2012
DOI: 10.1002/acs.2266
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State estimation for asynchronous multirate multisensor nonlinear dynamic systems with missing measurements

Abstract: This paper is concerned with the state estimation for a kind of nonlinear multirate multisensor asynchronous sampling dynamic system. There are N sensors observing a single target independently at multiple sampling rates, and the dynamic system is formulated at the highest sampling rate. Observations are obtained asynchronously, and each sensor may lose data randomly at a certain probability. The fused state estimate is generated using multiscale system theory and the modified sigma point Kalman filter. It is … Show more

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Cited by 20 publications
(10 citation statements)
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“…, we can easily obtain (23) where Ex (i) (t − 1|t − 1)w(t − 1) = 0 has been used. This proof is completed.…”
Section: Local Optimal Estimation Algorithmmentioning
confidence: 99%
“…, we can easily obtain (23) where Ex (i) (t − 1|t − 1)w(t − 1) = 0 has been used. This proof is completed.…”
Section: Local Optimal Estimation Algorithmmentioning
confidence: 99%
“…Different from the single-rate estimator design with packet dropouts which are treated as stochastic parameters, an unknown input observer was proposed, where packet dropouts are represented as zero-mean white input noises of the linear time-variant estimation error system. Yan et al [94] considered the state estimation for a kind of nonlinear multirate multisensor asynchronous sampling dynamic system. N sensors observed a single target independently at multiple sampling rates, and the dynamic system was formulated at the highest sampling rate.…”
Section: Data Fusion In Ncssmentioning
confidence: 99%
“…The multiscale system theory and the modified sigma point KF were used to design the fusion method. Measurements randomly missing with Bernoulli distribution could also be allowed in [94]. There are also some significant results which are concerned with the communication constraints and energy consumption.…”
Section: Data Fusion In Ncssmentioning
confidence: 99%
“…However, the above literatures do not consider unreliable measurements. The optimal state estimation with unreliable measurements and multirate sensors is researched in [4,30] without consideration of the noise correlation. For multirate dynamic systems, an optimal sequential fusion estimation algorithm with correlated noise and unreliable measurements is presented in [31], where the correlation of the measurement noise and the system noise at the same time step is not considered, and the distributed fusion of the observations is not considered.…”
Section: Introductionmentioning
confidence: 99%