Stability Analysis of a differentiated Electric Field Integral Equation Marching-on-in-Time scheme

P.W.N. van Diepen; Martijn C. van Beurden; A.P.M. Zwamborn

Stability Analysis of a differentiated Electric Field Integral Equation Marching-on-in-Time scheme

P.W.N. van Diepen, Martijn C. van Beurden, A.P.M. Zwamborn

Onderzoeksoutput: Bijdrage aan congres › Abstract › Academic

Samenvatting

Generally, current density solutions of the differentiated electric field integral equation (EFIE) marching-on-in-time (MoT) scheme suffer from stability issues. To
obtain stable results the minimum order of the Dunavant’s symmetric Gaussian quadrature rule is analysed and discussed. Instability related to DC and resonance modes of the scatterer is also addressed.

Originele taal-2	Engels
Pagina's	152-152
Aantal pagina's	1
Status	Gepubliceerd - 16 feb 2020
Evenement	Scientific Computing in Electrical Engineering 2020 - Eindhoven, the Netherlands, Eindhoven, Nederland Duur: 16 feb 2020 → 20 feb 2020 https://scee-conferences.org/

Congres

Congres	Scientific Computing in Electrical Engineering 2020
Verkorte titel	SCEE 2020
Land	Nederland
Stad	Eindhoven
Periode	16/02/20 → 20/02/20
Internet adres	https://scee-conferences.org/

Citeer dit

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abstract = "Generally, current density solutions of the differentiated electric field integral equation (EFIE) marching-on-in-time (MoT) scheme suffer from stability issues. Toobtain stable results the minimum order of the Dunavant{\textquoteright}s symmetric Gaussian quadrature rule is analysed and discussed. Instability related to DC and resonance modes of the scatterer is also addressed.",

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T1 - Stability Analysis of a differentiated Electric Field Integral Equation Marching-on-in-Time scheme

AU - van Diepen, P.W.N.

AU - van Beurden, Martijn C.

AU - Zwamborn, A.P.M.

PY - 2020/2/16

Y1 - 2020/2/16

N2 - Generally, current density solutions of the differentiated electric field integral equation (EFIE) marching-on-in-time (MoT) scheme suffer from stability issues. Toobtain stable results the minimum order of the Dunavant’s symmetric Gaussian quadrature rule is analysed and discussed. Instability related to DC and resonance modes of the scatterer is also addressed.

AB - Generally, current density solutions of the differentiated electric field integral equation (EFIE) marching-on-in-time (MoT) scheme suffer from stability issues. Toobtain stable results the minimum order of the Dunavant’s symmetric Gaussian quadrature rule is analysed and discussed. Instability related to DC and resonance modes of the scatterer is also addressed.

M3 - Abstract

SP - 152

EP - 152

Y2 - 16 February 2020 through 20 February 2020

ER -