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

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

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

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

Research output: Contribution to conference › Abstract › Academic

Abstract

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.

Original language	English
Pages	152-152
Number of pages	1
Publication status	Published - 16 Feb 2020
Event	Scientific Computing in Electrical Engineering, SCEE 2020 - Eindhoven, the Netherlands, Eindhoven, Netherlands Duration: 16 Feb 2020 → 20 Feb 2020 https://scee-conferences.org/

Conference

Conference	Scientific Computing in Electrical Engineering, SCEE 2020
Abbreviated title	SCEE 2020
Country/Territory	Netherlands
City	Eindhoven
Period	16/02/20 → 20/02/20
Internet address	https://scee-conferences.org/

Cite this

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title = "Stability Analysis of a differentiated Electric Field Integral Equation Marching-on-in-Time scheme",

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.",

author = "{van Diepen}, P.W.N. and A.P.M. Zwamborn and {van Beurden}, {Martijn C.}",

year = "2020",

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language = "English",

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note = "Scientific Computing in Electrical Engineering, SCEE 2020 , SCEE 2020 ; Conference date: 16-02-2020 Through 20-02-2020",

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TY - CONF

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

AU - van Diepen, P.W.N.

AU - Zwamborn, A.P.M.

AU - van Beurden, Martijn C.

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

T2 - Scientific Computing in Electrical Engineering, SCEE 2020

Y2 - 16 February 2020 through 20 February 2020

ER -