Proceedings of the IEEE 2000 Adaptive Systems for Signal Processing, Communications, and Control Symposium (Cat. No.00EX373)
DOI: 10.1109/asspcc.2000.882463
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The unscented Kalman filter for nonlinear estimation

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Cited by 2,980 publications
(2,024 citation statements)
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“…Optimality is not guaranteed, and this lower-order approximation can even lead to divergence for some models. Though, the ExKF has shown success in academia and industry (Wan and Van Der Merwe, 2000).…”
Section: Extended Kalman Filter (Exkf)mentioning
confidence: 99%
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“…Optimality is not guaranteed, and this lower-order approximation can even lead to divergence for some models. Though, the ExKF has shown success in academia and industry (Wan and Van Der Merwe, 2000).…”
Section: Extended Kalman Filter (Exkf)mentioning
confidence: 99%
“…Secondly, each particle is propagated through the nonlinear system dynamics (f , h). Thirdly, the mean and covariance of the forecasted state probability distribution is again approximated by a weighted mean of these forecasted sigma points (Wan and Van Der Merwe, 2000).…”
Section: The Unscented Kalman Filter (Ukf)mentioning
confidence: 99%
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“…The unscented Kalman filter (UKF) [26][27][28] as well as the unscented Rauch-Tung-Striebel smoother (URTSS) [19] address the filtering and smoothing problem by utilising the unscented transform as a way of deterministic sampling [14] in a Gaussian framework. Considering two random variables ξ and υ with a nonlinear model function υ = g(ξ), an approximation to the joint distribution can be obtained by estimating the mean µ υ and covariance Σ υυ by means of a minimal set of weighted samples.…”
Section: Unscented Transform For Filtering and Smoothingmentioning
confidence: 99%