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Adaptive finite element methods for the compressible Euler equationsHartmann, Ralf. January 2002 (has links)
Heidelberg, University, Diss., 2002.
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Ein Konzept zur numerischen Berechnung inkompressibler Strömungen auf Grundlage einer diskontinuierlichen Galerkin-Methode in Verbindung mit nichtüberlappender GebietszerlegungMüller, Hannes. January 1999 (has links)
Dresden, Techn. Univ., Diss., 1999.
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H2-wavelet Galerkin BEM and its application to the radiosity equationKähler, Ulf January 2007 (has links)
Zugl.: Chemnitz, Techn. Univ., Diss., 2007 / Hergestellt on demand
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Numerische Untersuchungen des aeroakustischen Verhaltens des FagottsRichter, Andreas January 2009 (has links)
Zugl.: Dresden, Techn. Univ., Diss., 2009
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A parallel discontinuous Galerkin code for the Navier-Stokes and Reynolds averaged Navier-Stokes equationsLandmann, Björn January 2007 (has links)
Zugl.: Stuttgart, Univ., Diss., 2007
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Discontinuous Galerkin methods for viscous incompressible flKanschat, Guido January 2004 (has links)
Zugl.: Heidelberg, Univ., Habil.-Schr., 2004
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Entwicklung eines effizienten Verfahrens zur Lösung hyperbolischer DifferentialgleichungenBecker, Joachim. Unknown Date (has links) (PDF)
Universiẗat, Diss., 2000--Freiburg (Breisgau).
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Conserving time integrators for nonlinear elastodynamicsGroß, Michael. Unknown Date (has links) (PDF)
Techn. University, Diss., 2004--Kaiserslautern.
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Fully Discrete Wavelet Galerkin SchemesHarbrecht, Helmut, Konik, Michael, Schneider, Reinhold 04 April 2006 (has links) (PDF)
The present paper is intended to give a survey of the developments of the wavelet Galerkin boundary element method. Using appropriate wavelet bases for the discretization of boundary integral operators yields numerically sparse system matrices. These system matrices can be compressed to O(N_j) nonzero matrix entries without loss of accuracy of the underlying Galerkin scheme. Herein, O(N_j) denotes the number of unknowns. As we show in the present paper, the assembly of the compressed system matrix can be performed within optimal complexity. By numerical experiments we provide examples which corroborate the theory.
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Fully Discrete Wavelet Galerkin SchemesHarbrecht, Helmut, Konik, Michael, Schneider, Reinhold 04 April 2006 (has links)
The present paper is intended to give a survey of the developments of the wavelet Galerkin boundary element method. Using appropriate wavelet bases for the discretization of boundary integral operators yields numerically sparse system matrices. These system matrices can be compressed to O(N_j) nonzero matrix entries without loss of accuracy of the underlying Galerkin scheme. Herein, O(N_j) denotes the number of unknowns. As we show in the present paper, the assembly of the compressed system matrix can be performed within optimal complexity. By numerical experiments we provide examples which corroborate the theory.
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