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2020
DOI: 10.1016/j.mechatronics.2020.102346
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Decentralized Youla parameterized adaptive regulation with application to surface shape control for magnetic fluid deformable mirrors

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Cited by 4 publications
(2 citation statements)
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“…In the aforementioned equation, is the spectator gain matrix, and is the output feedback matrix. The modules and J may be combined, and the resulting module has the form [6].…”
Section: Youla Parameterized Adaptive Control Algorithm For Upper Coilsmentioning
confidence: 99%
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“…In the aforementioned equation, is the spectator gain matrix, and is the output feedback matrix. The modules and J may be combined, and the resulting module has the form [6].…”
Section: Youla Parameterized Adaptive Control Algorithm For Upper Coilsmentioning
confidence: 99%
“…Where 𝑣(π‘˜) = 𝑇 12 (q βˆ’1 )𝐻(q βˆ’1 )π‘Ÿ(π‘˜) , πœ™ The signal 𝑒̅ (π‘˜) = [𝑇 12 (π‘ž βˆ’1 )𝑄 Μ… π‘˜ βˆ’ 𝑄 Μ… π‘˜ 𝑇 12 (π‘ž βˆ’1 )]𝐻(π‘ž βˆ’1 )π‘Ÿ(π‘˜) and the correction error 𝑒̃0(π‘˜) = β…‡(π‘˜) βˆ’ 𝑒̅ (π‘˜) are defined. From reference [6], the corresponding posterior errors are 𝑒(π‘˜ + 1) = πœ™ 𝑇 (π‘˜ + 1)πœƒ Μƒ(π‘˜ + 1) + β…‡ 0 (π‘˜ + 1). RLS with a time-varying forgetting factor is then used to change the system parameters Q. πœƒ Μ‚(π‘˜ + 1) = πœƒ Μ‚(π‘˜) + 𝑃(π‘˜)πœ™(π‘˜ + 1)𝑒(π‘˜ + 1)/(1 + πœ™ 𝑇 (π‘˜ + 1)𝑃(π‘˜)πœ™(π‘˜ + 1))…”
Section: Youla Parameterized Adaptive Control Algorithm For Upper Coilsmentioning
confidence: 99%