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Structure of the Maxwell equations in the region of linear coupling of electromagnetic waves in weakly inhomogeneous anisotropic and gyrotropic media

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Federal Research Center A.V. Gaponov-Grekhov Institute of Applied Physics of the Russian Academy of Sciences, ul. Ulyanova 46, Nizhny Novgorod, 603000, Russian Federation

Linear coupling of electromagnetic waves in weakly inhomogeneous non-one-dimensional media is considered as a manifestation of the polarization degeneracy of the Maxwell equations. It is shown that the presence of two polarization-degenerate normal waves imposes strong constraints on the dielectric tensor components near the interaction region. As a result, the possible types of linear wave coupling and the corresponding wave equations admit a universal classification, which is independent of the way in which the linear medium is modeled.

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Fulltext is also available at DOI: 10.3367/UFNe.0182.201202d.0157
PACS: 41.20.Jb, 42.25.Bs, 52.35.Hr (all)
DOI: 10.3367/UFNe.0182.201202d.0157
URL: https://ufn.ru/en/articles/2012/2/c/
000304186400003
2-s2.0-84862079305
2012PhyU...55..147S
Citation: Shalashov A G, Gospodchikov E D "Structure of the Maxwell equations in the region of linear coupling of electromagnetic waves in weakly inhomogeneous anisotropic and gyrotropic media" Phys. Usp. 55 147–160 (2012)
BibTex BibNote ® (generic)BibNote ® (RIS)MedlineRefWorks
%0 Journal Article
%T Structure of the Maxwell equations in the region of linear coupling of electromagnetic waves in weakly inhomogeneous anisotropic and gyrotropic media
%A A. G. Shalashov
%A E. D. Gospodchikov
%I Physics-Uspekhi
%D 2012
%J Phys. Usp.
%V 55
%N 2
%P 147-160
%U https://ufn.ru/en/articles/2012/2/c/
%U https://doi.org/10.3367/UFNe.0182.201202d.0157

Received: 28th, December 2010, revised: 4th, July 2011, 15th, July 2011

Оригинал: Шалашов А Г, Господчиков Е Д «О структуре уравнений Максвелла в области линейного взаимодействия электромагнитных волн в плавнонеоднородных анизотропных и гиротропных средах» УФН 182 157–171 (2012); DOI: 10.3367/UFNr.0182.201202d.0157

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