Author of the publication

copy delete add this publication to your clipboard
community post
history of this post
URL
DOI
BibTeX
EndNote
APA
Chicago
DIN 1505
Harvard
MSOffice XML

Optimal Control for an Elliptic System with Polygonal State Constraints.

K. Kunisch, K. Liang, and X. Lu. SIAM J. Control and Optimization, 48 (8): 5053-5072 (2010)

Please choose a person to relate this publication to

To differ between persons with the same name, the academic degree and the title of an important publication will be displayed. You can also use the button next to the name to display some publications already assigned to the person.

Dipl.-Ing. Karl Kübler

Approach for manufacturer independent automated machine tool control software testK. Kübler, A. Neyrinck, J. Schlechtendahl, A. Lechler, and A. Verl. Progress in production engineering; selected, peer reviewed papers from the 2015 WGP Congress, September 7 - 8, 2015, Hamburg, Germany, 794, page 347-354. Pfaffikon, Trans Tech Publ., (2015)

Philipp Karl University of Stuttgart

Kristian Karlovic

Prof. Dr. Karl Bredereck University of Stuttgart

Karl Grötzinger University of Stuttgart

Other publications of authors with the same name

Denoising of Smooth Images Using L1-Fitting.T. Kärkkäinen, K. Kunisch, and K. Majava. Computing, 74 (4): 353-376 (2005)Semismooth Newton Methods for Time-Optimal Control for a Class of ODEs.K. Ito, and K. Kunisch. SIAM J. Control and Optimization, 48 (6): 3997-4013 (2010)Total Bounded Variation Regularization as a Bilaterally Constrained Optimization Problem.K. Kunisch, and M. Hintermüller. SIAM Journal of Applied Mathematics, 64 (4): 1311-1333 (2004)A Bilevel Optimization Approach for Parameter Learning in Variational Models.K. Kunisch, and T. Pock. SIAM J. Imaging Sciences, 6 (2): 938-983 (2013)On Infimal Convolution of TV-Type Functionals and Applications to Video and Image Reconstruction.M. Holler, and K. Kunisch. SIAM J. Imaging Sciences, 7 (4): 2258-2300 (2014)A Hybrid Finite-Dimensional RHC for Stabilization of Time-Varying Parabolic Equations.B. Azmi, and K. Kunisch. SIAM J. Control and Optimization, 57 (5): 3496-3526 (2019)Polynomial Approximation of High-Dimensional Hamilton-Jacobi-Bellman Equations and Applications to Feedback Control of Semilinear Parabolic PDEs.D. Kalise, and K. Kunisch. SIAM J. Scientific Computing, (2018)Sparse and Switching Infinite Horizon Optimal Control with Nonconvex Penalizations.D. Kalise, K. Kunisch, and Z. Rao. CoRR, (2018)Local minimization algorithms for dynamic programming equations.D. Kalise, A. Kröner, and K. Kunisch. CoRR, (2015)Infinite-Horizon Bilinear Optimal Control Problems: Sensitivity Analysis and Polynomial Feedback Laws.T. Breiten, K. Kunisch, and L. Pfeiffer. SIAM J. Control and Optimization, 56 (5): 3184-3214 (2018)