Numerical Simulation of Interfacial Debonding Crack in Particle Reinforced Composites

Article Preview

Abstract:

A numerical test code is used to study the matrix-inclusion interfacial debonding for particulate reinforced composites. In our numerical model, It is assumed to be a three-phase composite composed of matrix, particulate and the interfaces between them. The finite element program is employed as the basic stress analysis tool when the elastic damage mechanics is used to describe the constitutive law of meso-level element and the maximum tensile strain criterion and Mohr-Coulomb criterion are utilized as damage threshold. A single inclusion of gradually interfacial debonding and a complex structure with 20 inclusions of the interfacial damage were studied under plane stress conditions. Results of stress distribution and interface debonding type obtained by numerical method agree well with the MARK and ABAQUS. The influence of heterogeneity of the matrix materials on the resulting process and the stress distribution of the failure process are also studied in the paper. It is found that the numerical test code can help to understand the failure mechanism of the model and it is an effective way to investigate the interfacial damage of composite materials. Keywords: Numerical test, interface, particulate reinforced composite, crack

You might also be interested in these eBooks

Info:

Periodical:

Materials Science Forum (Volumes 704-705)

Pages:

973-979

Citation:

Online since:

December 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2012 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] A. Bensoussan, J L Lions, G PapanicolauNorth-Holland, Amsterdam. Vol. 5 (1978).

Google Scholar

[2] J D Eshelby. Proc. Roy. Soc.A. 241–376(1957).

Google Scholar

[3] S Ghosh, S N Mukhopadhyay . Comput. Meth. Appl. Mech. Eng: Vol. 104(1993), p, 211.

Google Scholar

[4] Mechsoft, Realistic Failure Process Analysis code. Dalian Mechsoft Co. Ltd. (2006).

Google Scholar

[5] C. A Tang, Y. F Fu, W. C Zhu. Acta Materiae Composite SinicaVol. 16(1999), P, 110.

Google Scholar

[6] C. A Tang, Y F Fu, P Lin. Acta Material Composite Sinica Vol. 16(1999), p.112.

Google Scholar

[7] R Guo, H. J Shi, Z. H YAO. Computational Mechanics, Vol. 32 (2003), P, 52.

Google Scholar

[8] S. H Wang, C. A Tang, J. X Zhang and W. C Zhu. Key Engineering Materials Vol. 297 (2005),P. 1025.

Google Scholar

[10] J.Y. Yang, J.X. Zhang, D.G. Wang, T.H. Yang. Engineering Mechanics Vol. 26(2009), P. 18.

Google Scholar

[11] C.A. Tang, Y. B Zhang and Z. Z Liang. Physical Review-E, Vol. 73(2006), 056120.

Google Scholar

[12] Z Z Liang, C A Tang, H X Li and Y B Zhang. Int. J. Rock Mech. Min. Sci., 41 (2004),P. 419.

Google Scholar

[13] W.C. Zhu and C.A. Tang, Construction and Building Materials, Vol. 16(2002), p.453.

Google Scholar

[14] J X Zhang, C.A. Tang, X.Z. Guo and X.Y. Zhou. Materials Science and Engineering A, Vol. 2499(2009), P. 271.

Google Scholar