26 (1978), 61-78.
5. Carranza, F.L., Haber, R.B., A numerical study of intergranular fracture and oxygen embrittlement in an elastic-viscoplastic solid, J. Mech. Phys. Solids, 47 (1999), 27-58.
6. Delph, T.J., A simple model for crack growth in creep resistant alloys, Int. J. Fracture, 98 (1999), 77-86.
7. Sih, G.C., Current approaches to material damage at different size and time scales -Foreword, Theor. Appl. Fract. Mech., 41 (2004), XIII-XVI.
8. Yang, Q., Tham, L.G., Swoboda, G., Micromechanical basis of non-linear phenomeno-logical equations as damage evolution laws, Mech. Res. Commun., 29 (2002), 131-136.
9. Yang, Q., Tham, L.G., Swoboda, G., Relationship between refined Griffith criterion and power laws for cracking, Mech. Res. Commun., 31 (2004), 429-434.
10. Yang, Q., Tham, L.G., Swoboda, G., Normality structures with homogeneous kinetic rate laws. J. Appl. Mech.-T. ASME, 2004 (in press).
11. Onsager, L., Reciprocal relations in irreversible processes, I, II, Phys. Rev., 37 (1931), 405-406; 38 (1931), 2265-2279.
12. Onsager, L., Reciprocal relations in irreversible processes, I, II, Phys. Rev., 37 (1931), 405-406; 38 (1931), 2265-2279.
13. de Groot, S.R., Mazur, P., Non-Equlibrium Thermodynamics, North-Holland, Amsterdam, 1962.
14. Ziegler, H., An Introduction to Thermomechanics, North-Holland, Amsterdam, 1977.
15. Maugin, G.A., The Thermodynamics of Nonlinear Irreversible Behaviors, World Scientific, Singapore, 1999.
16. Ritchie, R.O., Gilbert, C.J., McNaney, J.M., Mechanics and mechanisms of fatigue damage and crack growth in advanced materials, Int. J. Solids Struct., 37 (2000), 311-329.
17. Broek, D., Elementary Engineering Fracture Mechanics, Martinus Nijhoff Publishers, Boston, 1982, 3rd rev. ed.
18. Edelen, D.G.B., A nonlinear Onsager theory of irreversibility, Int. J. Eng. Sci., 10 (1972), 481-490.
19. Riedel, H., Wagner, W., Creep crack growth in nimonic 80A and in a 1 Cr1/2 Mo steel, in: Advances in Fracture Research '84 - Proceedings of ICF6, Eds. S. Valluri et al., pp. 2199-2206, Pergammon Press, Oxford, 1985.
20. Yang, Q., Zhou, W.Y., Swoboda, G., Micromechanical identification of anisotropic damage evolution laws, Int. J. Fracture, 68 (1999), 740-750.