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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PreviewAuthor(s)TitleTypeIssue Date
61Haberl, Alexander ; Praetorius, Dirk ; Schimanko, Stefan ; Vohralík, Martin Convergence and quasi-optimal cost of adaptive algorithms for nonlinear operators including iterative linearization and algebraic solverArtikel Article 2021
62Heid, Pascal ; Praetorius, Dirk ; Wihler, Thomas P. Energy contraction and optimal convergence of adaptive iterative linearized finite element methodsArtikel Article 2021
63Bespalov, Alex ; Praetorius, Dirk ; Ruggeri, Michele Two-level a posteriori error estimation for adaptive multilevel stochastic Galerkin FEMArtikel Article 2021
64Rieder, Alexander ; Sayas, Francisco-Javier ; Melenk, Jens Markus Runge-Kutta approximation for C₀-semigroups in the graph norm with applications to time domain boundary integral equationsArtikel Article 2021
65Melenk, Jens M. ; Sauter, Stefan A. wavenumber-explicit hp-FEM analysis for Maxwell's equations with transparent boundary conditionsArtikel Article 2021
66Gantner, Gregor ; Haberl, Alexander ; Praetorius, Dirk ; Schimanko, Stefan Rate optimality of adaptive finite element methods with respect to the overall computational costsArtikel Article 2021
67Markus Melenk, Jens ; Rieder, Alexander hp-FEM for the fractional heat equationArtikel Article 2021
68Melenk, Jens Markus ; Rieder, Alexander On superconvergence of Runge-Kutta convolution quadrature for the wave equationArtikel Article 2021
69Baumann, Phillip ; Sturm, Kevin Adjoint-based methods to compute higher-order topological derivatives with an application to elasticityArtikel Article 2021
70Dick, Josef ; Feischl, Michael A quasi-Monte Carlo data compression algorithm for machine learningArtikel Article 2021
71Bohn, Jan ; Feischl, Michael Recurrent neural networks as optimal mesh refinement strategiesArtikel Article 2021
72Kurz, Stefan ; Pauly, Dirk ; Praetorius, Dirk ; Repin, Sergey ; Sebastian, Daniel Functional a posteriori error estimates for boundary element methodsArtikel Article 2021
73Auzinger, Winfried ; Březinová, Iva ; Grosz, Alexander ; Hofstätter, Harald ; Koch, Othmar ; Sato, Takeshi Efficient adaptive exponential time integrators for nonlinear Schrödinger equations with nonlocal potentialArtikel Article 2021
74Praetorius, Dirk ; Repin, Sergey ; Sauter, Stefan A. Reliable Methods of Mathematical ModelingArtikel Article2021
75Edalatzadeh, M. Sajjad ; Kalise, Dante ; Morris, Kirsten A. ; Sturm, Kevin Optimal Actuator Design for the Euler-Bernoulli Vibration Model Based on LQR Performance and Shape CalculusArtikel Article 2021
76Bespalov, Alex ; Praetorius, Dirk ; Ruggeri, Michele Convergence and rate optimality of adaptive multilevel stochastic Galerkin FEMArtikel Article 2021
77Auzinger, Winfried ; Hofstätter, Harald ; Koch, Othmar ; Quell, Michael Adaptive Time Propagation for Time-Dependent Schrödinger EquationsArtikel Article 2021
78Erath, Christoph ; Gantner, Gregor ; Praetorius, Dirk Optimal convergence behavior of adaptive FEM driven by simple (h − h/2)-type error estimatorsArtikel Article 1-Feb-2020
79Feischl-2019-Numerische Mathematik-vor.pdf.jpgFeischl, Michael ; Schwab, Ch. Exponential convergence in H1 of hp-FEM for Gevrey regularity with isotropic singularitiesArticle Artikel Feb-2020
80Melenk, J. M. ; Rojik, C. On commuting p-version projection-based interpolation on tretrahedraArtikel Article 2020