Co-Circular Polarization Reflector Revisited: Reflection Properties, Polarization Transformations, and Matched Waves

Ari Sihvola

doi:10.3390/math10040641

Co-Circular Polarization Reflector Revisited: Reflection Properties, Polarization Transformations, and Matched Waves

Ari Sihvola^*

^*Corresponding author for this work

Research output: Contribution to journal › Article › Scientific › peer-review

1 Citation (Scopus)

299 Downloads (Pure)

Abstract

The variety of electromagnetic impedance boundaries is wide since the impedance boundary condition can have a two-dimensional matrix nature. In this article, a particular class of impedance boundary conditions is treated: a boundary condition that produces the so-called co-circular polarization reflector (CCPR). The analysis focuses on the possibilities of manipulating the polarization of the electromagnetic wave reflected from the CCPR surface as well as the so-called matched waves associated with it. The characteristics of CCPR and its special cases (perfectly anisotropic boundary (PAB) and soft-and-hard surface (SHS)) are compared against more classical lossless boundaries: perfect electric, perfect magnetic, and perfect electromagnetic conductors (PEC, PMC, and PEMC).

Original language	English
Article number	641
Number of pages	11
Journal	Mathematics
Volume	10
Issue number	4
DOIs	https://doi.org/10.3390/math10040641
Publication status	Published - 1 Feb 2022
MoE publication type	A1 Journal article-refereed

Keywords

Anisotropy
CCPR
Co-circular polarization reflector
General linear boundary conditions
Matched waves
PAB
Polarization transformation
SHS

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Cite this

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title = "Co-Circular Polarization Reflector Revisited: Reflection Properties, Polarization Transformations, and Matched Waves",

abstract = "The variety of electromagnetic impedance boundaries is wide since the impedance boundary condition can have a two-dimensional matrix nature. In this article, a particular class of impedance boundary conditions is treated: a boundary condition that produces the so-called co-circular polarization reflector (CCPR). The analysis focuses on the possibilities of manipulating the polarization of the electromagnetic wave reflected from the CCPR surface as well as the so-called matched waves associated with it. The characteristics of CCPR and its special cases (perfectly anisotropic boundary (PAB) and soft-and-hard surface (SHS)) are compared against more classical lossless boundaries: perfect electric, perfect magnetic, and perfect electromagnetic conductors (PEC, PMC, and PEMC).",

keywords = "Anisotropy, CCPR, Co-circular polarization reflector, General linear boundary conditions, Matched waves, PAB, Polarization transformation, SHS",

author = "Ari Sihvola",

note = "Publisher Copyright: {\textcopyright} 2022 by the author. Licensee MDPI, Basel, Switzerland.",

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N2 - The variety of electromagnetic impedance boundaries is wide since the impedance boundary condition can have a two-dimensional matrix nature. In this article, a particular class of impedance boundary conditions is treated: a boundary condition that produces the so-called co-circular polarization reflector (CCPR). The analysis focuses on the possibilities of manipulating the polarization of the electromagnetic wave reflected from the CCPR surface as well as the so-called matched waves associated with it. The characteristics of CCPR and its special cases (perfectly anisotropic boundary (PAB) and soft-and-hard surface (SHS)) are compared against more classical lossless boundaries: perfect electric, perfect magnetic, and perfect electromagnetic conductors (PEC, PMC, and PEMC).

AB - The variety of electromagnetic impedance boundaries is wide since the impedance boundary condition can have a two-dimensional matrix nature. In this article, a particular class of impedance boundary conditions is treated: a boundary condition that produces the so-called co-circular polarization reflector (CCPR). The analysis focuses on the possibilities of manipulating the polarization of the electromagnetic wave reflected from the CCPR surface as well as the so-called matched waves associated with it. The characteristics of CCPR and its special cases (perfectly anisotropic boundary (PAB) and soft-and-hard surface (SHS)) are compared against more classical lossless boundaries: perfect electric, perfect magnetic, and perfect electromagnetic conductors (PEC, PMC, and PEMC).

KW - Anisotropy

KW - CCPR

KW - Co-circular polarization reflector

KW - General linear boundary conditions

KW - Matched waves

KW - PAB

KW - Polarization transformation

KW - SHS

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DO - 10.3390/math10040641

M3 - Article

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SN - 2227-7390

VL - 10

JO - Mathematics

JF - Mathematics

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M1 - 641

ER -

Co-Circular Polarization Reflector Revisited: Reflection Properties, Polarization Transformations, and Matched Waves

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Keywords

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