| A generic grid interface for parallel and adaptive scientific computing. Part II: Implementation and tests in DUNE P Bastian, M Blatt, A Dedner, C Engwer, R Klöfkorn, R Kornhuber, ... Computing 82 (2-3), 121-138, 2008 | 501 | 2008 |
| A generic grid interface for parallel and adaptive scientific computing. Part I: abstract framework P Bastian, M Blatt, A Dedner, C Engwer, R Klöfkorn, M Ohlberger, ... Computing 82 (2-3), 103-119, 2008 | 405 | 2008 |
| Reduced basis method for finite volume approximations of parametrized linear evolution equations B Haasdonk, M Ohlberger ESAIM: Mathematical Modelling and Numerical Analysis-Modélisation …, 2008 | 376 | 2008 |
| Finite volume methods: foundation and analysis T Barth, R Herbin, M Ohlberger Encyclopedia of Computational Mechanics Second Edition, 1-60, 2018 | 249 | 2018 |
| Reduced basis approximation for nonlinear parametrized evolution equations based on empirical operator interpolation M Drohmann, B Haasdonk, M Ohlberger SIAM J. Sci. Comput 34 (2), A937-A969, 2012 | 196 | 2012 |
| A posteriori error estimates for upwind finite volume schemes for nonlinear conservation laws in multi dimensions D Kröner, M Ohlberger Mathematics of Computation 69 (229), 25-39, 2000 | 164 | 2000 |
| A generic interface for parallel and adaptive discretization schemes: abstraction principles and the Dune-Fem module A Dedner, R Klöfkorn, M Nolte, M Ohlberger Computing 90 (3-4), 165-196, 2010 | 150 | 2010 |
| Model reduction and approximation: theory and algorithms P Benner, M Ohlberger, A Cohen, K Willcox Society for Industrial and Applied Mathematics, 2017 | 138 | 2017 |
| A training set and multiple bases generation approach for parameterized model reduction based on adaptive grids in parameter space B Haasdonk, M Dihlmann, M Ohlberger Mathematical and Computer Modelling of Dynamical Systems 17 (4), 423-442, 2011 | 137 | 2011 |
| A posteriori error estimates for vertex centered finite volume approximations of convection-diffusion-reaction equations M Ohlberger ESAIM: Mathematical Modelling and Numerical Analysis 35 (2), 355-387, 2001 | 124 | 2001 |
| Efficient reduced models and a posteriori error estimation for parametrized dynamical systems by offline/online decomposition B Haasdonk, M Ohlberger Mathematical and Computer Modelling of Dynamical Systems 17 (2), 145-161, 2011 | 98 | 2011 |
| A posteriori error estimates for the heterogeneous multiscale finite element method for elliptic homogenization problems M Ohlberger Multiscale Modeling & Simulation 4, 88, 2005 | 93 | 2005 |
| Hierarchical and adaptive visualization on nested grids M Ohlberger, M Rumpf Computing 59 (4), 365-385, 1997 | 81 | 1997 |
| The heterogeneous multiscale finite element method for elliptic homogenization problems in perforated domains P Henning, M Ohlberger Numerische Mathematik 113 (4), 601-629, 2009 | 70 | 2009 |
| A reduced basis method for evolution schemes with parameter-dependent explicit operators B HAASDONK, M OHLBERGER, G ROZZA Electronic Transactions on Numerical Analysis 32, 145-161, 2008 | 70 | 2008 |
| Convergence of a mixed finite element: Finite volume method for the two phase flow in porous media M Ohlberger East West Journal of Numerical Mathematics 5, 183-210, 1997 | 69 | 1997 |
| A posteriori error estimate for finite volume approximations to singularly perturbed nonlinear convection-diffusion equations M Ohlberger Numerische Mathematik 87 (4), 737-761, 2001 | 58 | 2001 |
| Adaptive finite volume approximations for weakly coupled convection dominated parabolic systems M Ohlberger, C Rohde IMA journal of numerical analysis 22 (2), 253-280, 2002 | 54 | 2002 |
| Error control for the localized reduced basis multiscale method with adaptive on-line enrichment M Ohlberger, F Schindler SIAM Journal on Scientific Computing 37 (6), A2865-A2895, 2015 | 53 | 2015 |
| A note on the uniqueness of entropy solutions of nonlinear degenerate parabolic equations KH Karlsen, M Ohlberger Journal of mathematical analysis and applications 275 (1), 439-458, 2002 | 52 | 2002 |
Bernard HaasdonkProfessor for Numerical MathematicsVerified email at mathematik.uni-stuttgart.de
