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Riccati-Based Feedback Control of the Monodomain Equations With the Fitzhugh-Nagumo Model.

T. Breiten, and K. Kunisch. SIAM J. Control and Optimization, 52 (6): 4057-4081 (2014)

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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

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Newton's Method for a Class of Weakly Singular Optimal Control Problems.K. Ito, and K. Kunisch. SIAM Journal on Optimization, 10 (3): 896-916 (2000)Asymptotic Properties of Receding Horizon Optimal Control Problems.K. Ito, and K. Kunisch. SIAM J. Control and Optimization, 40 (5): 1585-1610 (2002)Measure Valued Directional Sparsity for Parabolic Optimal Control Problems.K. Kunisch, K. Pieper, and B. Vexler. SIAM J. Control and Optimization, 52 (5): 3078-3108 (2014)Denoising of Smooth Images Using L1-Fitting.T. Kärkkäinen, K. Kunisch, and K. Majava. Computing, 74 (4): 353-376 (2005)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 parallel Newton-Krylov method for optimal control of the monodomain model in cardiac electrophysiology.K. Kunisch, C. Nagaiah, and M. Wagner. Computat. and Visualiz. in Science, 14 (6): 257-269 (2011)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)