Analytical Study on Biaxial Strength of Structural Ceramics under Tension-Compression Condition

Article Preview

Abstract:

In the structural design of ceramics components especially for graphite materials, it is important to apply the realistic fracture model in the design method so as to reduce the large safety margin. In this study, we proposed the multiaxial strength model by expanding the microstructure based brittle fracture model applicable to both uniaxial tensile and compressive stress conditions. The advantage of the model is a treatment of the microstructural information such as grain size, pore size and pore size distribution. The proposed model was applied to biaxial strength prediction of near isotropic nuclear graphite using grain/pore related microstructure parameters. Predicted results were compared with biaxial strength data, and it was found that the proposed fracture model showed fairly good strength prediction.

You might also be interested in these eBooks

Info:

Periodical:

Key Engineering Materials (Volumes 297-300)

Pages:

40-46

Citation:

Online since:

November 2005

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2005 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] W. Weibull: A statistical theory of the strength of materials, Proceedings of Royal Swedish Institute for Engineering Research No. 151 (1953).

Google Scholar

[2] R.J. Price and H.R.W. Cobb: Application of Weibull statistical theory to the strength of reactor graphite, CONF701105 (1970), pp.547-566.

Google Scholar

[3] M. Ishihara, T. Iyoku and S. Shiozawa: New approach for fracture assessment of graphite, Transactions of the 13th International Conference on Structural Mechanics in Reactor Technology Vol. 2. (1995), pp.491-496.

Google Scholar

[4] T.D. Burchell: A Microstructurally Based Fracture Model for Polygranular Graphites, Carbon. Vol. 34 (1996), pp.297-316.

DOI: 10.1016/0008-6223(95)00171-9

Google Scholar

[5] M. Ishihara and S. Hanawa: Proc. Mechanical Engineering Congress, 2003 Japan (MECJ-03) (2003).

Google Scholar

[6] A.M. Freudenthal: Statistical Approach to Brittle Fracture, Chapter 6 of Vol. II, Fracture (edited by H. Liebowitz) (Academic Press, 1968).

Google Scholar

[7] R.L. Barnett et. al: Fracture of Brittle Materials Under Transient Mechanical and Thermal Loading, Report AFFDL-TR, 66-220 (1966).

Google Scholar

[8] K. Nakanishi, T. Arai and T.D. Burchell: Proc. Int. Sympo. On Carbon, Tokyo 297 (1998).

Google Scholar

[9] F.H. Ho, R.E. Vollman, H. Yu and N.R. Adsit: SmiRT L4/6 (Chicago 1983).

Google Scholar

[10] G. Hagg et al: Journal of Nuclear Materials, 171, 41 (1990).

Google Scholar