DocumentCode
1808595
Title
Theory of one-dimensional Bragg lattices of planar geometry
Author
Petrov, P.V.
fYear
2001
fDate
17-22 June 2001
Firstpage
508
Abstract
Summary form only given. The use of one and two-dimensional Bragg resonators of planar geometry, realizing distributed feedback, is considered as a method of producing spatially coherent radiation from high-current sheet electron beam. The model of coupled resonators for determination of electromagnetic field diffraction at arbitrary waveguide surface corrugation, based on the equation obtained from two-dimensional boundary problem for Helmholtz equation without any approximations, is proposed. Equations in definite form are presented for rectangular corrugation of plates constituting a lattice. Reflective properties of one-dimensional Bragg lattices of planar geometry are investigated. Computational results for reflectivity of Bragg lattices depending on the length of corrugation and frequency on incident electromagnetic wave are obtained. Analytical solution is obtained for the case of "narrow" corrugation.
Keywords
resonators; waveguide components; Helmholtz equation; analytical solution; coupled resonators; distributed feedback; electromagnetic field diffraction; high-current sheet electron beam; incident electromagnetic wave; lattice geometry; narrow corrugation; one-dimensional Bragg lattices; one-dimensional Bragg resonators; planar geometry; plates; rectangular corrugation; reflective properties; reflectivity; spatially coherent radiation; two-dimensional Bragg resonators; two-dimensional boundary problem; waveguide surface corrugation; Distributed feedback devices; Electromagnetic coupling; Electromagnetic modeling; Electromagnetic waveguides; Electron beams; Equations; Geometrical optics; Geometry; Lattices; Spatial coherence;
fLanguage
English
Publisher
ieee
Conference_Titel
Pulsed Power Plasma Science, 2001. IEEE Conference Record - Abstracts
Conference_Location
Las Vegas, NV, USA
Print_ISBN
0-7803-7141-0
Type
conf
DOI
10.1109/PPPS.2001.961305
Filename
961305
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