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Superprism effect in magneto-photonic crystals

Published online by Cambridge University Press:  01 February 2011

A. P. Vinogradov
Affiliation:
Institute of Theoretical and Applied Electromagnetism, OIVT, Russian Academy of Sciences, 125412, Moscow, Izhorskay 13/19, Russia
A. M. Merzlikin
Affiliation:
Institute of Theoretical and Applied Electromagnetism, OIVT, Russian Academy of Sciences, 125412, Moscow, Izhorskay 13/19, Russia
A. B. Granovsky
Affiliation:
Faculty of Physics, Lomonosov MSU, Leninski Gory, Moscow 119992, Russia
M. Inoue
Affiliation:
Department of Electrical and Electronic Engineering, Toyohashi University of Technology, 1–1, Hibari-Ga-Oka, Tempaku, Toyohashi 441–8580, Japan CREST, Japan Science and Technology Agency, Saitama, Japan
A. B. Khanikaev
Affiliation:
Department of Electrical and Electronic Engineering, Toyohashi University of Technology, 1–1, Hibari-Ga-Oka, Tempaku, Toyohashi 441–8580, Japan
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Abstract

In frame of computer simulation we study for the first time the magnetic superprism effect. We employ a simple square lattice model and restrict ourselves to lossless case. The photonic band structure for 2D PC built up of magneto-optical matrix with square holes is calculated. It is shown that an external magnetic field applied perpendicularly to the holes changes 2D PC band structure and thus propagation of light through PC.The effect exists even for a weak magneto-optical activity of the matrix but only for the definite set of model parameters. Thus, it makes possible to deflect a light beam by applying magnetic field without variation of frequency or initial angle of incidence.

Type
Research Article
Copyright
Copyright © Materials Research Society 2005

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References

REFERENCES

1. Baba, T., Matsumoto, T., Appl. Phys. Lett. 81, 2325 (2002)Google Scholar
2. Kosaka, H., Tomita, A., Sato, T. and Kawakami, S., Phys. Rev. B 58, R10096 (1998)Google Scholar
3. Wu, L., Mazilu, M., Karle, T., and Krauss, T. F., IEEE J. of Quantum Electronics, 38, 915, (2002)Google Scholar
4. Luo, C., Soljǎic, M.., and Joannopoulos, J. D., Optics Lett. 29, 745, (2004)Google Scholar
5. Inoue, M. and Fujii, T., J. Appl. Phys. 81, 5659 (1997)Google Scholar
6. Figotin, A., Vitebsky, I., Phys Rev E, 63, 066609 (2001)Google Scholar
7. Figotin, A., Godin, Yu. A., and Vitebsky, I., Phys Rev B 57, 2841 (1998)Google Scholar
8. Belov, P. A., Tretyakov, S. A., and Vitanen, A. J., Phys Rev E, 66, 016608 (2002)Google Scholar
9. Zvezdin, A K and Kotov, V A, Modern magnetooptics and magnetooptical materials (IOP Publishing, Bristol 1977) p. 7 Google Scholar
10. Sozuer, H. S. and Haus, J. W., J. Opt. Soc. Am. B10, 296 (1993)Google Scholar
11. Villeneuve, P. R. and Piche, M., Phys. Rev. B 46, 4969 (1992)Google Scholar
12. Silin, R. A. and Sazonov, V. P., Moderating systems, (Sovetskoe Radio, Moscow) 1966 (in Russian) [Slow wave structures” (Sov. Radio, 1966), translated into English - Boston Spa, Eng.: National Lending Library for Science and Technology, 1971, V. 1–3.]Google Scholar
13. Notomi, M., Phys. Rev. B 62, 10696 (2000)Google Scholar
14. Belov, P. A., Microwave and Opt. Technology Lett. 37, 259, (2003)Google Scholar
15. Brillouin, L. and Parodi, M., Wave Propagation in Periodic Systems (Dover Publ., NY 1953)Google Scholar