DocumentCode
1639154
Title
Self-tuning Decoupled Component Information Fusion Kalman Smoother
Author
Yuan, Gao ; Peng, Zhang ; Wenjing, Jia ; Zili, Deng
Author_Institution
Heilongjiang Univ., Harbin
fYear
2007
Firstpage
303
Lastpage
307
Abstract
For the multisensor systems with unknown noise variances, an on-line noise variance estimator is presented by using a correlation method. According to the ergodicity of the sampled correlation function, it is proved that the estimation of noise variances is consistent. Based on the Riccati equation and optimal fusion rule weighted by scalars for components, a self-tuning decoupled fusion Kalman smoother is presented, which realizes a decoupled fused estimation for state components. By using the dynamic error system analysis (DESA) method, it is proved that the self-tuning fusion Kalman smoother converges to the steady-state optimal fusion Kalman smoother in a realization, so that it has the asymptotic optimality. A simulation example for a tracking system with 3-sensor shows its effectiveness.
Keywords
Kalman filters; Riccati equations; correlation methods; optimal control; sampling methods; self-adjusting systems; sensor fusion; Kalman filter; Riccati equation; asymptotic optimality; correlation method; decoupled fused estimation; dynamic error system analysis; multisensor systems; noise variance estimation; online noise variance estimator; optimal fusion rule; sampled correlation function; self-tuning decoupled fusion Kalman smoother; steady-state optimal fusion Kalman smoother; tracking system; Automation; Convergence; Correlation; Error analysis; Kalman filters; Multisensor systems; Riccati equations; State estimation; Steady-state; Convergence; Decoupled Fusion; Kalman Filter; Multisensor Information Fusion; Self-tuning Fuser;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference, 2007. CCC 2007. Chinese
Conference_Location
Hunan
Print_ISBN
978-7-81124-055-9
Electronic_ISBN
978-7-900719-22-5
Type
conf
DOI
10.1109/CHICC.2006.4346834
Filename
4346834
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