Publications of the Project F1308
Article - 2001
September 27, 2008
Article - 2001
September 27, 2008
Bibliography
- 1
- J. Baumeister and A. Leitao.
Iterative methods for ill-posed problems modeled by PDE's.
Journal of Inverse and Ill-Posed Problems, 9(1):1-17, 2001. - 2
- M. Burger.
Iterative regularization of a parameter identification problem occurring in polymer crystallization.
SIAM J. Numer. Anal., 39(3):1029-1055, 2001. - 3
- M. Burger.
A level set method for inverse problems.
Inverse Problems, 17:1327-1356, 2001. - 4
- M. Burger and V. Capasso.
Mathematical modelling and simulation of non-isothermal crystallization of polymers.
Mathematical Models and Methods in Applied Sciences, 11:1029-1054, 2001. - 5
- M. Burger, H. W. Engl, P. A.
Markowich, and P. Pietra.
Identification of doping profiles in semiconductor devices.
Inverse Problems, 17:1765-1795, 2001. - 6
- M. Burger and A. Neubauer.
Error bounds for approximation with neural networks.
Journal of Approximation Theory, 112:235-250, 2001. - 7
- M. Burger and O. Scherzer.
Regularization methods for blind deconvolution and blind source separation problems.
Mathematics of Control, Signals and Systems, 14:358-383, 2001. - 8
- H. Engl and A. Leitao.
A Mann iterative method for elliptic Cauchy problems.
Numer. Funct. Anal. and Optimiz., 22(7-8):861-884, 2001. - 9
- H. W. Engl and T. Felici.
On shape optimization of optical waveguides using inverse problems techniques.
Inverse Problems, 17:1141-1162, 2001. - 10
- T. Hohage.
On the numerical solution of a three-dimensional inverse medium scattering problem.
Inverse Problems, 17(6):1743-1763, 2001. - 11
- B. Kaltenbacher.
On the regularizing properties of a full multigrid method for ill-posed problems.
Inverse Problems, 17:767-788, 2001. - 12
- A. Micheletti and M. Burger.
Stochastic and deterministic simulation of nonisothermal crystallization of polymers.
Journal of Mathematical Chemistry, 30:169-193, 2001.
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SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund
SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund