This letter explores safety-critical control of nonlinear systems in settings where a finite-rate communication channel stands in the path of state feedback. We show that the mere existence of a nominally safe control law (certified by an exponential barrier function) suffices to provide safe control in these limited-information settings. We introduce the notion of 'safety escape time', the minimum time a system takes to become unsafe in the absence of actuation. The results complement the existing literature on stabilizing control with limited information and represent a step towards a complete understanding of safety-critical control with limited information.

Safety-Critical Control With Limited Information

Conti, Andrea
Penultimo
;
2024

Abstract

This letter explores safety-critical control of nonlinear systems in settings where a finite-rate communication channel stands in the path of state feedback. We show that the mere existence of a nominally safe control law (certified by an exponential barrier function) suffices to provide safe control in these limited-information settings. We introduce the notion of 'safety escape time', the minimum time a system takes to become unsafe in the absence of actuation. The results complement the existing literature on stabilizing control with limited information and represent a step towards a complete understanding of safety-critical control with limited information.
2024
Clouâtré, Maison; Thitsa, Makhin; Kinney, Wesley; Conti, Andrea; Win, Moe Z.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11392/2605161
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