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<article language="en">
	<journal>
		<journal_title>Advances in Radio Science</journal_title>
		<journal_url>www.adv-radio-sci.net</journal_url>
		<issn>1684-9965</issn>
		<eissn>1684-9973</eissn>
		<volume_number>2</volume_number>
		<volume_title>Kleinheubacher Berichte 2003</volume_title>
		<publication_year>2004</publication_year>
	</journal>
	<doi>10.5194/ars-2-93-2004</doi>
	<article_url>http://www.adv-radio-sci.net/2/93/2004/</article_url>
	<abstract_html>http://www.adv-radio-sci.net/2/93/2004/ars-2-93-2004.html</abstract_html>
	<fulltext_pdf>http://www.adv-radio-sci.net/2/93/2004/ars-2-93-2004.pdf</fulltext_pdf>
	<start_page>93</start_page>
	<end_page>99</end_page>
	<publication_date>2005-05-27</publication_date>
	<article_title content_type="html">Review of singular potential integrals for method of moments solutions of surface integral equations</article_title>
	<authors>
		<author numeration="1" affiliations="1">
			<name>A. Tzoulis</name>
		</author>
		<author numeration="2" affiliations="1">
			<name>T. F. Eibert</name>
		</author>
	</authors>
	<affiliations>
		<affiliation numeration="1" content_type="html">FGAN-Research Institute for High-Frequency Physics and Radar Techniques (FHR), Wachtberg-Werthhoven, Germany</affiliation>
	</affiliations>
	<abstract content_type="html">Accurate evaluation of singular potential integrals
is essential for successful method of moments (MoM)
solutions of surface integral equations. In mixed potential
formulations for metallic and dielectric scatterers, kernels
with 1/R and r1/R singularities must be considered. Several
techniques for the treatment of these singularities will
be reviewed. The most common approach solves the MoM
source integrals analytically for specific observation points,
thus regularizing the integral. However, in the case of r1/R
a logarithmic singularity remains for which numerical evaluation
of the testing integral is still difficult. A recently by
Yl¨a-Oijala and Taskinen proposed remedy to this issue is discussed
and evaluated within a hybrid finite element – boundary
integral technique. Convergence results for the MoM
coupling integrals are presented where also higher-order singularity
extraction is considered.</abstract>
	<references>
	</references>
</article>

