Three-dimensional microscopic interlaminar analysis of cross-ply laminates based on a homogenization theory

International Journal of Solids and Structures

Volumn 44, Issue 25-26, 2007, Pages 8274-8284

  Matsuda, Tetsuya ^a   Okumura, Dai ^b   Ohno, Nobutada ^b   Kawai, Masamichi ^a  

^a UNIVERSITY OF TSUKUBA   (Japan)

^b NAGOYA UNIVERSITY   (Japan)

Author keywords

Domain of analysis; Homogenization; Interlaminar; Long fiber reinforced laminate; Point symmetry; Substructure

Indexed keywords

FIBER REINFORCED MATERIALS; HOMOGENIZATION METHOD; SHEAR STRESS; STRESS CONCENTRATION; TENSILE TESTING;

DOMAIN OF ANALYSIS; INTERLAMINARS; POINT SYMMETRY; SUBSTRUCTURES;

LAMINATES;

EID: 35448929930     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijsolstr.2007.06.010     Document Type: Article

References (17)

1. Bakhvalov N., and Panasenko G. Homogenisation: Averaging Processes in Periodic Media (1984), Kluwer Academic Publishers, Dordrecht
2. Bensoussan A., Lions J.L., and Papanicolaou G. Asymptotic Analysis for Periodic Structures (1978), North-Holland Publishing Company, Amsterdam
3. Ghosh S., and Mukhopadhyay S.N. A material based finite element analysis of heterogeneous media involving Dirichlet tessellations. Computer Methods in Applied Mechanics and Engineering 104 (1993) 211-247
4. Ghosh S., Lee K., and Raghavan P. A multi-level computational model for multi-scale damage analysis in composite and porous materials. International Journal of Solids and Structures 38 (2001) 2335-2385
5. Matsuda T., Ohno N., Tanaka H., and Shimizu T. Homogenized in-plane elastic-viscoplastic behavior of long fiber-reinforced laminates. JSME International Journal, Series A 45 (2002) 538-544
6. Matsuda T., Ohno N., Tanaka H., and Shimizu T. Effects of fiber distribution on elastic-viscoplastic behavior of long fiber-reinforced laminates. International Journal of Mechanical Sciences 45 (2003) 1583-1598
7. Moorthy S., and Ghosh S. Adaptivity and convergence in the Voronoi cell finite element model for analyzing heterogeneous materials. Computer Methods in Applied Mechanics and Engineering 185 (2000) 37-74
8. Ohno N., Wu X., and Matsuda T. Homogenized properties of elastic-viscoplastic composites with periodic internal structures. International Journal of Mechanical Sciences 42 (2000) 1519-1536
9. Ohno N., Matsuda T., and Wu X. A homogenization theory for elastic-viscoplastic composites with point symmetry of internal distributions. International Journal of Solids and Structures 38 (2001) 2867-2878
10. Ohno N., Okumura D., and Noguchi H. Microscopic symmetric bifurcation condition of cellular solids based on a homogenization theory of finite deformation. Journal of the Mechanics and Physics of Solids 50 (2002) 1125-1153
11. Okumura D., Ohno N., and Noguchi H. Elastoplastic microscopic bifurcation and post-bifurcation behavior of periodic cellular solids. Journal of the Mechanics and Physics of Solids 52 (2004) 641-666
12. Pagano N.J., and Rybicki E.F. On the significance of effective modulus solutions for fibrous composites. Journal of Composite Materials 8 (1974) 214-228
13. Raghavan P., and Ghosh S. Concurrent multi-scale analysis of elastic composites by a multi-level computational model. Computer Methods in Applied Mechanics and Engineering 193 (2004) 497-538
14. Raghavan P., Moorthy S., Ghosh S., and Pagano N.J. Revisiting the composite laminate problem with an adaptive multi-level computational model. Composites Science and Technology 61 (2001) 1017-1040
15. Sanchez-Palencia, E., 1980. Non-Homogeneous Media and Vibration Theory. Lecture Notes in Physics, No. 127. Springer-Verlag, Berlin.
16. Wu X., and Ohno N. A homogenization theory for time-dependent nonlinear composites with periodic internal structures. International Journal of Solids and Structures 36 (1999) 4991-5012
17. Zienkiewicz O.C., and Taylor R.L. The Finite Element Method. fifth ed (2000), Butterworth-Heinemann, Oxford