Publications of the Project F1310
Article
September 27, 2008
Article
September 27, 2008
Bibliography
- 1
- F. Chyzak, P. Paule, O. Scherzer,
A. Schoisswohl, and B. Zimmermann.
The construction of orthonormal wavelets using symbolic methods and a matrix analytical approach for wavelets on the interval.
Experiment. Math., 10:67-86, 2001. - 2
- P. Deuflhard, H. W. Engl, and
O. Scherzer.
A convergence analysis of iterative methods for the solution of nonlinear ill-posed problems under affinely invariant conditions.
Inverse Problems, 14:1081-1106, 1998. - 3
- I. Frigaard and O. Scherzer.
The effects of yield stress variation of uniaxial exchange flow in a pipe.
SIAM. Appl. Math., 2000.
to appear. - 4
- I. A. Frigaard and O. Scherzer.
Uniaxial exchange of two bingham fluids in a cylindrical duct.
IMA J. Appl. Math., 1998.
To appear. - 5
- B. Hofmann and O. Scherzer.
Local ill-posedness and source conditions of operator equations in Hilbert spaces.
Inverse Problems, 14:1189-1206, 1998. - 6
- S. I. Kabanikhin, R. Kowar, and
O. Scherzer.
On the Landweber iteration for the solution of a parameter identification problem in a hyperbolic partial differential equation of second order.
J. Inv. Ill-Posed Problems, 6(5):403-430, 1998. - 7
- S. I. Kabanikhin, R. Kowar, and
O. Scherzer:.
On the Landweber iteration for the solution of a parameter identification problem in a hyperbolic partial differential equation of second order.
J. Inv. Ill-Posed Problems, 8:403-430, 1999.
appeared already 1998. - 8
- E. Radmoser, O. Scherzer, and
J. Weickert.
Scale-space properties of nonstationary iterative regularization methods.
Journal of Visual Communication and Image Representation, 2000.
To appear. - 9
- O. Scherzer.
An iterative multi level algorithm for solving nonlinear ill-posed problems.
Numer. Math., 80:579-600, 1998. - 10
- J. Weickert and O. Scherzer.
On regularization and diffusion filtering.
J. Math. Imag. Vision., 12:43-63, 2000.
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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