Simulation of Perfect electric conductors in a spatial spectral domain integral equation

Roeland Dilz; Martijn C. van Beurden

Simulation of Perfect electric conductors in a spatial spectral domain integral equation

Roeland Dilz
, Martijn C. van Beurden

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Abstract

We show simulation results for the formulation of a non-homogeneous 2D scalar scattering problem for perfect electrical conductors (PECs). First we formulate the scattering from a PEC object in the spectral domain. We give some details about the discretization and how this formulation, containing diverging integrals, can yield sensible results. We show simulation results for scattering from a PEC cylinder, and give numerical evidence that the accuracy scales linearly with the fineness of the discretization.

Original language	English
Publication status	Published - 2022
Event	Scientific Computing in Electrical Engineering, SCEE 2022 - Amsterdam, Netherlands Duration: 11 Jul 2022 → 14 Jul 2022 https://www.scee-conferences.org/

Conference

Conference	Scientific Computing in Electrical Engineering, SCEE 2022
Abbreviated title	SCEE 2022
Country/Territory	Netherlands
City	Amsterdam
Period	11/07/22 → 14/07/22
Internet address	https://www.scee-conferences.org/

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title = "Simulation of Perfect electric conductors in a spatial spectral domain integral equation",

abstract = "We show simulation results for the formulation of a non-homogeneous 2D scalar scattering problem for perfect electrical conductors (PECs). First we formulate the scattering from a PEC object in the spectral domain. We give some details about the discretization and how this formulation, containing diverging integrals, can yield sensible results. We show simulation results for scattering from a PEC cylinder, and give numerical evidence that the accuracy scales linearly with the fineness of the discretization.",

author = "Roeland Dilz and \{van Beurden\}, \{Martijn C.\}",

year = "2022",

language = "English",

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T1 - Simulation of Perfect electric conductors in a spatial spectral domain integral equation

AU - Dilz, Roeland

AU - van Beurden, Martijn C.

PY - 2022

Y1 - 2022

N2 - We show simulation results for the formulation of a non-homogeneous 2D scalar scattering problem for perfect electrical conductors (PECs). First we formulate the scattering from a PEC object in the spectral domain. We give some details about the discretization and how this formulation, containing diverging integrals, can yield sensible results. We show simulation results for scattering from a PEC cylinder, and give numerical evidence that the accuracy scales linearly with the fineness of the discretization.

AB - We show simulation results for the formulation of a non-homogeneous 2D scalar scattering problem for perfect electrical conductors (PECs). First we formulate the scattering from a PEC object in the spectral domain. We give some details about the discretization and how this formulation, containing diverging integrals, can yield sensible results. We show simulation results for scattering from a PEC cylinder, and give numerical evidence that the accuracy scales linearly with the fineness of the discretization.

M3 - Paper

T2 - Scientific Computing in Electrical Engineering, SCEE 2022

Y2 - 11 July 2022 through 14 July 2022

ER -

Simulation of Perfect electric conductors in a spatial spectral domain integral equation

Abstract

Conference

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