Modeling and mesoscopic damage constitutive relation of brittle short-fiber-reinforced composites

Science in China, Series E: Technological Sciences

Volumn 42, Issue 5, 1999, Pages 530-540

  Liu, Hongqiu ^a   Liang, Naigang ^a   Xia, Mengfen ^b  

^a INSTITUTE OF MECHANICS   (China)

^b PEKING UNIVERSITY   (China)

Author keywords

Damage constitutive theory; Damage induced anisotropy; Damage rate effect; Mesoscopic material model; Short fiber reinforced composites

Indexed keywords

EID: 1542737353     PISSN: 10069321     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02917407     Document Type: Article

References (15)

1. Mori, T., Tanaka, K., Average stress in matrix and average energy of materials with misfitting inclusions, Acta Metallurgica et Materialia, 1973, 21: 571.
2. Liang, N.G., Bergan, P.G., A multi-dimension composite model of elasto-plastic continua under non-proportional loading condition, ACTA Machanica Sinica, 1990, 6(4): 357.
3. Liang, N.G., Liu, H.Q., Wang, T.C., A meso elastoplastic constitutive model for polycrystalline metals based on equivalent slip systems with latent hardening, Science in China, Ser. A, 1998, 41(8): 887.
4. Liu, H.Q., Hutter, K., On a meso-elastoplastic constitutive equation with application to deformation-induced anisotropy of a polycrystalline aggregate, Arch. Mech., 1996, 48(1): 53.
5. Kalamkarov, A. L., Liu, H.Q., A new model for the multiphase fiber-matrix composite materials, Composites, 1998, 29B (5): 643.
6. Kachanov L.M., Time of the rupture process under creep condition, Ivz. Akad. Nauk. USSR. Otd. Tekhn Nauk (in Russian), 1958, 8: 26.
7. Rousselier, G., Finite deformation constitutive relations including ductile fracture damage, in Proceedings of the IUTAM Symposium on Three-dimensional Constitutive Relations and Ductile Fracture, Dourdan, France, Amsterdam: North-Holland Pub. Company, 1980, 331-355.
8. Murakami, S., Notion of continuum damage mechanics and its application to anisotropic creep damage theory, ASME, J. Eng. Mat. and Tech., 1983, 105: 99.
9. Lemaitre, J., Chaboche, J.L., Aspect phenomenologique de la rupture par endommagement, J. Meca, Appl. (in French), 1978, 2(3): 317.
10. Liu, H.Q., Liang, G. N., A physical-mechanism-based anisotropic damage-rate-dependent constitutive equation, in Second Asia-Pacific Symposium on Advances in Engineering Plasticity and its Application, Beijing: International Academic Publishers, 1994, 155-160.
11. Krajcinovic, D., Damage Mechanics, Amsterdam: Elsevier Science B. V., 1996, Chap. 2.
12. Xia, M.F., Ke, F.J., Bai, J. et al., Threshold diversity and trans-scales sensitivity in a finite nonlinear evolution model of materials failure, Phys. Lett., Ser. A, 1997, 236: 60.
13. Kuang, Z.B., Foundation of Nonlinear Continuum Mechanics (in Chinese), Xi'an: Xi'an Jiaotong University press, 1989, Chap. 4.
14. Thomason, J. L., Vlug, M. A., Influence of fiber length and concentration on the properties of glass fiber-reinforced polypropylene 1: Tensile and flexural modulus, Composites, 1996, 27A(6): 477.
15. Thomason, J.L., Vlug, M. A., Schipper, G. et al., Influence of fiber length and concentration on the properties of glass fiber-reinforced polypropylene 3: Strength and strain at failure, Composites, 1996, 27A(6): 1075.