Identification of an Imperfectly Conducting Scatterer in a Chiral Environment

An inverse electromagnetic scattering problem for the identification of an object with a surface impedance embedded in a chiral environment is formulated and solved via the method of fundamental solutions (MFS). The geometric characteristics of the surface of the unknown scatterer are determined using measurements of near-field data or far-field data. Numerical results for the special geometrical case of a sphere are presented.

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Published
2024-10-11
DOI
https://doi.org/10.1109/dessert65323.2024.11122244
Primary Topic
Numerical methods in inverse problems
Type
article
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article

Identification of an Imperfectly Conducting Scatterer in a Chiral Environment

Stefania Zoi, Ioannis Arkoudis, Paraskevi Roupa, Spyridon C. Athanasiadis
Numerical methods in inverse problems
article

Identification of an Imperfectly Conducting Scatterer in a Chiral Environment

Stefania Zoi, Ioannis Arkoudis, Paraskevi Roupa, Spyridon C. Athanasiadis
article en

Abstract

An inverse electromagnetic scattering problem for the identification of an object with a surface impedance embedded in a chiral environment is formulated and solved via the method of fundamental solutions (MFS). The geometric characteristics of the surface of the unknown scatterer are determined using measurements of near-field data or far-field data. Numerical results for the special geometrical case of a sphere are presented.

National Technical University of Athens (GR), National and Kapodistrian University of Athens (GR)
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Numerical methods in inverse problems
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