Forschungsbereich Numerik

Organization Name (de) Name der Organisation (de)
E101-02 - Forschungsbereich Numerik
 
Code Kennzahl
E101-02
 
Type of Organization Organisationstyp
Research Division
Parent OrgUnit Übergeordnete Organisation
 
Active Aktiv
 

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Results 201-220 of 334 (Search time: 0.002 seconds).

PreviewAuthor(s)TitleTypeIssue Date
201Melenk, J. M. ; Rezaijafari, H. ; Wohlmuth, B. Quasi-optimal a priori estimates for fluxes in mixed finite element methods and applications to the Stokes--Darcy couplingArtikel Article2014
202Feischl, M. ; Führer, T. ; Praetorius, D. Adaptive FEM with optimal convergence rates for a certain class of non-symmetric and possibly non-linear problemsArtikel Article2014
203Feischl, Michael ; Führer, Thomas ; Karkulik, Michael ; Praetorius, Dirk ZZ-type a posteriori error estimators for adaptive boundary element methods on a curveArtikel Article2014
204Feischl, M. ; Page, M. ; Praetorius, D. Convergence and quasi-optimality of adaptive FEM with inhomogeneous Dirichlet dataArtikel Article2014
205Feischl, Michael ; Page, Marcus ; Praetorius, Dirk Convergence of adaptive FEM for some elliptic obstacle problem with inhomogeneous Dirichlet dataArtikel Article2014
206Feischl, Michael ; Führer, Thomas ; Karkulik, Michael ; Melenk, Jens Markus ; Praetorius, Dirk Quasi-optimal convergence rates for adaptive boundary element methods with data approximation, Part I: Weakly-singular integral equationArtikel Article2014
207Abert, Claas ; Hrkac, Gino ; Page, Marcus ; Praetorius, Dirk ; Ruggeri, Michele ; Suess, Dieter Spin-polarized transport in ferromagnetic multilayers: An unconditionally convergent FEM integratorArtikel Article2014
208Auzinger, Winfried ; Herfort, Wolfgang Local error structures and order conditions in terms of Lie elements for exponential splitting schemesArtikel Article2014
209Amodio, P. ; Levitina, T. ; Settanni, G. ; Weinmüller, E.B. Numerical simulation of the whispering gallerymodes in prolate spheroidsArtikel Article 2014
210Feischl, Michael ; Führer, Thomas ; Mitscha-Eibl, Gregor ; Praetorius, Dirk ; Stephan, Ernst P. Convergence of adaptive BEM and adaptive FEM-BEM coupling for estimators without h-weighting factorArtikel Article 2014
211AURADA, MARKUS ; MELENK, JENS M. ; PRAETORIUS, DIRK Mixed conforming elements for the large-body limit in micromagneticsArtikel Article 2014
212Gschwindl, Jürgen ; Rachůnková, Irena ; Staněk, Svatoslav ; Weinmüller, Ewa B Positive blow-up solutions of nonlinear models from real world dynamicsArtikel Article 2014
213Amodio, P. ; Budd, C.J. ; Koch, O. ; Settanni, G. ; Weinmüller, E. Asymptotical computations for a model of flow in saturated porous mediaArtikel Article 2014
214Carstensen, Carsten ; Feischl, Michael ; Praetorius, Dirk Rate optimality of adaptive algorithmsArtikel Article2014
215Carstensen, C. ; Feischl, M. ; Page, M. ; Praetorius, D. Axioms of adaptivityArtikel Article 2014
216Aurada, Markus ; Ebner, Michael ; Feischl, Michael ; Ferraz-Leite, Samuel ; Führer, Thomas ; Goldenits, Petra ; Karkulik, Michael ; Mayr, Markus ; Praetorius, Dirk HILBERT - A MATLAB implementation of adaptive 2D-BEMArtikel Article 2014
217Amodio, P. ; Levitina, T. ; Settanni, G. ; Weinmüller, E. B. On the calculation of the finite Hankel transform eigenfunctionsArtikel Article Oct-2013
218Tung, Michael M. ; Weinmüller, Ewa B. Gravitational frequency shifts in transformation acousticsArtikel Article2013
219Hewett, D. P. ; Langdon, S. ; Melenk, J. M. A high frequency hp-boundary element method for scattering by convex polygonsArtikel Article2013
220Melenk, J. M. ; Xenophontos, C. ; Oberbroeckling, L. Robust exponential convergence of hp-FEM for singularly perturbed reaction-diffusion systems with multiple scalesArtikel Article2013