Two-dimensional Bragg resonator with nonperiodic radial and angular perturbation of parameters

Author

Borulko, V.F. ; Ivanilov, Vladimir E.

Author_Institution

Dept. of Radiophys., Dniepropetrovsk State Univ., Ukraine

Volume

2

fYear

2000

fDate

2000

Firstpage

550

Abstract

The reflection and angular-mode transformation of electromagnetic waves propagating in a medium with small two-dimensional quasi-periodic inhomogeneity are theoretically considered. Using a complex form of the asymptotic method of Krylov, Bogoliubov and Mitropolsky (1961), expressions for the coupling coefficients of the propagating waves are derived. The existence of “Brewster radius” in the Bragg phenomenon is discovered for the case of TE waves in a medium with periodic perturbation of permeability. Radial distributions of complex amplitudes are numerically computed

Keywords

dielectric resonators; electromagnetic wave polarisation; electromagnetic wave propagation; electromagnetic wave reflection; inhomogeneous media; waveguide theory; 2D waveguide; angular-mode transformation; nonperiodic angular perturbation; nonperiodic radial perturbation; parameters; propagating waves; reflection-mode transformation; two-dimensional Bragg resonator; two-dimensional quasi-periodic inhomogeneity; Computational Intelligence Society; Distributed computing; Equations; Permeability; Permittivity; Reflection;

fLanguage

English

Publisher

ieee

Conference_Titel

Mathematical Methods in Electromagnetic Theory, 2000. MMET 2000. International Conference on

Conference_Location

Kharkov

ISSN

1

Print_ISBN

0-7803-6347-7

Type

conf

DOI

10.1109/MMET.2000.890493

Filename

890493