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Computer Simulation of Fracture in Brittle Polycrystalline Solids: Effect of Modulus Amisotropy

Published online by Cambridge University Press:  01 January 1992

Shiun Ling
Affiliation:
Exxon Corporate Research Science Laboratories Annandale, New Jersey 08801, U.S.A.
Michael P. Anderson
Affiliation:
Exxon Corporate Research Science Laboratories Annandale, New Jersey 08801, U.S.A.
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Abstract

A simulation procedure based on the spring network model has been developed for studying the fracture behavior in brittle, polycrystalline solids. In this 2-D model, the effect of crystalline symmetry is accounted for by imparting to individual bonds a constitutive relationship using the material compliance matrix. Using this model, it was found that the fracture morphology becomes more intragranular in nature with increasing modulus anisotropy. Careful analysis suggests that this is due to the wider stress distributions, and the resulting larger number of cracks generated in the interior of anisotropic grains.

Type
Research Article
Copyright
Copyright © Materials Research Society 1993

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References

REFERENCES

[1] Yang, W.H., Srolovitz, D.J., Hassold, G.N., and Anderson, M.P., in Simulation and Theory of Evolving Microstructures, ed. Anderson, M.P. and Rollett, A.D., (TMS Proc., Warrendale, PA, 1990), pp. 277283. Google Scholar
[2] Curtin, W.A. and Scher, H., J. Mater. Res., 5, 535 (1990).Google Scholar
[3] Day, A.R., Snyder, K.A., Garboczi, E.J., and Thorpe, M.F. J. Mech. Phys. Solids , 40, 1031 (1990).Google Scholar
[4] Monette, L., Anderson, M.P., Ling, S., and Grest, G.S., J. Mater. Sci., 27, 4393 (1992);Google Scholar
[5] Monette, L., Anderson, M.P., and Grest, G.S., this proceedings (1992).Google Scholar
[6] Monette, L. (private communication).Google Scholar
[7] Nye, J., Physical Properties of Crystals (Oxford, New York, 1979).Google Scholar
[8] Reid, C., Deformation Geometry for Materials Scientists. (Pergamon, New York, 1973).Google Scholar
[9] Press, W., Flannery, B., Teukolsky, S., and Vetterling, W., Numerical Recipes, pp. 274334. (Cambridge, New York, 1986).Google Scholar
[10] Ling, S. and Anderson, M.P. JOM, Sept., 30 (1992).Google Scholar