Numerical kernel construction for bodies of revolution with high-order Fourier modes

M.C. Beurden, van; J.A.H.M. Vaessen; A.G. Tijhuis

Numerical kernel construction for bodies of revolution with high-order Fourier modes

M.C. Beurden, van
, J.A.H.M. Vaessen
, A.G. Tijhuis

Onderzoeksoutput: Hoofdstuk in Boek/Rapport/Congresprocedure › Conferentiebijdrage › Academic › peer review

1 Citaat (Scopus)

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Boundary integral equations for bodies of revolution have a Green’s function kernel that can be written as the azimuthal integral over the free-space Green’s function. We show that existing approximation methods for computing this integral suffer from efficiency or stability problems. Improvement of one of these methods leads to controllable accuracy while retaining efficiency.

Originele taal-2	Engels
Titel	Proceedings of the 2010 International Conference on Electromagnetics in Advanced Applications (ICEAA '10), September 20-24, 2010, Sydney, Australia
Plaats van productie	Piscataway
Uitgeverij	Institute of Electrical and Electronics Engineers
Pagina's	491-492
ISBN van geprinte versie	978-1-4244-7367-0
Status	Gepubliceerd - 2010

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Beurden, van, M. C., Vaessen, J. A. H. M., & Tijhuis, A. G. (2010). Numerical kernel construction for bodies of revolution with high-order Fourier modes. In Proceedings of the 2010 International Conference on Electromagnetics in Advanced Applications (ICEAA '10), September 20-24, 2010, Sydney, Australia (blz. 491-492). Institute of Electrical and Electronics Engineers.

Beurden, van, M.C. ; Vaessen, J.A.H.M. ; Tijhuis, A.G. / Numerical kernel construction for bodies of revolution with high-order Fourier modes. Proceedings of the 2010 International Conference on Electromagnetics in Advanced Applications (ICEAA '10), September 20-24, 2010, Sydney, Australia. Piscataway : Institute of Electrical and Electronics Engineers, 2010. blz. 491-492

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title = "Numerical kernel construction for bodies of revolution with high-order Fourier modes",

abstract = "Boundary integral equations for bodies of revolution have a Green{\textquoteright}s function kernel that can be written as the azimuthal integral over the free-space Green{\textquoteright}s function. We show that existing approximation methods for computing this integral suffer from efficiency or stability problems. Improvement of one of these methods leads to controllable accuracy while retaining efficiency.",

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Numerical kernel construction for bodies of revolution with high-order Fourier modes. / Beurden, van, M.C.; Vaessen, J.A.H.M.; Tijhuis, A.G.
Proceedings of the 2010 International Conference on Electromagnetics in Advanced Applications (ICEAA '10), September 20-24, 2010, Sydney, Australia. Piscataway: Institute of Electrical and Electronics Engineers, 2010. blz. 491-492.

Onderzoeksoutput: Hoofdstuk in Boek/Rapport/Congresprocedure › Conferentiebijdrage › Academic › peer review

TY - GEN

T1 - Numerical kernel construction for bodies of revolution with high-order Fourier modes

AU - Beurden, van, M.C.

AU - Vaessen, J.A.H.M.

AU - Tijhuis, A.G.

PY - 2010

Y1 - 2010

N2 - Boundary integral equations for bodies of revolution have a Green’s function kernel that can be written as the azimuthal integral over the free-space Green’s function. We show that existing approximation methods for computing this integral suffer from efficiency or stability problems. Improvement of one of these methods leads to controllable accuracy while retaining efficiency.

AB - Boundary integral equations for bodies of revolution have a Green’s function kernel that can be written as the azimuthal integral over the free-space Green’s function. We show that existing approximation methods for computing this integral suffer from efficiency or stability problems. Improvement of one of these methods leads to controllable accuracy while retaining efficiency.

M3 - Conference contribution

SN - 978-1-4244-7367-0

SP - 491

EP - 492

BT - Proceedings of the 2010 International Conference on Electromagnetics in Advanced Applications (ICEAA '10), September 20-24, 2010, Sydney, Australia

PB - Institute of Electrical and Electronics Engineers

CY - Piscataway

ER -

Numerical kernel construction for bodies of revolution with high-order Fourier modes

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