1981
DOI: 10.1016/0005-1098(81)90070-4
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Implementation of self-tuning regulators with variable forgetting factors

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Cited by 781 publications
(220 citation statements)
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“…In essence, VFM determines the tensions t i and pressures p i , given the current geometry-from which the G matrices are calculated-and the viscous nodal forces f i . To improve the quality of the solutions to these equations, they were solved over multiple steps using a variable forgetting factor approach (10,25,26).…”
Section: Methodsmentioning
confidence: 99%
“…In essence, VFM determines the tensions t i and pressures p i , given the current geometry-from which the G matrices are calculated-and the viscous nodal forces f i . To improve the quality of the solutions to these equations, they were solved over multiple steps using a variable forgetting factor approach (10,25,26).…”
Section: Methodsmentioning
confidence: 99%
“…Sterowanie oraz kontrola pracy reaktora zbiornikowo-przep艂ywowego wymaga kontroli temperatury, ci艣nienia, nat臋偶enia przep艂ywu reagent贸w czy st臋偶enia sk艂adnik贸w reakcyjnych. Po偶膮dany uk艂ad sterownia i regulacji umo偶liwia utrzymanie optymalnej zdolno艣ci produkcyjnej z jednostki obj臋to艣ci reaktora [Fortescue et al 1981].…”
Section: Wprowadzenieunclassified
“…The RLS technique with an exponential forgetting (EF) has been used [9] and [12]. The main drawback of the EF method is the wind-up, which is result from a non-persistently exciting data vector [13], nonoptimal tracking ability, and noise corruption due to the constant forgetting factor [13]. Instead, the VF methods aim to improve the estimation by optimally changing the forgetting factor.…”
Section: Electrical Parameter Identification Of Lithium-ion Batterymentioning
confidence: 99%
“…Recently, a Bierman's UD factorization-based RLS estimation method with an EF [12] has been proposed to solve the digital computer implementation problem of RLS. However, it has drawbacks such as wind-up when a data vector is not persistently exiting [13] as well as nonoptimal tracking ability and noise influence due to the constant forgetting factor [13]. This paper proposes a parameter estimation method called fast UD recursive least square (FUDRLS), which is an alternative matrix form of the Bierman's UD update equations [14] by using a matrix triangularization method [15].…”
Section: Introductionmentioning
confidence: 99%