In this paper we propose an observer for a classof Lipschitz nonlinear systems affected by time-varying andknown measurement delays which is an improvement of theone presented in [9]. Under the assumption that the delayfunction is piece-wise continuous and differentiable we prove thatexponential convergence to zero of the observation error can beachieved with any desired decay rate, by suitably tuning a gainvector. The delay bound achieved with the observer proposed hereis less conservative than the one obtained in [9], as confirmedby numerical tests. For the sake of brevity, in this paper onlyone-step observers are considered. However, a cascade observercan be arranged to cope with arbitrarily long delays.
An enhanced observer for nonlinear systems with time-varying measurement delays
CACACE F
;
2021-01-01
Abstract
In this paper we propose an observer for a classof Lipschitz nonlinear systems affected by time-varying andknown measurement delays which is an improvement of theone presented in [9]. Under the assumption that the delayfunction is piece-wise continuous and differentiable we prove thatexponential convergence to zero of the observation error can beachieved with any desired decay rate, by suitably tuning a gainvector. The delay bound achieved with the observer proposed hereis less conservative than the one obtained in [9], as confirmedby numerical tests. For the sake of brevity, in this paper onlyone-step observers are considered. However, a cascade observercan be arranged to cope with arbitrarily long delays.File | Dimensione | Formato | |
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