ODE Optimal Control and Applications

Organizers: Sabine Pickenhain and Vladimir Veliov

Ord.	Authors	Title
1	P. Albano P. Cannarsa T. Scarinci	On the Regularity and the Singular Support of the Minimum Time Function with Hörmander Vector Fields
2	W. Alt C. Y. Kaya C. Schneider	Dualization and Discretization of Linear-Quadratic Control Problems with Bang-Bang Solutions
3	V. Basco P. Cannarsa H. Frankowska	Necessary Optimality Conditions for Infinite Horizon Control Problems under State Constraints
4	O. Bokanowski A. Désilles J. Zhao H. Zidani	High Performance Computing for HJB Equations and Application to Optimal
5	O. Bokanowski A. Désilles H. Zidani	Trajectory Optimization for State-constrained Control Problems Based on Hamilton-Jacobi Approach
6	A. Britzelmeier M. Gerdts	Model Predictive Control of Connected, Autonomous Cars in a Road Network
7	A. L. Dontchev	The Radius of Good Behavior
8	G. Fabrini L. Iapichino S. Volkwein	Greedy Controllability of Reduced-Order Linear & Dynamical Systems
9	R. Ferretti O. Junge	An Adaptive Multilevel Radial Basis Function Scheme for the HJB Equation
10	A. Fleig L. Grüne R. Guglielmi	Model Predictive Control of Stochastic Processes via Probability Density Functions
11	D. Grass V. Lykina	Optimal Control Problem of Metronomic Chemotherapy
12	L. Grüne S. Pirkelmann	Numerical Optimal Control of Time-Varying Dynamical Systems with Applications in Building Operation
13	R. F. Hartl P. M. Kort A. Seidl	Decisions on Pricing, Capacity Investment, and Introduction Timing of New Product Generations in a Durable-good Monopoly
14	A. Marigonda M. Quincampoix	Optimal Control Problem with Probabilistic Uncertainty on Initial Positions and Velocities
15	H. Maurer	Theory and Application of Time Delayed Optimal Control Problems with State Constraints
16	S. Pickenhain K. Kolo	Approach of an Epidemic Model by the Usage of a Dual Based Pseudospectral Method for Infinite Horizon Optimal Control Problems
17	S. Pickenhain V. Lykina	Asymptotic Controllability and Infinite Horizon Optimal Control – A Weighted Sobolev Space Approach
18	V. M. Veliov	On Regularity and Discretization of Affine Optimal Control Problems
19	P. T. Vuong	Gradient-types Methods Revisited in Optimal Control Problems with Bang-Bang Solutions

Minisymposium

ODE Optimal Control and Applications