Schedule of Workshop C: Set-valued Numerical Analysis and Robust Optimal Control

Thursday, March 27

09:00-09:15	Welcome
09:15-10:00	A. Dontchev: Implicit function theorems: Old and new
10:15-11:00	Colonius: Some numerical problems for stability of deterministic and stochastic systems
11:15-11:45	Break
11:45-12:30	Kloeden: The numerical solutions of stochastic differential equations with a discontinuous drift coefficient
12:45-14:15	Lunch
14:15-15:00	Saint-Pierre: How to control complex dynamical system: A generation of viability algorithm
15:15-15:35	T. Donchev: Invariance and some other properties of impulsive systems
15:40-16:15	Break
16:15-17:00	Filippova: State estimation approaches for control systems under uncertainty
17:15-17:40	Gerdts: Approximation of reachable sets using optimal control algorithms
18:00	HIM reception

09:15-09:45	Maurer: Retarded optimal control problems with an application in biomedicine
10:00-10:45	Maurer: Sensitivity analysis and real-time control of bang-bang and singular control problems
11:00-11:30	Break
11:30-12:15	Grüne: A set-oriented min-max approach to robust optimal control under coarse discretization and quantization
12:30-14:00	Lunch
14:15-15:00	Diehl: Practical approaches to robust optimal control and real-world experiments in engineering applications
15:15-16:00	Rückmann: On stable feasible sets in generalized semi-infinite programming
16:15-16:45	Break
16:45-17:05	Murillo Hernández: The heat equation in noncylindrical domains governed by morphological equations
17:10-17:35	Lorenz: Control problems for nonlocal set evolutions with state constraints
19:00	Joint dinner

09:00-09:45	Lempio: Discrete approximation of differential inclusions
10:00-10:45	Veliov: Some problems and new results concerning discrete approximations of control systems
11:00-11:30	Break
11:30-12:15	Farkhi: Discrete approximations and relaxation of one-sided Lipschitz differential inclusions
12:30-14:00	Lunch
14:15-14:35	Rieger: Shadowing in set-valued dynamical systems
14:40-15:00	Baier: Set-valued Hermite interpolation, a case study of directed sets
15:05-15:40	Break
15:40	Closing discussion - with open end -