Microplane-damage-based effective stress and invariants

International Journal of Damage Mechanics

Volumn 14, Issue 2, 2005, Pages 179-191

  Yang, Qiang ^a   Chen, Xin ^a   Zhou, Wei Yuan ^a  

^a TSINGHUA UNIVERSITY   (China)

Author keywords

Anisotropic; Effective stress; Microplane; Yield function

Indexed keywords

ANISOTROPY; CONTINUUM MECHANICS; INTEGRATION; MATHEMATICAL MODELS; PLASTICITY; SHEAR STRESS; TENSORS;

ANISOTROPIC YIELD FUNCTION; ANISOTROPIC-DAMAGE-PLASTICITY; EFFECTIVE STRESS; MICROPLANE DAMAGE; STRESS TENSOR;

FRACTURE MECHANICS;

EID: 18944394686     PISSN: 10567895     EISSN: None     Source Type: Journal    
DOI: 10.1177/1056789505048602     Document Type: Article

References (14)

1. Carol, I. and Bazant, Z.P. (1997). Damage and Plasticity in Microplane Theory, Int. J. Solids & Struct., 34: 3807-3835.
2. Drucker, D.C. and Prager, W. (1952). Soil Mechanics and Plastic Analysis for Limit Design, Q. Appl. Math., 10: 157-165.
3. Kachanov, L.M. (1958). Time of the Rupture Process Under Creep Conditions, Izv. Akad. Nauk., USSR. Otd. Tekhn. Nauk., 8: 26-31.
4. Krajcinovic, D. (1996). Damage Mechanics, North-Holland, Amsterdam.
5. Hill, R. (1950). The Mathematical Theory of Plasticity, Clarendon Press, Oxford.
6. Liu, C., Huang, Y. and Stout, M.G. (1997). On the Asymmetric Yield Surface of Plastically Orthotropic Materials: A Phenomenological Study, Acta Mater., 45: 2397-2406.
7. Lemaitre, J. (1992). A Course on Damage Mechanics, Springer-Verlag, Berlin, Heidelberg, New York.
8. Lemaitre, J., Desmorat, R. and Sauzay, M. (2000). Anisotropic Damage Law of Evolution, European Journal of Mechanics A-Solids, 19: 187-208.
9. Leukart, M. and Ramm, E. (2003). A Comparison of Damage Models Formulated on Different Material Scales, Computational Materials Science, 28: 749-762.
10. Lubarda, V.A. and Krajcinovic, D. (1993). Damage Tensors and the Crack Density Distribution, Int. J. Solids & Struct., 30: 2859-2877.
11. Murakami, S. (1988). Mechanical Modelling of Material Damage, ASME Journal of Engineering MateriaLs and Technology, 55: 280-286.
12. Rabotnov, I.N. (1963). On the Equations of State for Creep, Progress in Applied Mechanics - The Prager Anniversary, 8: 307-315.
13. Yang, Q., Li, Z.K. and Tham, L.G. (2001). An Explicit Expression of Second Order Fabric-tensor Dependent Elastic Compliance Tensor, Mechanics Research Communications, 28: 255-260.
14. Zheng, Q.S. and Betten, J. (1996). On Damage Effective Stress and Equivalence Hypothesis, Int. J. Damage Mech., 6: 319-340.