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Permittivity in Molecular Nanofilms

Published online by Cambridge University Press:  01 February 2011

Sinisa Vucenovic
Affiliation:
[email protected], Medical faculty, Department of Biophysics, Save Mrkalja 14, Banja Luka, N/A, Bosnia and Herzegovina
Dusan Ilic
Affiliation:
[email protected], Faculty of technical sciences, University of Novi Sad, Novi Sad, 21000, Yugoslavia
Jovan Setrajcic
Affiliation:
[email protected], Faculty of natural sciences, University of Novi Sad, Department of Physics, Novi Sad, N/A, Yugoslavia
Vjekoslav Sajfert
Affiliation:
[email protected], Technical faculty "Mihajlo Pupin", University of Novi Sad, Zrenjanin, 23000, Yugoslavia
Dragoljub Mirjanic
Affiliation:
[email protected], Medical faculty, University of Banja Luka, Banja Luka, 78000, Bosnia and Herzegovina
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Abstract

A microscopic theory of dielectrical properties of thin molecular films, i.e. quasi 2D systems bounded by two surfaces parallel to XY planes was formulated. Harmonic exciton states were calculated using the method of two-time, retarded, temperature dependent Green's functions. It has been shown that two types of excitations can occur: bulk and surface exciton states. Analysis of the optical properties of these crystalline systems for low exciton concentration shows that the permittivity strongly depends on boundary parameters and the thickness of the film. Conditions for the appearance of localized exciton states have been especially analyzed.

Type
Research Article
Copyright
Copyright © Materials Research Society 2007

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References

1. Agranovich, V.M. and Ginzburg, V.L., Crystaloptics with Space Dispersion and Theory of Excitons, (Nauka, Moskow, 1979) p.43 Google Scholar
2. Mirjanić, D.Lj., Kozmidis-Luburić, U.F., Marinković, M.M. and Toiš, B.S., Can.J.Phys. 60, 1838 (1982)Google Scholar
3. Agranovich, V.M. and Toshich, B.S., Zh.Eksper.Teor.Fiz. 53, 149 (1967)Google Scholar
4. Mahan, G., Many Particle Physics, (Plenum Press New York, 1990) p.518 Google Scholar
5. Sajfert, V., šsetrajčič, J.P., Popov, D. and Tošič, B.S., Physica A, 353, 217 (2005)Google Scholar
6. Šetrajčć, J.P., Vučenovi, S.M., Mirjanić, D.Lj., Sajfert, V.D. and Jaćimovski, S.K., Mat.Science Forum, 494, 49 (2005)Google Scholar
7. Lazarev, S., Škrbić, Ž.M., Šetrajšić, J.P., Mirjanić, D.Lj. and Ristovski, Lj., J.Phys.Chem.Sol. 58, 793 (1997)Google Scholar
8. Šetrajšić, J.P., Stojković, S.M., Šijačić, D.D. and Vragović, I.D., J.Res.Phys. 27/2, 155 (1998)Google Scholar
9. Tošić, B.S., Pantić, M. and Lazarev, S.B., J.Phys.Chem.Solids, 58 (1995)Google Scholar
10. Vragović, I.D., Scholz, R. and Šetrajšić, J.P., Mat.Sience Forum, 518, 41 (2006)Google Scholar
11. Dzialoshinski, I.E. and Pitaevski, L.P., Zh.eksper.teor.Fiz. 36, 1977 (1959)Google Scholar
12. Mirjanić, D.Lj., Tošić, B.S. and Šetrajčić, J.P., FZKAAA 22, 203 (1990)Google Scholar