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LIBRIS Formathandbok  (Information om MARC21)
FältnamnIndikatorerMetadata
00002312naa a2200313 4500
001oai:research.chalmers.se:02e6da7d-4fad-48c4-8b45-c9a04bebce67
003SwePub
008171219s2017 | |||||||||||000 ||eng|
020 a 9781509044511
024a https://research.chalmers.se/publication/5014902 URI
024a https://doi.org/10.1109/ICEAA.2017.80654202 DOI
024a https://research.chalmers.se/publication/2539092 URI
040 a (SwePub)cth
041 a engb eng
042 9 SwePub
072 7a kon2 swepub-publicationtype
072 7a ref2 swepub-contenttype
100a Botha, Matthys Mu Universiteit Stellenbosch,Stellenbosch University4 aut
2451 0a Quadrature error estimation for MoM matrix entries
264 1c 2017
520 a This paper is concerned with the method of moments (MoM) for electric field integral equation (EFIE) based numerical electromagnetic analysis of conducting surface structures. Inner (source) and outer (testing) integrals are encountered, when evaluating matrix entries. The well-known Radial-Angular-R1-Sqrt (RA-R1-Sqrt) weak near singularity cancellation transformation quadrature scheme for the inner integrals and standard Gaussian numerical integration for the outer integrals, are considered. It is shown that the quadrature error in the matrix entries, due to inner integral evaluation, can be accurately estimated under certain circumstances. A closed-form quadrature error estimate for the RA-R1-Sqrt scheme is employed.
650 7a TEKNIK OCH TEKNOLOGIERx Elektroteknik och elektronik0 (SwePub)2022 hsv//swe
650 7a ENGINEERING AND TECHNOLOGYx Electrical Engineering, Electronic Engineering, Information Engineering0 (SwePub)2022 hsv//eng
700a Rylander, Thomas,d 1972u Chalmers tekniska högskola,Chalmers University of Technology4 aut0 (Swepub:cth)rylander
710a Universiteit Stellenboschb Chalmers tekniska högskola4 org
773t 19th International Conference on Electromagnetics in Advanced Applications, ICEAA 2017; Verona; Italy; 11 September 2017 through 15 September 2017g , s. 973-975q <973-975z 9781509044511
8564 8u https://research.chalmers.se/publication/501490
8564 8u https://doi.org/10.1109/ICEAA.2017.8065420
8564 8u https://research.chalmers.se/publication/253909

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