The SFB program expired on September 30, 2008. For the link to the successor project click DK Computational Mathematics
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September 27, 2008

Bibliography

1
G. Haase, U. Langer, E. Lindner, and W. Mühlhuber.
Optimal sizing of industrial structural mechanics problems using automatic differentiation.
In G. Corliss, C. Faure, A. Griewank, L. Hascoet, and U. Naumann, editors, Proceedings of ``Automatic Differentiation 2000: From Simulation to Optimization, pages 181-188. Springer, 2002.
2
G. Haase, U. Langer, E. H. Lindner, and W. Mühlhuber.
Optimal sizing using automatic differentiation.
In K.-H. Hoffmann, K. H. W. Hoppe, and V. Schulz, editors, Proceedings of Fast Solution of Discretized Optimization Problems, volume 138 of International Series on Numerical Mathematics (ISNM), pages 120-138. Birkhäuser, 2001.
3
G. Haase, E. Lindner, W. Mühlhuber, and C. Rathberger.
Optimal sizing and shape optimization in structural mechanics.
In M. C. Joshi et al., editors, Industrial Mathematics, pages 221-240. Narosa Publishing House, New Delhi, India, 2006.
4
G. Haase, E. Lindner, and C. Rathberger.
Fast shape design for industrial components.
In A. D. Bucchianico, R. M. M. Mattheij, and M. A. Peletiers, editors, Progress in Industrial Mathematics at ECMI 2004, volume 8 of European Consortium for Mathematics in Industry, pages 361-365, Berlin, Heidelberg, 2006. Springer Verlag.
5
G. Haase and E. H. Lindner.
Advanced iterative solvers and optimal design of industrial machine components.
In L. Arkeryd, J. Bergh, P. Brenner, and R. Petterson, editors, Progress in Industrial Mathematics at ECMI 98, pages 247-254, Stuttgart, 1999. Teubner.
6
D. Lukáš.
Shape optimization of homogeneous electromagnets.
In Scientific Computing in Electrical Engineering (SCEE 2000), volume 18 of Lecture Notes in Computational Science and Engineering, pages 145-152. Springer, 2001.
7
D. Lukáš.
On the road - between Sobolev spaces and a manufacture of homogeneous electromagnets.
In Transactions of VŠB-Technical University of Ostrava, Czech Republic, volume 2 of Computer Science and Mathematics Series, pages 81-90, 2003.
8
D. Lukáš.
An integration of optimal topology and shape design for magnetostatics.
In A. M. Anile, G. Ali, and G. Mascali, editors, Proceedings of SCEE 2004, volume 9 of Mathematics in Industry, pages 227-232, 2006.
9
D. Lukáš.
A multigrid method for coupled optimal topology and shape design in nonlinear magnetostatics.
In A. B. de Castro, D. Gomes, P. Quintela, and P. Salgado, editors, Proceedings of ENUMATH 2005, pages 1015-1022, 2006.
10
D. Lukáš.
Multigrid-based optimal shape and topology design in magnetostatics.
In T. Boyanov, S. Dimova, K. Georgiev, and G. Nikolov, editors, Proceedings of NM&A 2006, Lecture Notes in Computer Science, pages 82-91, 2007.
11
D. Lukáš, D. Ciprian, J. Pištora, K. Postava, and M. Foldyna.
Multilevel solvers for 3-dimensional optimal shape design with an application to magneto-optics.
In Proceedings of the 9th International Symposium on Microwave and Optical Technology (ISMOT 2003), volume 4445 of Proceedings of the International Society for Optical Engineering (SPIE), pages 235-239, 2003.
12
D. Lukáš, I. Kopriva, D. Ciprian, and J. Pištora.
Shape optimization of homogeneous electromagnets and their application to measurements of magnetooptic effects.
In Records of COMPUMAG 2001, volume 4, pages 156-157, 2001.
13
D. Lukáš, U. Langer, E. Lindner, R. Stainko, and J. Pištora.
Computational shape and topology optimization with applications to 3-dimensional magnetostatics.
In U. Langer, R. W. Hoppe, and R. Hiptmair, editors, Proceedings of the Oberwolfach Workshop on Computational Electromagnetism 2004, volume 1 of Oberwolfach Reports, pages 601-603, 2004.
14
D. Lukáš, W. Mühlhuber, and M. Kuhn.
An object-oriented library for the shape optimization problems governed by systems of linear elliptic partial differential equations.
In Transactions of VŠB-Technical University of Ostrava, Czech Republic, volume 1 of Computer Science and Mathematics Series, pages 115-128, 2001.
15
D. Lukáš, J. Vlcek, Z. Hytka, and Z. Dostál.
Optimization of dislocation of magnets in a magnetic separator.
In Transactions of VŠB-Technical University of Ostrava, Czech Republic, volume 1/1999 of Electrical Engineering Series, pages 1-12, 1999.
16
R. Stainko and M. Burger.
A one shot approach to topology optimization with local stress constraints.
In M. P. Bendsoe, N. Olhoff, and O. Sigmund, editors, IUATM Symposium on Topology Design Optimization of Structures, Machines and Materials, volume 137 of Solid Mechanics and its Applications, pages 181-184. IUTAM, Springer, 2006.




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