A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator

Research output: Chapter in Book/Report/Conference proceedingConference contributionResearchpeer-review

Original languageEnglish
Title of host publicationNumerical Mathematics and Advanced Applications
Place of PublicationHeidelberg
PublisherSpringer
Pages191-198
Publication statusPublished - 2008
EventENUMATH 2007, the 7th European Conference on Numerical Mathematics and Advanced Applications - Graz, Austria
Duration: 10 Sep 200714 Sep 2007

Conference

ConferenceENUMATH 2007, the 7th European Conference on Numerical Mathematics and Advanced Applications
CountryAustria
CityGraz
Period10/09/0714/09/07

Treatment code (Nähere Zuordnung)

  • Basic - Fundamental (Grundlagenforschung)

Cite this

Steinbach, O., & Unger, G. (2008). A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator. In Numerical Mathematics and Advanced Applications (pp. 191-198). Heidelberg: Springer.

A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator. / Steinbach, Olaf; Unger, Gerhard.

Numerical Mathematics and Advanced Applications. Heidelberg : Springer, 2008. p. 191-198.

Research output: Chapter in Book/Report/Conference proceedingConference contributionResearchpeer-review

Steinbach, O & Unger, G 2008, A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator. in Numerical Mathematics and Advanced Applications. Springer, Heidelberg, pp. 191-198, ENUMATH 2007, the 7th European Conference on Numerical Mathematics and Advanced Applications, Graz, Austria, 10/09/07.
Steinbach O, Unger G. A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator. In Numerical Mathematics and Advanced Applications. Heidelberg: Springer. 2008. p. 191-198
Steinbach, Olaf ; Unger, Gerhard. / A boundary element algorithm for the Dirichlet eigenvalue problem of the Laplace operator. Numerical Mathematics and Advanced Applications. Heidelberg : Springer, 2008. pp. 191-198
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