| 2007 |
|---|
| 11 | EE | Thomas Müller-Gronbach,
Klaus Ritter:
Lower Bounds and Nonuniform Time Discretization for Approximation of Stochastic Heat Equations.
Foundations of Computational Mathematics 7(2): 135-181 (2007) |
| 10 | EE | Jakob Creutzig,
Thomas Müller-Gronbach,
Klaus Ritter:
Free-knot spline approximation of stochastic processes.
J. Complexity 23(4-6): 867-889 (2007) |
| 2006 |
|---|
| 9 | EE | Thomas Müller-Gronbach,
Erich Novak,
Knut Petras:
Special issue.
J. Complexity 22(1): 3 (2006) |
| 2005 |
|---|
| 8 | | Thomas Müller-Gronbach,
Erich Novak,
Knut Petras,
Joseph F. Traub:
Algorithms and Complexity for Continuous Problems, 26. September - 1. October 2004
IBFI, Schloss Dagstuhl, Germany 2005 |
| 2004 |
|---|
| 7 | EE | Thomas Müller-Gronbach,
Erich Novak,
Knut Petras,
Joseph F. Traub:
04401 Abstracts Collection - Algorithms and Complexity for Continuous.
Algorithms and Complexity for Continuous Problems 2004 |
| 6 | EE | Thomas Müller-Gronbach,
Erich Novak,
Knut Petras,
Joseph F. Traub:
04401 Summary - Algorithms and Complexity for Continuous Problems.
Algorithms and Complexity for Continuous Problems 2004 |
| 5 | EE | Klaus Ritter,
Thomas Müller-Gronbach:
Lower Bounds and Non-Uniform Time Discretization for Approximation of Stochastic Heat Equations.
Algorithms and Complexity for Continuous Problems 2004 |
| 4 | EE | Norbert Hofmann,
Thomas Müller-Gronbach:
On the global error of Itô-Taylor schemes for strong approximation of scalar stochastic differential equations.
J. Complexity 20(5): 732-752 (2004) |
| 2002 |
|---|
| 3 | EE | Norbert Hofmann,
Thomas Müller-Gronbach,
Klaus Ritter:
Linear vs Standard Information for Scalar Stochastic Differential Equations.
J. Complexity 18(2): 394-414 (2002) |
| 2001 |
|---|
| 2 | EE | Norbert Hofmann,
Thomas Müller-Gronbach,
Klaus Ritter:
The Optimal Discretization of Stochastic Differential Equations.
J. Complexity 17(1): 117-153 (2001) |
| 2000 |
|---|
| 1 | | Norbert Hofmann,
Thomas Müller-Gronbach,
Klaus Ritter:
Optimal approximation of stochastic differential equations by adaptive step-size control.
Math. Comput. 69(231): 1017-1034 (2000) |
