Surface Integral Equation Formulation for Characteristic Modes of Lossy Dielectric Objects

Pasi Yla-Oijala; Henrik Wallen; Dimitrios C. Tzarouchis; Ari Sihvola

doi:10.23919/URSI-AT-RASC.2018.8471514

Surface Integral Equation Formulation for Characteristic Modes of Lossy Dielectric Objects

Pasi Yla-Oijala, Henrik Wallen, Dimitrios C. Tzarouchis, Ari Sihvola

Tutkimustuotos: Artikkeli kirjassa/konferenssijulkaisussa › Abstract › Scientific › vertaisarvioitu

2 Sitaatiot (Scopus)

Abstrakti

The theory of characteristic modes (TCM) provides excitation independent eigensolutions depending only on the material and geometrical properties of a structure. These solutions can provide important insights into the fundamental scattering and radiation properties of arbitrary structures that can be difficult and time consuming to achieve with conventional scattering analysis techniques. TCM has been found to be a particularly powerful tool in antenna design. It can enable systematic and intuitive antenna analysis with increased physical understanding and lead to antenna configurations with enhanced properties.

Alkuperäiskieli	Englanti
DOI - pysyväislinkit	https://doi.org/10.23919/URSI-AT-RASC.2018.8471514
Tila	Julkaistu - 24 syysk. 2018
Tapahtuma	URSI Atlantic Radio Science Meeting - Gran Canaria, Espanja Kesto: 28 toukok. 2018 → 1 kesäk. 2018 Konferenssinumero: 2

Conference

Conference	URSI Atlantic Radio Science Meeting
Lyhennettä	AT-RASC
Maa/Alue	Espanja
Kaupunki	Gran Canaria
Ajanjakso	28/05/2018 → 01/06/2018

Pääsy asiakirjaan

10.23919/URSI-AT-RASC.2018.8471514

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Link to publication in Scopus

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abstract = "The theory of characteristic modes (TCM) provides excitation independent eigensolutions depending only on the material and geometrical properties of a structure. These solutions can provide important insights into the fundamental scattering and radiation properties of arbitrary structures that can be difficult and time consuming to achieve with conventional scattering analysis techniques. TCM has been found to be a particularly powerful tool in antenna design. It can enable systematic and intuitive antenna analysis with increased physical understanding and lead to antenna configurations with enhanced properties.",

author = "Pasi Yla-Oijala and Henrik Wallen and Tzarouchis, {Dimitrios C.} and Ari Sihvola",

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T1 - Surface Integral Equation Formulation for Characteristic Modes of Lossy Dielectric Objects

AU - Yla-Oijala, Pasi

AU - Wallen, Henrik

AU - Tzarouchis, Dimitrios C.

AU - Sihvola, Ari

N1 - Conference code: 2

PY - 2018/9/24

Y1 - 2018/9/24

N2 - The theory of characteristic modes (TCM) provides excitation independent eigensolutions depending only on the material and geometrical properties of a structure. These solutions can provide important insights into the fundamental scattering and radiation properties of arbitrary structures that can be difficult and time consuming to achieve with conventional scattering analysis techniques. TCM has been found to be a particularly powerful tool in antenna design. It can enable systematic and intuitive antenna analysis with increased physical understanding and lead to antenna configurations with enhanced properties.

AB - The theory of characteristic modes (TCM) provides excitation independent eigensolutions depending only on the material and geometrical properties of a structure. These solutions can provide important insights into the fundamental scattering and radiation properties of arbitrary structures that can be difficult and time consuming to achieve with conventional scattering analysis techniques. TCM has been found to be a particularly powerful tool in antenna design. It can enable systematic and intuitive antenna analysis with increased physical understanding and lead to antenna configurations with enhanced properties.

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DO - 10.23919/URSI-AT-RASC.2018.8471514

M3 - Abstract

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T2 - URSI Atlantic Radio Science Meeting

Y2 - 28 May 2018 through 1 June 2018

ER -

Surface Integral Equation Formulation for Characteristic Modes of Lossy Dielectric Objects

Abstrakti

Conference

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