Matrix WKB solution for electromagnetic waves in an inhomogeneous gyrotropic layer

Moiseeva, Natalja; Moiseev, Anton Vladimirovich

doi:10.1088/1742-6596/1096/1/012106

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Basic Equations1

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2019

2020

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“…The ODE system (3) for reduces to the system (2) of [16] for the case of oblique incidence of a plane wave in the X0Z plane. The vector E for the s-polarized component is parallel to the 0Y axis, and for the p-polarized component it "lies" in the X0Z plane.…”

Section: Basic Equationsmentioning

confidence: 99%

Transformation of a vortex polarized beam in an anisotropic medium

Moiseeva

2020

2020 International Conference on Information Technology and Nanotechnology (ITNT)

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We consider a vector cylindrical polarized beam having a symmetric transverse distribution of the amplitude of the electric field vector of the electric field relative to the axis, incident on planar inhomogeneous anisotropic layer. The beam is presented in the form of a set of plane polarized waves. For each of the waves, based on Maxwell's equations, a matrix solution is obtained for a wave propagating in a gyrotropic medium, as well as a reflection and transmission matrix. The transmitted and reflected beams are restored by the inverse Fourier transform.

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Section: Basic Equationsmentioning

confidence: 99%