Mixed discretization of the time-domain MFIE at low frequencies

Solution of the magnetic field integral equation, which is obtained by the classical marching-on-in-time (MOT) scheme, becomes inaccurate when the time-step is large, i.e., under low-frequency excitation. It is shown here that the inaccuracy stems from the classical MOT scheme's failure to pred...

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Main Authors: Ulku, H. Arda, Bogaert, Ignace, Cools, Kristof, Andriulli, Francesco P., Bagci, Hakan
Format: Article
Published: IEEE 2017
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Online Access:https://eprints.nottingham.ac.uk/46291/
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author Ulku, H. Arda
Bogaert, Ignace
Cools, Kristof
Andriulli, Francesco P.
Bagci, Hakan
author_facet Ulku, H. Arda
Bogaert, Ignace
Cools, Kristof
Andriulli, Francesco P.
Bagci, Hakan
author_sort Ulku, H. Arda
building Nottingham Research Data Repository
collection Online Access
description Solution of the magnetic field integral equation, which is obtained by the classical marching-on-in-time (MOT) scheme, becomes inaccurate when the time-step is large, i.e., under low-frequency excitation. It is shown here that the inaccuracy stems from the classical MOT scheme's failure to predict the correct scaling of the current's Helmholtz components for large time-steps. A recently proposed mixed discretization strategy is used to alleviate the inaccuracy problem by restoring the correct scaling of the current's Helmholtz components under low-frequency excitation.
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spelling nottingham-462912020-05-04T18:31:11Z https://eprints.nottingham.ac.uk/46291/ Mixed discretization of the time-domain MFIE at low frequencies Ulku, H. Arda Bogaert, Ignace Cools, Kristof Andriulli, Francesco P. Bagci, Hakan Solution of the magnetic field integral equation, which is obtained by the classical marching-on-in-time (MOT) scheme, becomes inaccurate when the time-step is large, i.e., under low-frequency excitation. It is shown here that the inaccuracy stems from the classical MOT scheme's failure to predict the correct scaling of the current's Helmholtz components for large time-steps. A recently proposed mixed discretization strategy is used to alleviate the inaccuracy problem by restoring the correct scaling of the current's Helmholtz components under low-frequency excitation. IEEE 2017-01-10 Article PeerReviewed Ulku, H. Arda, Bogaert, Ignace, Cools, Kristof, Andriulli, Francesco P. and Bagci, Hakan (2017) Mixed discretization of the time-domain MFIE at low frequencies. IEEE Antennas and Wireless Propagation Letters, 16 . pp. 1565-1568. ISSN 1548-5757 Buffa–Christiansen (BC) functions low-frequency analysis magnetic field integral equation (MFIE) marching-on-in-time (MOT) method mixed discretization transient analysis http://ieeexplore.ieee.org/abstract/document/7812659/ doi:10.1109/LAWP.2017.2651045 doi:10.1109/LAWP.2017.2651045
spellingShingle Buffa–Christiansen (BC) functions
low-frequency analysis
magnetic field integral equation (MFIE)
marching-on-in-time (MOT) method
mixed discretization
transient analysis
Ulku, H. Arda
Bogaert, Ignace
Cools, Kristof
Andriulli, Francesco P.
Bagci, Hakan
Mixed discretization of the time-domain MFIE at low frequencies
title Mixed discretization of the time-domain MFIE at low frequencies
title_full Mixed discretization of the time-domain MFIE at low frequencies
title_fullStr Mixed discretization of the time-domain MFIE at low frequencies
title_full_unstemmed Mixed discretization of the time-domain MFIE at low frequencies
title_short Mixed discretization of the time-domain MFIE at low frequencies
title_sort mixed discretization of the time-domain mfie at low frequencies
topic Buffa–Christiansen (BC) functions
low-frequency analysis
magnetic field integral equation (MFIE)
marching-on-in-time (MOT) method
mixed discretization
transient analysis
url https://eprints.nottingham.ac.uk/46291/
https://eprints.nottingham.ac.uk/46291/
https://eprints.nottingham.ac.uk/46291/