Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case
Efficient computation of partial elements plays a key role in the Partial Element Equivalent Circuit (PEEC) method. A novel analytical method for computing retarded partial coefficients based on the Cagniard-DeHoop (CdH) technique is proposed. The methodology is first theoretically developed and the...
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IEEE
2020-01-01
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Series: | IEEE Access |
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Online Access: | https://ieeexplore.ieee.org/document/9166511/ |
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author | Martin Stumpf Giulio Antonini Albert Ruehli |
author_facet | Martin Stumpf Giulio Antonini Albert Ruehli |
author_sort | Martin Stumpf |
collection | DOAJ |
description | Efficient computation of partial elements plays a key role in the Partial Element Equivalent Circuit (PEEC) method. A novel analytical method for computing retarded partial coefficients based on the Cagniard-DeHoop (CdH) technique is proposed. The methodology is first theoretically developed and then illustrated on the computation of a surface retarded partial coefficient pertaining to two coplanar rectangular surface elements. An efficient way for incorporating loss mechanisms in the time domain (TD) via the Schouten-Van der Pol theorem is proposed. Illustrative numerical examples demonstrating the validity of the introduced solution are given. |
first_indexed | 2024-04-11T11:43:41Z |
format | Article |
id | doaj.art-af4d46c8aa144e02b0c8e9ee20e8fcd9 |
institution | Directory Open Access Journal |
issn | 2169-3536 |
language | English |
last_indexed | 2024-04-11T11:43:41Z |
publishDate | 2020-01-01 |
publisher | IEEE |
record_format | Article |
series | IEEE Access |
spelling | doaj.art-af4d46c8aa144e02b0c8e9ee20e8fcd92022-12-22T04:25:43ZengIEEEIEEE Access2169-35362020-01-01814898914899610.1109/ACCESS.2020.30163169166511Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar CaseMartin Stumpf0https://orcid.org/0000-0002-7477-7694Giulio Antonini1https://orcid.org/0000-0001-5433-6173Albert Ruehli2Department of Radioelectronics, Faculty of Electrical Engineering and Communication, Brno University of Technology, Brno, Czech RepublicUAq EMC Laboratory, University of L’Aquila, L’Aquila, ItalyMST EMC Laboratory, Missouri University of Science and Technology, Rolla, MO, USAEfficient computation of partial elements plays a key role in the Partial Element Equivalent Circuit (PEEC) method. A novel analytical method for computing retarded partial coefficients based on the Cagniard-DeHoop (CdH) technique is proposed. The methodology is first theoretically developed and then illustrated on the computation of a surface retarded partial coefficient pertaining to two coplanar rectangular surface elements. An efficient way for incorporating loss mechanisms in the time domain (TD) via the Schouten-Van der Pol theorem is proposed. Illustrative numerical examples demonstrating the validity of the introduced solution are given.https://ieeexplore.ieee.org/document/9166511/Time-domain analysispartial element equivalent circuitCagniard-DeHoop method |
spellingShingle | Martin Stumpf Giulio Antonini Albert Ruehli Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case IEEE Access Time-domain analysis partial element equivalent circuit Cagniard-DeHoop method |
title | Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case |
title_full | Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case |
title_fullStr | Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case |
title_full_unstemmed | Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case |
title_short | Cagniard-DeHoop Technique-Based Computation of Retarded Partial Coefficients: The Coplanar Case |
title_sort | cagniard dehoop technique based computation of retarded partial coefficients the coplanar case |
topic | Time-domain analysis partial element equivalent circuit Cagniard-DeHoop method |
url | https://ieeexplore.ieee.org/document/9166511/ |
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