Optical Rotation of Linearly Polarized Light Propagating through a Nonideal 1D-Superlattice
Vladimir V. Rumyantsev, Stanislav A. Fedorov
DOI: 10.4236/msa.2010.11006   PDF    HTML     4,404 Downloads   7,363 Views   Citations


The problem of finding polariton modes (necessary for calculating gyrotropic characteristics) in space-dispersed superlattices is not yet solved. At the same time the specified quantities can be approximately evaluated if the widths of layers comprising a multilayer material are much bigger then the characteristic scales of space dispersion. In such a case the contribution of individual layers to gyrotropy can be regarded as independed. Thus the corresponding optical quantities can be expressed through the layers' gyrotropic characteristics. This approach is applied to calculate the specific rotation angle of plane of polarization of light propagating through a nonideal 1D-superlattice, which varies in composition as well as in layers' width.

Share and Cite:

V. Rumyantsev and S. Fedorov, "Optical Rotation of Linearly Polarized Light Propagating through a Nonideal 1D-Superlattice," Materials Sciences and Applications, Vol. 1 No. 1, 2010, pp. 32-35. doi: 10.4236/msa.2010.11006.

Conflicts of Interest

The authors declare no conflicts of interest.


[1] C. Zhang and D. E. Hirt, “Layer-By-Layer Self-Assembly of Polyelectrolyte Multilayers on Cross-Section Surfaces of Multilayer Polymer Films: A Step toward Nano-Patterning Flexible Substrates,” Polymer, Vol. 48, 2007, pp. 6748-6754.
[2] A. Pucci, M. Bernabò and P. Elvati, “Photoinduced Formation of Gold Nanoparticles into Vinyl Alcohol Based Polymers,” Journal of Materials Chemistry, Vol. 16, 2006, pp. 1058-1066.
[3] A. Kondilis and P. Tzanetakis, “Numerical Calculations on Optical Localization in Multilayer Structures with Random-Thickness Layers,” Physical Review, Vol. B46, 1992, pp. 15426-15431.
[4] L. Lyubchanskii, N. N. Dadoenkova, M. L. Lyubchanskii, E. A. Shapovalov, A. Lakhtakia and Th. Rasing, “One-Dimensional Bigyrotropic Magnetic Photonic Crystals,” Applied Physics Letters, Vol. 85, 2004, pp. 5932-5934.
[5] A. Yariv and P. Yeh “Optical Waves in Crystals,” John Willey & Sons, New York, 1987.
[6] V. V. Rumyantsev, S. A. Fedorov and E. Ya. Shtaerman, “Peculiarities of Photonic Band Gap Width Dependence upon Concentration of the Admixture Layers Randomly Included in Composite Material,” Functional Materials, Vol. 15, 2008, pp. 223-227.
[7] V. V. Rumyantsev and S. A. Fedorov, “Propagation of Light in a Quasi-Two-Dimensional Si/Sio2 Superlattice with Variable Layer Thickness,” Optics and Spectroscopy, Vol. 106, 2009, pp. 627-631.
[8] J. Ryan and R. A. L. Jones, “Polymers: The Quest for Motility,” Materials Today, Vol. 11, 2008, pp. 21-23.
[9] M. L. Sierra, R. Kumar, V. S. J. de Mel and J. P. Oliver, “Synthesis and Spectroscopic Investigations of Alkylaluminum Alkoxides Derived from Optically Active Alcohols. The First Structural Identification of an Optically Active Organoaluminum Alkoxide,” Organometallics, Vol. 11, 1992, pp. 206-214.
[10] M. Ziman, “Models of Disorder,” John Willey & Sons, New York, 1979
[11] D. Joannopoulos, S. G. Johnson, J. N. Winn and R. D. Meade, Photonic Crystals, 2nd Edition, Princeton University Press, Princeton, 2008.

Copyright © 2024 by authors and Scientific Research Publishing Inc.

Creative Commons License

This work and the related PDF file are licensed under a Creative Commons Attribution 4.0 International License.