Macro-mechanical material model for fiber reinforced metal matrix composites

Composites Part B: Engineering

Volumn 30, Issue 5, 1999, Pages 443-452

  Banks Sills, L ^a   Leiderman, V ^a  

^a TEL AVIV UNIVERSITY   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

ANISOTROPY; ELASTOPLASTICITY; FIBER REINFORCED METALS; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; METALLIC MATRIX COMPOSITES; STRAIN; STRESSES;

HOMOGENIZATION LOCALIZATION TECHNIQUE; STRESS STRAIN BEHAVIOR; THREE DIMENSIONAL MICROMECHANICAL ANALYSIS;

COMPOSITE MICROMECHANICS;

EID: 0032598242     PISSN: 13598368     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1359-8368(99)00018-9     Document Type: Article

References (27)

1. Hashin Z. Analysis of composite materials - a survey. Journal of Applied Mechanics. 50:1983;481-505.
2. Aboudi J. Mechanics of composite materials - a unified approach. 1991;Elsevier, Amsterdam.
3. Suquet P.M. Elements of homogenization for inelastic solid mechanics. Sanchez-Palencia E., Zaoui A. Homogenization techniques for composite media. 1987;193-278 Springer, Berlin.
4. Hollister S.J., Kikuchi N. A comparison of homogenization and standard mechanics analyses for periodic porous composites. Composite Mechanics. 10:1992;73-95.
5. Banks-Sills L., Leiderman V., Fang D. On the effect of particle shape and orientation on elastic properties of metal matrix composites. Composites, Part B. 28B:1997;465-481.
6. Aboudi J. Micromechanical analysis of composites by the method of cells-update. Applied Mechanics Review. 49:1996;S83-S91.
7. Griffin O.H. Jr, Kamat M.P., Herakovich C.T. Three-dimensional inelastic finite element analysis of laminated composites. Journal of Composite Materials. 5:1981;543-560.
8. Spencer A.J.M. Kinematic constraints, constitutive equations and failure rules for anisotropic materials. Boehler J.P. Applications of tensor functions in solid mechanics, courses and lectures, No. 292 (CISM, Udine, Italy). 1987;Springer, New York. pp. 187-201.
9. Spencer A.J.M. Plasticity theory for fibre-reinforced composites. Journal of Engineering Mathematics. 26:1992;107-118.
10. Robinson D.N., Duffy S.F. Continuum deformation theory for high-temperature metallic composites. Journal of Engineering Mechanics. 116:1990;832-844.
11. Hansen A.C., Blackketter D.M., Walrath D.E. An invariant-based flow rule for anisotropic plasticity applied to composite materials. Journal of Applied Mechanics. 58:1991;881-888.
12. Schmidt R.J., Wang D.Q., Hansen A.C. Plasticity model for transversely isotropic materials. Journal of Engineering Mechanics. 119:1993;748-766.
13. Voyiadjis G.Z., Thiagarajan G. An anisotropic yield surface model for directionally reinforced metal-matrix composites. International Journal of Plasticity. 11:1995;867-894.
14. Voyiadjis G.Z., Thiagarajan G. A cyclic anisotropic-plasticity model for metal matrix composites. International Journal of Plasticity. 12:1996;69-91.
15. Xie M., Adams D.F. A plasticity model for unidirectional composite materials and its applications in modeling composites testing. Composite Science and Technology. 54:1995;11-21.
16. Hill R. A theory of yielding and plastic flow of anisotropic metals. Proceedings of the Royal Society, A. 193:1948;281-297.
17. Dvorak G.J., Bahei-El-Din Y.A., Macheret Y., Liu C.H. An experimental study of elastic-plastic behavior of a fibrous boron-aluminum composite. Journal of the Mechanics and Physics of Solids. 36:1988;655-687.
18. Bathe K.J. Finite element procedures in engineering analysis. 1982;Prentice Hall, New Jersey. pp. 492-494.
19. Bathe K.J. Version 6.1 ADINA - automatic dynamic incremental nonlinear analysis. 1995;Adina Engineering Inc, Watertown, MA.
20. Owen D.R.J., Hinton E. Finite elements in plasticity. 1980;Pineridge Press, Swansea. pp. 249-253.
21. Baltov A., Sawczuk A. A rule of anisotropic hardening. Acta Mechanica. 1:1965;81-92.
22. Hill R. The mathematical theory of plasticity. 1950;Oxford University Press, UK. pp. 26-37.
23. Bahei-El-Din Y.A., Dvorak G.J. Plastic deformation of a laminated plate with a hole. Journal of Applied Mechanics. 47:1980;827-832.
24. Kenaga D., Doyle J.F., Sun C.T. The characterization of boron/aluminum composite in the nonlinear range as an orthotropic elastic-plastic material. Journal of Composite Materials. 21:1987;516-531.
25. Herakovich C.T. Mechanics of fibrous composites. 1998;Wiley, New York. pp. 234-240.
26. Lekhnitskii S.G. Theory of elasticity of an anisotropic elastic body. 1963;Holden-Day, San Francisco.
27. Michel J.C., Suquet P.M. On the strength of composite materials: variational bounds and computational aspects. Bendsoe M.P., Mota Soares C.A. Topology design of structures. 1993;Kluwer Academic, Netherlands. pp. 355-374.