Statistically equivalent representative volume elements for unidirectional composite microstructures: Part II - With interfacial debonding

Journal of Composite Materials

Volumn 40, Issue 7, 2006, Pages 605-621

  Swaminathan, Shriram ^a   Ghosh, Somnath ^a  

^a Ohio State University   (United States)

Author keywords

Correlation functions; Interfacial debonding; Statistically equivalent representative volume element (SERVE); Voronoi cell FEM (VCFEM)

Indexed keywords

COMPUTER SIMULATION; CORRELATION METHODS; CRACK PROPAGATION; DEBONDING; MICROSTRUCTURE; SURFACE CHEMISTRY;

CORRELATION FUNCTIONS; INTERFACIAL DEBONDING; STATISTICALLY EQUIVALENT REPRESENTATIVE VOLUME ELEMENT (SERVE); VORONOI CELL FEM (VCFEM);

COMPOSITE MATERIALS;

EID: 33645507434     PISSN: 00219983     EISSN: 1530793X     Source Type: Journal    
DOI: 10.1177/0021998305055274     Document Type: Article

References (17)

1. Li, S. and Ghosh, S. (2004). Debonding in Composite Microstructures with Morphological Variations, International Journal of Comp. Meth., 1 (1). 121-149.
2. Swaminathan, Shriram, Ghosh, Somnath and Pagano, N.J. Statistically Equivalent Representative Volume Elements for Unidirectional Composite Microstructures, Part I: Without Damage, Jour. Comp. Materials., 40 (7). 583-604.
3. Carol, I., Rizzi, E. and Willam, K. (1994). A Unified Theory of Elastic Degradation and Damage based on a Loading Surface, Int. Jour. of Solids and Structures, 31 (20). 2835-2865.
4. Chaboche, J.L. (1981). Continuum Damage Mechanics, A Tool to Describe Phenomena before Crack Initiation, Nuclear Engineering Design, 64 (2). 233-247.
5. Chow, C.L. and Wang, J. (1987). An Anisotropic Theory of Elasticity for Continuum Damage Mechanics, Int. Jour. of Fracture, 20: 381-390.
6. Cordebois, J.P. and Sidoroff, F. (1982). Anisotropic Damage in Elasticity and Plasticity, Jour. De Mecanique Theorique Et Appliquee, 45-60.
7. Raghavan, P. and Ghosh, S. A Continuum Damage Mechanics Model for Unidirectional Composites Undergoing Interfacial Debonding, Mech. Mater., 37 (9). 955-979.
8. Ghosh, S., Ling, Y., Majumdar, B.S. and Kim, R. (2000). Interfacial Debonding in Multiple Fiber-reinforced Composites, Mech. Mater., 32 (10). 561-591.
9. Moorthy, S. and Ghosh, S. (2000). Adaptivity and Convergence in the Voronoi Cell Finite Element Model for Analyzing Heterogeneous Materials, Comp. Meth. Appl. Mech. Engng., 185 (1). 37-74.
10. Moorthy, S. and Ghosh, S. (1996). A Model for Analysis of Arbitrary Composite and Porous Microstructures with Voronoi Cell Finite Elements, Int. Jour. Numer. Meth. Engng., 39 (14). 2363-2398.
11. Ghosh, S. and Mukhopadhyay, S.N. (1991). A Two Dimensional Automatic Mesh Generator for Finite Element Analysis of Random Composites, Comp. Struct., 41 (2). 245-256.
12. Needleman, A. (1992). Micromechanical Modeling of Interfacial Decohesion, Ultramicroscopy, 40 (3). 203-214.
13. Chandra, N., Li, H., Seth, C. and Ghonem, H. (2002). Some Issues in the Application of Cohesive Zone Models for Metal Ceramic Interfaces, Int. Jour. Solids Struct., 39 (10). 2827-2855.
14. Geubelle, P.H. (1995). Finite Deformation Effects in Homogeneous and Interfacial Fracture, Int. Jour. Solids Struct., 32 (6-7). 1003-1016.
15. Camacho, G.T. and Ortiz, M. (1996). Computational Modeling of Impact Damage in Brittle Materials, Int. Jour. Solids Struct., 33 (20-22). 2899-2938.
16. Ortiz, M. and Pandolfi, A. (1999). Finite-deformation Irreversible Cohesive Element for Three-dimensional Crack-propagation Analysis, Int. Jour. Numer. Meth. Engng., 44 (9). 1267-1282.
17. Raghavan, P. and Ghosh, S. (2004). Adaptive Multi-Scale Computational Modeling of Composite Materials, Comp. Model. Engng. Sci., 5: 151-170.