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Viability Kernels and Control Sets

Dietmar Szolnoki — 2010

ESAIM: Control, Optimisation and Calculus of Variations

This paper analyzes the relation of viability kernels and control sets of control affine systems. A viability kernel describes the largest closed viability domain contained in some closed subset of the state space. On the other hand, control sets are maximal regions of the state space where approximate controllability holds. It turns out that the viability kernel of can be represented by the union of domains of attraction of chain control sets, defined relative to the given set . In particular,...

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