DocumentCode
1809373
Title
Green function approach to the problem of electromagnetic field excitation in THz free electron lasers
Author
Kochetov, B. ; Goryashk, V. ; Ziemann, V.
Author_Institution
Inst. of Radio Astron., Kharkov, Ukraine
fYear
2012
fDate
28-30 Aug. 2012
Firstpage
357
Lastpage
360
Abstract
The problem of stimulated spontaneous emission in a free electron laser oscillator with planar waveguide and cylindrical mirrors is under consideration. An efficient computational scheme for calculation of the electromagnetic radiation driven by short electron bunches is proposed. Using expansion of the electromagnetic field in a planar waveguide over optical-waveguide modes the inhomogeneous Klein-Gordon equation governing the mode amplitude has been derived. The reflected from mirrors electromagnetic radiation is described in the framework of initial-boundary problem for the homogeneous 1D Klein-Gordon equation. The Green function approach to the Klein-Gordon equation allowed us to obtain an unconditionally stable and computationally efficient numerical scheme describing the self-consistent evolution of electron bunches and electromagnetic fields.
Keywords
Green´s function methods; electromagnetic fields; free electron lasers; laser mirrors; laser modes; microwave oscillators; microwave photonics; particle beam bunching; spontaneous emission; stimulated emission; terahertz wave devices; waveguide lasers; Green function approach; THz free electron lasers; computational scheme; computationally efficient numerical scheme; cylindrical mirrors; electromagnetic field excitation; electromagnetic radiation; electron bunches; free electron laser oscillator; homogeneous 1D Klein-Gordon equation; inhomogeneous Klein-Gordon equation; initial-boundary problem; mode amplitude; optical-waveguide modes; planar waveguide; self-consistent evolution; stimulated spontaneous emission; unconditionally stable numerical scheme; Electromagnetic scattering; Electromagnetics; Equations; Mathematical model; Weaving;
fLanguage
English
Publisher
ieee
Conference_Titel
Mathematical Methods in Electromagnetic Theory (MMET), 2012 International Conference on
Conference_Location
Kyiv
ISSN
2161-1734
Print_ISBN
978-1-4673-4478-4
Type
conf
DOI
10.1109/MMET.2012.6331165
Filename
6331165
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