Proceedings of the 44th IEEE Conference on Decision and Control
DOI: 10.1109/cdc.2005.1583451
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An LFT approach to robust gain scheduling

Abstract: Abstract-Traditionally, scheduled controllers are obtained by interpolation of a bank of linear feedback gains. The strategy adopted here is quite different as the controller is directly designed in scheduled form. The key idea consists of designing the feedback gain in LFT (Linear Fractional Transformation) form, the system to be controlled being itself in LFT form. Using an observer-based scheduled feedback and the corresponding Q-parameterization, robust control design can be treated by alternating µ-analys… Show more

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Cited by 9 publications
(4 citation statements)
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“…The first issue is to design a gain‐scheduled LFT controller, ie, a static LFT gain K ( θ ) placing closed‐loop poles for the open‐loop plant model G ( s , θ ), using the technique in the aforementioned work . All θ ‐dependent quantities in the following Lemma are supposed to be under an LFT form.…”
Section: Gain‐scheduling and Robustness Toolsmentioning
confidence: 99%
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“…The first issue is to design a gain‐scheduled LFT controller, ie, a static LFT gain K ( θ ) placing closed‐loop poles for the open‐loop plant model G ( s , θ ), using the technique in the aforementioned work . All θ ‐dependent quantities in the following Lemma are supposed to be under an LFT form.…”
Section: Gain‐scheduling and Robustness Toolsmentioning
confidence: 99%
“…Following the aforementioned work, an open‐loop LFT model under form is built using the LFR Toolbox, with input u , outputs z and q , and states α and q . The parameters of the LFT model are Z α , M α , and M q , whose ranges of variation correspond to the set of 214 linearized models.…”
Section: Design and Validation Of A Gain‐scheduled Flight Controllermentioning
confidence: 99%
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“…Other representations may assume polynomial dependency, even rational ones. The specific class of Linear Fractional Representation of LPV systems [55], [56] allows to deal with all the previous cases which is very useful in practical applications [57].…”
Section: An Lpv Approach For Ftcmentioning
confidence: 99%