Generalised Mori-Tanaka scheme to model anisotropic damage using numerical Eshelby tensor

Journal of Composite Materials

Volumn 35, Issue 7, 2001, Pages 603-624

  Desrumaux, F ^a   Meraghni, F ^a   Benzeggagh, M L ^a  

^a UNIVERSITÉ DE TECHNOLOGIE DE COMPIÈGNE   (France)

Author keywords

Damage mechanism; Glass mat reinforced polyester; Micromechanics; Probabilistic approaches

Indexed keywords

ANISOTROPY; GLASS FIBER REINFORCED PLASTICS; MATHEMATICAL MODELS; MATRIX ALGEBRA; MICROCRACKING; PROBABILITY; TENSORS;

DAMAGE MECHANICS; MICROSCOPIC DAMAGE ACCUMULATION; MORI-TANAKA METHOD;

COMPOSITE MICROMECHANICS;

EID: 0035011459     PISSN: 00219983     EISSN: None     Source Type: Journal    
DOI: 10.1106/NNKC-VVM2-D78W-4KA5     Document Type: Article

References (18)

1. J.F. Arnould. 1482. Etude de l'endommagement des matériaux composites par décohésion fibre-matrice, C.R. JNC Paris: 159-169.
2. T-W. Chou. 1992. Microstructural design of fiber composites. Cambridge Solid State Science Series, Cambridge University Press (GB), ISBN: 0-521-35482-X, 99-168.
3. D.G. Harlow and S.L. Phoenix. 1978. The chain of bundles probability model for the strength of fibrous materials I: Analysis and conjectures. Journal of Composite Materials, 12: 195-214.
4. J. Fitoussi, G. Guo and D. Baptiste. 1998. A statistical micro mechanical model of anisotropic damage for SMC composites. Composites Science and Technology, 58: 759-763 G.B.
5. Y. Benveniste. 1987. A new approach to the application of Mori-Tanaka's theory. Mechanics of Materials, 6: 147-157 North-Holland.
6. T. Chen, G.J. Dvorak and Y. Benveniste. 1992. Mori-Tanaka estimates of the overall elastic moduli of certain composite materials. Journal of Applied Mechanics, 59: 539-546.
7. S. Nemat-Nasser and M. Hori. 1993. Micromechanics: Overall properties of hetergeneous materials. North-Holland Series in Applied Mathematics and Mechanics, Vol. 37, ISBN 0-444-89881-6.
8. T. Mori and K. Tanaka. 1973. Average stress in matrix and average elastic energy of materials with misfitting inclusion. Acta. Metal., 21: 571.
9. T. Mura. 1982. Micromechanics of defects in solids. Martinus Nijhoff, la Hague.
10. A.C. Gavazzi and D.C. Lagoudas. 1990. On the evaluation of Eshelby's tensor and its application to elastoplastic fibrous composites. Computational Mechanics, 7: 13-19.
11. T. Mura and P.C. Cheng. 1977. The elastic field outside an ellipsoidal inclusion. ASME Journal of Applied Mechanics, 44: 591-594.
12. F. Meraghni, C.J. Blakeman and M.L. Benzeggagh. 1996. Effect of interfacial decohesion on stiffness reduction in a random discontinuous fibre composite containing matrix microcracks. Composites Science and Technology, 56: 541-555.
13. F. Meraghni and M. L. Benzeggagh. 1995. Micromechanical modelling of matrix degradation in randomly oriented discontinuous fibre composites. Composites Sciences and Technology, 55: 171-180.
14. M.R. Wisnom. 1991. Relationship between strength variability and size effect in unidirectional carbon fibre/epoxy. Composites, 22: 47-52.
15. J.W. Hitchon and D.C. Phillips. 1978. The effect of specimen size on the strength of CFRP. Composites, 9: 119-124.
16. C.T. Sun and S.E. Yamada. 1978. Strength distribution of a unidirectional fibre composite. Journal of Composite Mateirals, 12: 169-176.
17. H. William. 1989. Numerical recipes in Fortran: The art of scientific computing. Cambridge University Press, N.Y., 121-126.
18. C. G'sell and J.M. Haudin. 1995. Introduction à la mécanique des polymères. Institut National Polytechnique de Lorraine, 345-393, ISBN 2-905267-22-4.