Hostname: page-component-76fb5796d-2lccl Total loading time: 0 Render date: 2024-04-25T14:44:41.171Z Has data issue: false hasContentIssue false

Modeling of Dislocations and Mismatched Layers in Pentagonal Nanorods

Published online by Cambridge University Press:  01 February 2011

Alexei L. Romanov
Affiliation:
koles@def.ipme.ru, Ioffe Physico-technical Institute, Theory of Solids, Polytechnicheskaya 26, St. Petersburg, N/A, Russian Federation
Alexei E. Romanov
Affiliation:
aer@mail.ioffe.ru, Ioffe Physico-technical Institute, St. Petersburg, 194021, Russian Federation
Get access

Abstract

Pentagonal nanorods (PNRs) are crystalline objects with unique fivefold symmetry. They are often experimentally observed for materials with FCC crystal structure. In an ideal case a PNR consists of five elastically distorted but otherwise perfect crystalline regions divided by low-energy twin boundaries. The elastic distortions in PNRs and associated stored elastic energy are effectively described in the framework of a disclination approach. As a result of mechanical stress relaxation, the stored energy can be diminished in expense of structural defect formation in PRN interior. It is demonstrated that a perfect multiple twinned PNR structure is unstable with respect to dislocation formation, i.e. prismatic dislocation loop or straight edge dislocation, for PNRs above a certain critical diameter. A new mechanism for the relaxation processes in PNRs is theoretically investigated. This mechanism assumes the formation of the shell possessing crystal lattice mismatch with respect to the PNR core region. The optimal magnitude for core/shell crystal lattice mismatch and optimal shell thickness providing maximum energy release for this mechanism of mechanical stress relaxation, are predicted.

Type
Research Article
Copyright
Copyright © Materials Research Society 2008

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

1 Gryaznov, V.G., Heidenreich, J., Kaprelov, A.M., Nepijko, S.A., Romanov, A.E., and Urban, J., Cryst. Res. Technol. 34, 1091 (1999).Google Scholar
2 Yacaman, M.J., Ascencio, J.A., Liu, H.B., and Gardea-Torresday, J., J. Vac. Sci. Technol. B 19, 1091 (2001).Google Scholar
3 Vikarchuk, A.A. and Volenko, A.P., Phys. Sol. State 47, 352 (2005).Google Scholar
4 Koga, K., Phys. Rev. Lett. 96, 115501 (2006).Google Scholar
5 Seo, D., Yoo, C.I., Chung, I.S., Park, S.M., Ryu, S., and Song, H., J. Phys. Chem. C 112, 2469 (2008).Google Scholar
6 Wit, R. De, J. Phys. C 5, 529 (1972).Google Scholar
7 Romanov, A.E. and Vladimirov, V.I., “Disclinations in Crystalline Solids”, Dislocations in Solids, ed. Nabarro, F.R.N. (North-Holland, 1992) 9, pp. 191402.Google Scholar
8 Hirth, J.P. and Lothe, J., Theory of Dislocations (Wiley, 1982).Google Scholar
9 Kolesnikova, A.L. and Romanov, A.E., Tech. Phys. Lett. 33, 886 (2007).Google Scholar
10 Kolesnikova, A.L. and Romanov, A.E., Phys. Status Solidi (RRL) 1, 271 (2007).Google Scholar