Dr. Martin Nolte
| Abteilung für Angewandte Mathematik Albert-Ludwigs-Universität Freiburg Hermann-Herder-Str. 10 79104 Freiburg i. Br.
Tel.: +49-(0)761-203-5630
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Lehre
Sommersemester 2012
- Vorlesung: Theorie und Numerik für hyperbolische Erhaltungssätze
- Praktische Übung: Numerik (2. Teil) [D. Kröner]
- Praktische Übung: Numerik für Differentialgleichungen [D. Kröner]
Wintersemester 2011/12
- Proseminar: Mathematische Modellierung [D. Kröner]
Publikationen
- A. Dedner, M.Nolte: Construction of Local Finite Element Spaces Using the Generic Reference Elements, accepted for publication in Proceedings of the 1st DUNE User Meeting, Stuttgart
- A. Dedner, R. Klöfkorn, M. Nolte, M. Ohlberger: DUNE-FEM. A General Purpose Discretization Toolbox for Parallel and Adaptive Scientific Computing, accepted for publication in Proceedings of the 1st DUNE User Meeting, Stuttgart
- R. Klöfkorn, M. Nolte: Performance Pitfalls in the DUNE Grid Interface, accepted for publication in Proceedings of the 1st DUNE User Meeting, Stuttgart
- M. Nolte: A Fast Sweeping Method for Computing the Effective Hamiltonian, accepted for publication in Proceedings of the 13th International Conference on Hyberbolic Problems: Theory, Numerics, Applications, Beijing, 2010
- A. Dedner, R. Klöfkorn, M. Nolte, M. Ohlberger: A Generic Interface for Parallel and Adaptive Scientific Computing: Abstraction Principles and the DUNE-FEM Module, Computing 90 (3-4), 165-196, 2010
- M. Nolte:Computing the Effective Hamiltonian for a Time-Dependent Hamiltonian, Proceedings of the 12th International Conference on Hyperbolic Problems: Theory, Numerics, Applications, Maryland, 2008
- M. Nolte, D. Kröner: Convergence of Well-Balanced Schemes for the Initial Boundary Value Problem for Scalar Conservation Laws in 1D, Proceedings of the 11th International Conference on Hyperbolic Problems: Theory, Numerics, Applications, Lions, 2006
- M. Nolte: Ein balanciertes Verfahren zur numerischen Lösung von Anfangsrandwertproblemen für skalare Erhaltungsgleichungen mit Quellterm in 1D, Diplomarbeit, Universität Freiburg, 2005

