% This file was created by ZeTeM Website % Thomas Bonesky @ARTICLE{Bonesky2010_5e85b, author = {Thomas Bonesky and Stephan Dahlke and Peter Maaß and Thorsten Raasch}, title = {Adaptive wavelet methods and sparsity reconstruction for inverse heat conduction problems}, journal = {Advances in Computational Mathematics}, volume = {33}, number = {4}, pages = {385-411}, publisher = {Springer Verlag}, year = {2010}, doi = {10.1007/s10444-010-9147-2} } @ARTICLE{Bonesky2009_8e3f7, author = {Thomas Bonesky and Peter Maaß}, title = {Iterated Soft Shrinkage with Adaptive Operator Evaluations}, journal = {Journal of Inverse and Ill-posed Problems}, volume = {17}, number = {4}, pages = {337-358}, year = {2009}, doi = {10.1515/JIIP.2009.023} } @ARTICLE{Schuster2008_aabf1, author = {Thomas Schuster and Peter Maaß and Thomas Bonesky and Kamil Kazimierski and Frank Schöpfer}, title = {Minimization of Tikhonov Functionals in Banach Spaces}, journal = {Abstract and Applied Analysis}, annote = {Article ID 192679,}, volume = {2008}, pages = {18 pages}, year = {2008}, doi = {10.1155/2008/192679} } @ARTICLE{Bredies2007_656ad, author = {Kristian Bredies and Thomas Bonesky and Dirk Lorenz and Peter Maaß}, title = {A Generalized Conditional Gradient Method for Non-Linear Operator Equations with Sparsity Constraints}, journal = {Inverse Problems}, volume = {23}, pages = {2041-2058}, year = {2007} } @ARTICLE{Bonesky2007_b45dc, author = {Thomas Bonesky and Kristian Bredies and Dirk Lorenz and Peter Maaß}, title = {A generalized conditional gradient method for nonlinear operator equations with sparsity constraints}, journal = {Inverse Problems}, volume = {23}, number = {5}, year = {2007}, doi = {10.1088/0266-5611/23/5/014} } @PHDTHESIS{Bonesky2009_10c58, author = {Thomas Bonesky}, title = {Regularization of inverse problems and inexact operator evaluations}, school = {Universität Bremen}, year = {2009} } @CONFERENCE{Bonesky2006_d6ec5, author = {Thomas Bonesky and Kristian Bredies and Dirk Lorenz and Peter Maaß}, title = {On the minimization of non-convex, non-differentiable functionals with an application to SPECT}, booktitle = {Oberwolfach Report: Mathematical Methods in Tomography}, volume = {34}, pages = {18-22}, year = {2006} }