Research Interests
- Analysis and Numerical Analysis of PDEs
- Hyperbolic Systems of Conservation Laws
- High Resolution Schemes
- Well-Balanced Schemes
- Adjoint Error Control
- Geophysical Flows, Aerodynamics, Traffic Flow
Some activities in a nutshell ...
Recent papers
- J. Schütz, G. May and S. Noelle
Analytical and numerical investigation of the influence of artificial viscosity in Discontinuous Galerkin methods on an adjoint-based error estimator.
Preprint AICES-2010/11-01, RWTH Aachen University.
Computational Fluid Dynamics 2010, A. Kuzmin (ed.), Springer, 2010, 203-209
- Y. Xing, C.-W. Shu, and S. Noelle
On the advantage of well-balanced schemes for moving-water equilibria of the
shallow water equations.
IGPM report 315 (2010), RWTH Aachen University. Journal on Scientific Computing 48 (2011), 339-349.
- M. Castro, J.T. Frings, S. Noelle, C. Pares, G. Puppo
On the hyperbolicity of two- and three-layer shallow water equations.
IGPM report 314 (2010), RWTH Aachen University. Submitted to Proceedings of the 13th International Conference on Hyperbolic Problems (Peking, June 15-19, 2010) (Sept.30, 2010).
- A. Bollermann, A. Kurganov and S. Noelle,
A well-balanced reconstruction for wetting/drying fronts.
IGPM report 313 (2010), RWTH Aachen University.
- A. Bollermann, S. Noelle and M. Lukacova-Medvidova,
Finite Volume Evolution Galerkin methods for the shallow water equations with dry beds.
IGPM report 305 (2010), RWTH Aachen University. Commun. Comput. Phys., 10 (2011), pp. 371-404.
Published Online: April 27, 2011.
- C. Steiner and S. Noelle,
Timestep control for weakly instationary flows.
IGPM report 295 (2009), RWTH Aachen University. In: W. Schröder (ed.) Summary of flow modulation and fluid-structure interaction findings. Notes on Numerical Fluid Mechanics and Multidisciplinary Design 109 (2010), pp. 53-76.
- C. Steiner, S. Müller and S. Noelle,
Adaptive timestep control for instationary solutions of the Euler equations.
IGPM report 292 (2009), RWTH Aachen University. SIAM Journal on Scientific Computing Vol. 32, 1617-1651 (2010).
- S. Noelle, Y. Xing and C.-W. Shu,
High-Order Well-balanced Schemes.
in: G. Puppo and G. Russo (eds.) Numerical Methods for Balance Laws.
Quaderni di Matematica 24 (2010). pp 1-66.
- C. Steiner and S. Noelle,
On adaptive timestepping for weakly instationary solutions of hyperbolic conservation laws via adjoint error control.
International Journal for Numerical Methods in Biomedical Engineering 26 (2010), 790–806
(published online in Comm. Numer. Meth. Eng., October 2008).
- N. Pankratz, J. Natvig, B. Gjevik and S. Noelle, High-order well-balanced finite-volume schemes for barotropic flows. Development and numerical comparisons. IGPM report 274 (2007), RWTH Aachen University.
Ocean Modelling, Vol. 18 (2007), 53-79.
- S. Noelle, Y. Xing and C.-W. Shu,
High Order Well-balanced Finite Volume WENO Schemes for
Shallow Water Equation with Moving Water. IGPM report 270 (2007), RWTH Aachen University.
Journal of Computational Physics, Vol. 226 (2007), 29-58.
- M. Lukacova-Medvidova, S. Noelle, M. Kraft, Well-balanced
finite volume evolution Galerkin methods for the shallow water equations.
IGPM report 259 (2006), RWTH Aachen University.
Journal of Computational Physics, Vol. 221 (2007), 122-147
- S. Noelle, N. Pankratz, G. Puppo and J. Natvig, Well-balanced
finite volume schemes of arbitrary order of accuracy for shallow water flows. IGPM report 251 (2005), RWTH Aachen University. Journal of Computational Physics, Vol. 213 (2006), 474-499.
- S. Noelle,
Abelpreis 2005 an Peter D. Lax.
DMV Mitteilungen 13 (2005), 84-89.
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