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September 27, 2008

Bibliography

1
M. Burger and W. Mühlhuber.
Iterative regularization of parameter identification problems by SQP-methods.
Inverse Problems, 18:943-970, 2002.
2
M. Burger and W. Mühlhuber.
Numerical approximation of an SQP-type method for parameter identification.
SIAM J. Numer. Anal., 40(5):1775-1797, 2002.
3
G. Haase, M. Kuhn, and U. Langer.
Parallel multigrid 3D Maxwell solvers.
Parallel Computing, 6(27):761-775, 2001.
4
G. Haase and E. Lindner.
Advanced iterative solvers and optimization.
ECMI Newsletter, 24:5-7, October 1998.
5
G. Haase and E. H. Lindner.
Advanced solving techniques in optimization of machine component.
Computer Assisted Mechanics and Engineering Sciences, 6(3):337-343, 1999.
6
U. Langer and C. Pechstein.
Coupled finite and boundary element tearing and interconnecting solvers for nonlinear potential problems.
Journal of Applied Mathematics and Mechanics (ZAMM), 2006.
accepted for publication.
7
D. Lukáš.
On solution to an optimal shape design problem in 3-dimensional linear magnetostatics.
Applications of Mathematics, 49(5):441-464, 2003.
8
D. Lukáš and P. Chalmovianský.
A sequential coupling of optimal topology and multilevel shape design applied to two-dimensional nonlinear magnetostatics.
Computing and Visualization in Science, 10(3):135-144, 2007.
9
C. Pechstein and B. Jüttler.
Monotonicity-preserving interproximation of B-H-curves.
Journal of Computational and Applied Mathematics, 196(1):45-57, 2006.
10
A. Rösch and R. Simon.
Linear and discontinuous approximations for optimal control problems.
Numerical Functional Analysis and Optimization, 26(3):427-448, 2005.
11
A. Rösch and R. Simon.
Superconvergence properties for optimal control problems discretized by piecewise linear and discontinuous functions.
Numerical Functional Analysis and Optimization, 28(3-4):425-443, 2007.
12
J. Schöberl and W. Zulehner.
On Schwarz-type smoothers for saddle point problems.
Numerische Mathematik, 95:377-399, 2003.
13
J. Schöberl and W. Zulehner.
Symmetric indefinite preconditioners for saddle point problems with applications to PDE-constrained optimization problems.
SIAM J. Matrix Anal. Appl., 29:752-773, 2007.
14
R. Stainko.
An adaptive multilevel approach to the minimal compliance problem in topology optimization.
Communications in Numerical Methods in Engineering, 22:109-118, 2006.
15
R. Stainko and M. Burger.
Phase-field relaxation of topology optimization with local stress constraints.
SIAM Journal on Control and Optimization, 45(4):1447-1466, 2006.
16
W. Zulehner.
A class of smoothers for saddle point problems.
Computing, 65:227-246, 2000.
17
W. Zulehner.
Analysis of iterative methods for saddle point problems: A unified approach.
Mathematics of Computation, 71(238):479-505, 2001.




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SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund