Publication:

Numerical solution of exterior Maxwell problems by Galerkin BEM and Runge–Kutta convolution quadrature

Date

Date

Date
2013
Journal Article
Published version

Citations

Citation copied

Ballani, J., Banjai, L., Sauter, S., & Veit, A. (2013). Numerical solution of exterior Maxwell problems by Galerkin BEM and Runge–Kutta convolution quadrature. Numerische Mathematik, 123(4), 643–670. https://doi.org/10.1007/s00211-012-0503-7

Abstract

Abstract

Abstract

In this paper we consider time-dependent electromagnetic scattering problems from conducting objects. We discretize the time-domain electric field integral equation using Runge-Kutta convolution quadrature in time and a Galerkin method in space. We analyze the involved operators in the Laplace domain and obtain convergence results for the fully discrete scheme. Numerical experiments indicate the sharpness of the theoretical estimates.

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Creators (Authors)

  • Ballani, Jonas
    affiliation.icon.alt
  • Banjai, Lehel
    affiliation.icon.alt
  • Sauter, Stefan
    affiliation.icon.alt
  • Veit, Alexander
    affiliation.icon.alt

Journal/Series Title

Journal/Series Title

Journal/Series Title

Volume

Volume

Volume
123

Number

Number

Number
4

Page range/Item number

Page range/Item number

Page range/Item number
643

Page end

Page end

Page end
670

Item Type

Item Type

Item Type
Journal Article

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Language

Language

Language
English

Publication date

Publication date

Publication date
2013-04

Date available

Date available

Date available
2013-12-27

Publisher

Publisher

Publisher

ISSN or e-ISSN

ISSN or e-ISSN

ISSN or e-ISSN
0029-599X

OA Status

OA Status

OA Status
Green

Free Access at

Free Access at

Free Access at
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Citations

Citation copied

Ballani, J., Banjai, L., Sauter, S., & Veit, A. (2013). Numerical solution of exterior Maxwell problems by Galerkin BEM and Runge–Kutta convolution quadrature. Numerische Mathematik, 123(4), 643–670. https://doi.org/10.1007/s00211-012-0503-7

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