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This article is cited in 5 scientific papers (total in 5 papers)
Optical properties
Photonic properties of two-dimensional high-contrast periodic structures: Numerical calculations
M. V. Rybinab, I. S. Sinevab, K. B. Samusevab, A. Hosseinzadehc, G. B. Semouchkinc, E. A. Semouchkinac, M. F. Limonovab a Ioffe Institute, St. Petersburg
b St. Petersburg National Research University of Information Technologies, Mechanics and Optics
c Department of Electrical and Computer Engineering Michigan Technological University,
Houghton, Michigan, USA
Abstract:
The photon properties of two-dimensional periodic structures formed by infinite homogeneous dielectric cylinders packed in a square lattice have been investigated theoretically. Depending on the dielectric contrast between the cylinders and the surrounding medium, the photonic band structure, transmission spectra of crystals with a finite number of layers, and spectra of Mie scattering by an isolated cylinder have been calculated. The calculations have been performed for the TE polarization. The transformation of photonic stop-bands corresponding to Bragg and Mie resonances has been analyzed using the obtained data. The main effect consists in “castling” energy positions of the Bragg stop-bands and Mie stop-bands. For low-contrast photonic crystals, the low-frequency region of the energy spectrum is determined by Bragg stop-bands, and Mie stop-bands are located higher in energy. With an increase in the dielectric contrast, the energy of Mie stop-bands decreases, and they intersect the region of Bragg stop-bands weakly varying in the TE polarization and form the low-energy region of the spectrum.
Received: 09.09.2013
Citation:
M. V. Rybin, I. S. Sinev, K. B. Samusev, A. Hosseinzadeh, G. B. Semouchkin, E. A. Semouchkina, M. F. Limonov, “Photonic properties of two-dimensional high-contrast periodic structures: Numerical calculations”, Fizika Tverdogo Tela, 56:3 (2014), 567–572; Phys. Solid State, 56:3 (2014), 588–593
Linking options:
https://www.mathnet.ru/eng/ftt11936 https://www.mathnet.ru/eng/ftt/v56/i3/p567
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