Variable Gain Super-Twisting Sliding Mode Control
Identifieur interne : 005779 ( Main/Exploration ); précédent : 005778; suivant : 005780Variable Gain Super-Twisting Sliding Mode Control
Auteurs : Tenoch Gonzalez [Mexique] ; Jaime A. Moreno [Mexique] ; Leonid Fridman [Mexique]Source :
- IEEE transactions on automatic control [ 0018-9286 ] ; 2012.
Descripteurs français
- Pascal (Inist)
English descriptors
- KwdEn :
Abstract
In this note, a novel, Lyapunov-based, variable-gain super-twisting algorithm (STA) is proposed. It ensures for linear time invariant systems the global, finite-time convergence to the desired sliding surface, when the matched perturbations/uncertainties are Lipschitz-continuous functions of time, that are bounded, together with their derivatives, by known functions. The proposed algorithm has similar properties to the variable-gain first-order sliding mode control, but it provides alleviation to the chattering phenomenon. The results are verified experimentally.
Affiliations:
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Le document en format XML
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<series><title level="j" type="main">IEEE transactions on automatic control</title>
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<profileDesc><textClass><keywords scheme="KwdEn" xml:lang="en"><term>Continuous time</term>
<term>Discontinuity</term>
<term>Function derivative</term>
<term>Linear time invariant system</term>
<term>Lipschitz function</term>
<term>Lyapunov function</term>
<term>Robust control</term>
<term>Sliding mode</term>
<term>Uncertain system</term>
<term>Variable structure control</term>
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<keywords scheme="Pascal" xml:lang="fr"><term>Commande structure variable</term>
<term>Mode glissant</term>
<term>Système incertain</term>
<term>Commande robuste</term>
<term>Système LTI</term>
<term>Temps continu</term>
<term>Discontinuité</term>
<term>Fonction Lyapunov</term>
<term>Fonction Lipschitz</term>
<term>Dérivée fonction</term>
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<front><div type="abstract" xml:lang="en">In this note, a novel, Lyapunov-based, variable-gain super-twisting algorithm (STA) is proposed. It ensures for linear time invariant systems the global, finite-time convergence to the desired sliding surface, when the matched perturbations/uncertainties are Lipschitz-continuous functions of time, that are bounded, together with their derivatives, by known functions. The proposed algorithm has similar properties to the variable-gain first-order sliding mode control, but it provides alleviation to the chattering phenomenon. The results are verified experimentally.</div>
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<affiliations><list><country><li>Mexique</li>
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<tree><country name="Mexique"><noRegion><name sortKey="Gonzalez, Tenoch" sort="Gonzalez, Tenoch" uniqKey="Gonzalez T" first="Tenoch" last="Gonzalez">Tenoch Gonzalez</name>
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<name sortKey="Fridman, Leonid" sort="Fridman, Leonid" uniqKey="Fridman L" first="Leonid" last="Fridman">Leonid Fridman</name>
<name sortKey="Moreno, Jaime A" sort="Moreno, Jaime A" uniqKey="Moreno J" first="Jaime A." last="Moreno">Jaime A. Moreno</name>
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