Wiley Encyclopedia of Electrical and Electronics Engineering 1999
DOI: 10.1002/047134608x.w1014
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Gain Scheduling

Abstract: The sections in this article are Motivation What Is Gain Scheduling? Linearization Basic Gain Scheduling Advanced Methods for Gain Scheduling

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Cited by 6 publications
(4 citation statements)
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“…In particular gain scheduling could be investigated. Gain scheduling is an approach to control non-linear systems that uses a family of linear controllers, each of which provides satisfactory control for a different operating point of the system [34].The results of this first work on PI controllers would serve as a basis to implement this control law.…”
Section: Discussionmentioning
confidence: 99%
“…In particular gain scheduling could be investigated. Gain scheduling is an approach to control non-linear systems that uses a family of linear controllers, each of which provides satisfactory control for a different operating point of the system [34].The results of this first work on PI controllers would serve as a basis to implement this control law.…”
Section: Discussionmentioning
confidence: 99%
“…The closed-loop system in Eq. (35) with saturated control inputs can be written as (36) Depending on which control inputs are saturated and which ones are not, we can expect the following three cases for the system in Eq. (36):…”
Section: System With Constrained Control Inputsmentioning
confidence: 99%
“…In order to achieve the LFR of the system (12± 13), we de® ne the (statedependent) functions¯i as 1ˆc os …¬ †;¯2ˆsin …¬ † and¯3ˆ» n …14 † …16 † system (12± 13) assume the LFR form (9± 10). As usual (see Shamma 1999), the variables upon which function ¢ depends on, determine the timevariability of the model, the remaining part being LTI. It is customary to pile up these variables in the so-called vector of scheduling parameters (see also the Appendix), usually denoted with the symbol .…”
Section: Lfr Form Of the Kinematic Modelmentioning
confidence: 99%
“…They can be classi® ed into two categories: the ® rst category is constituted by those techniques based on a constant quadratic Lyapunov function (see El Ghaoui and Scorletti 1996, Dussy and El Ghaoui 1997, Scherer 1999; the second category relies on the individuation of a parameter-varying quadratic Lyapunov function (see , Wu et al 1996, Apkarian and Adams 1998, and Shamma 1999.…”
Section: Control System Designmentioning
confidence: 99%