Title
Event-based state estimation of linear dynamic systems with unknown exogenous inputs.
Abstract
In this work, an event-based optimal state estimation problem for linear-time varying systems with unknown inputs is investigated. By treating the unknown input as a process with a non-informative prior, the event-based minimum mean square error (MMSE) estimator is obtained in a recursive form. It is shown that for the general time-varying case, the closed-loop matrix of the optimal event-based estimator is exponentially stable and the estimation error covariance matrix is asymptotically bounded for each sample path of the event-triggering process. The results are also extended to the multiple sensor scenario, where each sensor is allowed to have its own event-triggering condition. The efficiency of the proposed results is illustrated by a numerical example and comparative simulation with the MMSE estimators obtained based on time-triggered measurements. The results are potentially applicable to event-based secure state estimation of cyber-physical systems.
Year
DOI
Venue
2016
10.1016/j.automatica.2016.02.031
Automatica
Keywords
Field
DocType
Event-based state estimation,Unknown exogenous inputs,Optimal filtering
Secure state,Control theory,Matrix (mathematics),Minimum mean square error,Exponential stability,Covariance matrix,Dynamical system,Mathematics,Bounded function,Estimator
Journal
Volume
Issue
ISSN
69
C
0005-1098
Citations 
PageRank 
References 
18
0.69
27
Authors
3
Name
Order
Citations
PageRank
Dawei Shi131226.03
Tongwen Chen24435304.47
Mohamed Darouach326142.82