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Thermodynamic Properties of Coherent Interphase Boundaries in Substitutional Fcc Alloys

Published online by Cambridge University Press:  21 February 2011

Mark Asta*
Affiliation:
Sandia National Laboratories, P. O. Box 969, MS 9161, Livermore CA 94551-0969
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Abstract

Thermodynamic and structural properties of coherent interphase boundaries (IPBs) in the Al-Li and Ag-Al alloy systems are studied using the cluster variation method (CVM) and low-temperature expansion (LTE) techniques. The energy parameters required as input for the CVM and LTE calculations were obtained by fitting to phase diagram data in the case of Al-Li alloys and from a fit to the results of first-principles total energy calculations for Ag-Al. Interphase energies are calculated as a function of temperature and composition profiles across coherent IPBs are computed for high-symmetry crystallographic orientations. It is demonstrated that the calculated temperature dependence of interphase energies and the “widths” associated with compositionally diffuse IPBs can be appreciable even at temperatures well away from critical points.

Type
Research Article
Copyright
Copyright © Materials Research Society 1998

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References

REFERENCES

1 Cahn, J. W. and Hilliard, J. E., J. Chem. Phys. 28, 258 (1958).Google Scholar
2 Cahn, J. W. and Hilliard, J. E., J. Chem. Phys. 31, 688 (1959).Google Scholar
3 McAlister, A. J., Bulletin of Alloy Phase Diagrams 8, 526 (1987).Google Scholar
4 Kikuchi, R., Phys. Rev. 81, 998 (1951).Google Scholar
5 Sanchez, J. M. and de Fontaine, D., Phys. Rev. B 17, 2926 (1978); 21, 216 (1980); 25, 1759 (1982); J. M. Sanchez, F. Ducastelle and D. Gratias, Physica 128A, 334 (1984).Google Scholar
6 Parisi, G., Statistical Field Theory (Addison-Wesley, Menlo Park, CA, 1988).Google Scholar
7 Garland and SanchezGoogle Scholar
8 Cahn, J. W., in Interfacial Segregation, edited by Johnson, W. C. and Blakely, J. M. (ASM, Metals Park, Ohio, 1977).Google Scholar
9 Asta, M., to appear in the proceedings of the International Workshop on the Theory and Application of the Cluster and Path Probability Methods (Plenum, New York).Google Scholar
10 Sigli, C. and Sanchez, J. M., Acta metall. 34, 1021 (1986).Google Scholar
11 de Fontaine, D., Solid State Physics 47, 33 (1994).Google Scholar
12 Asta, M. and Johnson, D. D., unpublished.Google Scholar
13 Andersen, O. K., Jepsen, O. and Sob, M., in Electronic Band Structure and its Applications, edited by Yussouff, M. (Springer Lecture Notes, 1987).Google Scholar
14 Hoyt, J. J. and Spooner, S., Acta. metall. 39, 689 (1991).Google Scholar
15 Bauman, S. F. and Williams, D. B., Scripta metall. 18, 611 (1984).Google Scholar
16 Ardell, A. J., in Phase Transformations'87, edited by Lorimer, G. W. (Institute of Metals,London, 1988).Google Scholar
17 Lee, Y. W. and Aaronson, H. I., Acta Metall. 28, 539 (1980).Google Scholar
18 Alexander, K. B., et al., Acta Metall. 32, 2241 (1984).Google Scholar
19 Dubey, Ph. A., Schonfeld, B., and Kostorz, G., Acta Metall. 39, 1161 (1991).Google Scholar