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 461-480 of 1549 (Search time: 0.003 seconds).

PreviewAuthor(s)TitleTypeIssue Date
461Bespalov, Alex ; Haberl, Alexander ; Praetorius, Dirk Adaptive FEM with coarse initial mesh guarantees optimal convergence rates for compactly perturbed elliptic problemsArtikel Article 2017
462Feischl, Michael ; Führer, Thomas ; Praetorius, Dirk ; Stephan, Ernst Peter Optimal preconditioning for the symmetric and non-symmetric coupling of adaptive finite elements and boundary elementsArtikel Article 2017
463Auzinger, Winfried ; Kassebacher, Thomas ; Koch, Othmar ; Thalhammer, Mechthild Convergence of a Strang splitting finite element discretization for the Schrödinger-Poisson equationArtikel Article 2017
464Burkotová, Jana ; Rachůnková, Irena ; Weinmüller, Ewa B. On singular BVPs with unsmooth data. Part 2: Convergence of the collocation schemes.Artikel Article 2017
465Amrein, Mario ; Melenk, Jens Markus ; Wihler, Thomas An hp-Adaptive Newton-Galerkin Finite Element Procedure for Semilinear Boundary Value ProblemsArtikel Article 2017
466Melenk, Jens Markus ; Praetorius, Dirk ; Wohlmuth, Barbara Simultaneous quasi-optimal convergence rates in FEM-BEM couplingArtikel Article 2017
467Faustmann, Markus ; Melenk, Jens Markus ; Praetorius, Dirk Existence of H-matrix approximants to the inverse of BEM matrices: the hyper-singular integral operatorArtikel Article 2017
468Aurada, M. ; Feischl, M. ; Führer, T. ; Karkulik, M. ; Melenk, J. M. ; Praetorius, D. Local inverse estimates for non-local boundary integral operatorsArtikel Article 2017
469Feischl, Michael ; Gantner, Gregor ; Haberl, Alexander ; Praetorius, Dirk Optimal convergence for adaptive IGA boundary element methods for weakly-singular integral equationsArtikel Article 2017
470Lima, P.M. ; Morgado, M.L. ; Schöbinger, M. ; Weinmüller, E.B. A Novel Computational Approach to Singular Free Boundary Problems in Ordinary Differential EquationsArtikel Article 2017
471Burkotová, Jana ; Rachůnková, Irena ; Weinmüller, Ewa B. On singular BVPs with nonsmooth data: Analysis of the linear case with variable coefficient matrixArtikel Article 2017
472Feischl, Michael ; Führer, Thomas ; Praetorius, Dirk ; Stephan, Ernst P. Optimal additive Schwarz preconditioning for hypersingular integral equations on locally refined triangulationsArtikel Article 2017
473Gambi, J.M. ; García del Pino, M.L. ; Gschwindl, J. ; Weinmüller, E.B. Post-Newtonian equations of motion for LEO debris objects and space-based APT laser systems.Artikel Article 2017
474Gambi, José M. ; Garcia del Pino, Maria L. ; Gschwindl, Jürgen ; Weinmüller, Ewa Post-Newtonian equations of motion for LEO debris objects and space-based Acquisition, Pointing and Tracking laser systemsBericht Report2017
475Fallahpour, Merlin ; McKee, Sean ; Weinmüller, Ewa Numerical simulation of flow in liquid crystals using MATLAB softwareBericht Report2017
476Auzinger, Winfried ; Hofstätter, Harald ; Koch, Othmar ; Quell, Michael ; Thalhammer, Mechthild Adaptive Integrators for Schrödinger-Type EquationsPräsentation Presentation2017
477Auzinger, Winfried ; Hofstätter, Harald ; Koch, Othmar ; Quell, Michael ; Thalhammer, Mechthild Adaptive integration of large linear systems of Schrödinger type with time-dependent coefficients using Magnus-type methodsPräsentation Presentation2017
478Auzinger, Winfried ; Hofstätter, Harald ; Koch, Othmar ; Thalhammer, Mechthild Reduced order of the local error of splitting for parabolic problemsKonferenzbeitrag Inproceedings2017
479Auzinger, Winfried ; Brezinova, Iva ; Hofstätter, Harald ; Koch, Othmar ; Quell, Michael Practical Splitting Methods for the Adaptive Integration of Nonlinear Evolution Equations. Part II: Comparison of Local Error Estimation and Step-Selection Strategies for Nonlinear Schrödinger and Wave EquationsBericht Report2017
480Koch, Othmar ; Auzinger, Winfried ; Brezinova, Iva ; Hofstätter, Harald ; Thalhammer, Mechthild Adaptive exponential splitting and Lawson methods for Schrödinger equationsPräsentation Presentation2017