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Pseudoelasticity and Pseudotwinning in Ordered Shape-Memory Alloys

Published online by Cambridge University Press:  21 February 2011

A. Zangwill  and
R. Bruinsma
A. Zangwill
Affiliation:
:Polytechic Institute of New York, Brooklyn, NY 11201
R. Bruinsma
Affiliation:
University of California, Los Angeles, CA 90024
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Abstract

Shape-memory behavior is a complicated phenomenon which Intimately relates macroscopic strain recovery with martensitic phase transformation. A vital step In the theoretical understanding of this effect is a clear picture of a superficially rather simpler phenomenon: martensitic pseudoelasticity. Within the martensftic phase, a number of ordered alloys exhibit deformation strain recovery which Is reminiscent of rubber elasticity. The deformation Is observed to occur via coherent motion of parallel twin boundaries. In this case, where long range elastic accomodatlon forces play no role, the origin of the restoring force on the twin boundaries is still unclear. In this work, we present a quantitative theory which generalizes previous suggestions in the literature and unifies this phenomenon with elastic mechanical untwinning. Our description is based on the concept of a “pseudotwin” originally proposed by Laves and later elucidated by Cahn. Here, the motion of a twin boundary generates a new metastable crystallographic structure (the pseudo-twin) of locally higher free energy. This notion not only provides a source for a “volume” restoring force but leads to a natural descriptioni of observed stabilization effects. Specific experiments to test our description will be proposed.

Type
Research Article
Information
MRS Online Proceedings Library (OPL) , Volume 39: Symposium G – High-Temperature Ordered Intermetallic Alloys I , 1984 , 529
Copyright
Copyright © Materials Research Society 1985

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References

REFERENCES

1. Cohen, M. and Wayman, C.M., in Metallurgical Treatises, edited by Tien, J.K. and Elliot, J.F. (AIME, Warrendale, PA, 1982), p. 445.Google Scholar
2. Wayman, C.M., Metals Forum 4,135 (1981).Google Scholar
3. Otsuka, K. and Wayman, C.M., Reviews on the Deformation Behavior of Materials, edited by Feltham, P. (Freund, Tel-Aviv, 1977), p. 81.Google Scholar
4. Otsuka, K. and Shimizu, K., Metals Forum 4. 142 (1981).Google Scholar
5. Birnbaum, H.K. and Read, T.A., Trans. Met. Soc. AIME, 218, 662 (1960).Google Scholar
6. Lieberman, D.S., Schmerling, M.A. and Karz, R.S., In Shape Memory Effects In Alloys, edited by Perkins, J. (Plenum, New York, 1975), p. 203.CrossRefGoogle Scholar
7. Ahlers, M., Barcelo, G. and Rapacloli, R., Scr. Metall. 12, 1075 (1978).CrossRefGoogle Scholar
8. Cahn, J.W., Acta Metall. 25, 1021 (1977).Google Scholar
9. Zangwill, A. and Bruinsma, R., Phys. Rev. Lett. 53, 1073 (1984).Google Scholar
10. Laves, F., Naturwissenschaften 23, 546 (1952).Google Scholar
11. Cahn, R.W. and Coil, J.A., Acta Metall. 9, 138 (1961).CrossRefGoogle Scholar
12. Green, M.L. and Cohen, M., Acta Metall, 27, 1523 (1979).Google Scholar
13. Tsunekawa, S., Sci. Rep. Res. Inst. Tohoku Univ. 30A, 1 (1981).Google Scholar
14. Gunton, J.D. and Droz, M., Introduction to the Theory of Metastable and Unstable States (Springer-Verlag, Berlin, 1983).Google Scholar
15. Zhdanov, G.S., Crystal Physics (Academic, New York, 1965), p. 376.Google Scholar
16. Langer, J.S., Ann. Phys. 41, 108 (1967).Google Scholar