DocumentCode
1881712
Title
Combination of Bragg and nonlinear phenomena in open periodic waveguiding structure
Author
Borulko, V.F.
Author_Institution
Dept of Radiophys., Dnepropetrovsk Nat. Univ., Ukraine
fYear
2002
fDate
2002
Firstpage
170
Lastpage
173
Abstract
Physical effects of the monochromatic plane wave scattering on nonlinear films with periodic spatial perturbation of the surface impedance. are theoretically considered., Conditions´ of excitations of two surface waves propagating in opposite directions are, found. It is shown that if nonlinear and spatial perturbations have the same infinitesimal order it is necessary to take into consideration the back action of higher harmonics on amplitudes of surface waves. Influence of the Bragg conditions mismatch on frequency characteristics of the higher harmonics amplitudes is investigated. Optimal values of period and amplitude of spatial periodic perturbation,for the higher frequency harmonics. generation are obtained for some values of nonlinear perturbation
Keywords
boundary-value problems; electric impedance; electromagnetic wave reflection; electromagnetic wave scattering; harmonic generation; partial differential equations; periodic structures; surface electromagnetic waves; waveguide theory; Bragg reflection; Bragg scattering; TM-waves; amplitudes of scattered waves; boundary-value problem; frequency characteristics; higher frequency harmonics. generation; impedance boundary condition; monochromatic plane wave conversion; nonlinear films; nonlinear interaction; nonlinear perturbation; open periodic waveguiding structure; potential function; second-harmonic wave; spatial periodic perturbation; surface waves; Electromagnetic scattering; Frequency; Impedance; Mirrors; Optical films; Periodic structures; Reflection; Resonance; Shape; Surface waves;
fLanguage
English
Publisher
ieee
Conference_Titel
4thLaser and Fiber-Optical Networks Modeling, 2002. Proceedings of LFNM 2002. International Workshop on
Conference_Location
Kharkiv
Print_ISBN
0-7803-7372-3
Type
conf
DOI
10.1109/LFNM.2002.1014155
Filename
1014155
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