2014
DOI: 10.1016/j.mechatronics.2014.05.006
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Slipping detection and avoidance based on Kalman filter

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Cited by 27 publications
(12 citation statements)
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“…Furthermore, since satisfies property P1 while (⋅) is odd, the matrix G 2 ≜ E{Ψ( )Ψ T ( )} will be diagonal with elements G 2 ii = E{ 2 ( i )}. Analogous to the second expectation in (13) it is found that third expectation is.…”
Section: Joint Estimation Algorithm For Systems With Component and Sesupporting
confidence: 61%
See 3 more Smart Citations
“…Furthermore, since satisfies property P1 while (⋅) is odd, the matrix G 2 ≜ E{Ψ( )Ψ T ( )} will be diagonal with elements G 2 ii = E{ 2 ( i )}. Analogous to the second expectation in (13) it is found that third expectation is.…”
Section: Joint Estimation Algorithm For Systems With Component and Sesupporting
confidence: 61%
“…It is easy to show that the fourth member in (13) is E{KΨ( )Ψ T ( )K T } = KG 2 K T . Finally, the expression of a posteriori covariance (13)…”
Section: Joint Estimation Algorithm For Systems With Component and Sementioning
confidence: 99%
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“…The process of Kalman filter is introduced in [20]. According to theory, the Kalman optimal gain matrix formula (15) can be obtained as [21]:…”
Section: 2 Attenuation Memory Filtering Algorithmmentioning
confidence: 99%