DocumentCode
700472
Title
Two-stage estimator for dynamic stochastic systems subject to unknown inputs and random bias
Author
Keller, J.Y. ; Darouach, M.
Author_Institution
CRAN, Univ. de Nancy I, Cosnes-et-Romain, France
fYear
1997
fDate
1-7 July 1997
Firstpage
255
Lastpage
260
Abstract
The purpose of this paper is to give an optimal solution of a two-stage estimator for discrete-time stochastic systems subject to unknown inputs, random biases or any disturbances evolving in accordance with a dynamic state equation. The proposed two-stage Kalman filter is based on the use of the maximum likelihood descriptor Kalman filter developed by Nikoukhah et al. applied here for state estimation of dynamic systems subject to unknown inputs. Necessary and sufficient conditions for convergence and stability of the proposed two-stage Kalman estimator are established.
Keywords
Kalman filters; convergence; discrete time systems; maximum likelihood estimation; stability; state estimation; stochastic systems; convergence; discrete-time stochastic systems; disturbances; dynamic state equation; dynamic stochastic systems; maximum likelihood descriptor; necessary conditions; optimal solution; random bias; stability; state estimation; sufficient conditions; two-stage Kalman estimator; two-stage Kalman filter; unknown inputs; Convergence; Estimation; Kalman filters; Mathematical model; Noise; Stochastic systems; Sufficient conditions; Decentralized; Estimation; Observers;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (ECC), 1997 European
Conference_Location
Brussels
Print_ISBN
978-3-9524269-0-6
Type
conf
Filename
7082102
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