2000
DOI: 10.1080/002071700411304
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Survey of gain-scheduling analysis and design

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Cited by 785 publications
(458 citation statements)
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“…For more detail how to obtain LPV model for nonlinear system the reader can consult the survey paper [28]. The gain scheduled model of turbogenerator is obtain using the following steps.…”
Section: Linear Parameter Varying Model Of Turbogeneratormentioning
confidence: 99%
“…For more detail how to obtain LPV model for nonlinear system the reader can consult the survey paper [28]. The gain scheduled model of turbogenerator is obtain using the following steps.…”
Section: Linear Parameter Varying Model Of Turbogeneratormentioning
confidence: 99%
“…[5]. Regarding to LPV systems the first generation of gain scheduling control techniques were developed in the late 1990s [6,7]. In case of state feedback control, the control signal occurs in the following form:…”
Section: Affine Lpv Configurationmentioning
confidence: 99%
“…In gain-scheduling control, which is a natural choice in case of affine LPV system, the optimal gain becomes parameter dependent [6]:…”
Section: Affine Lpv Configurationmentioning
confidence: 99%
“…The term u ad was performed in order to vanish fault on the system. The global control law is obtained by interpolating gains of each local controller (Leith and Leithead, 2000) and is defined as:…”
Section: Problem Statementmentioning
confidence: 99%
“…For nonlinear systems, the design of Fault Tolerant controller is far more complicated. Nonlinear systems based on multiple linear models, represents an attractive solution to deal with the control of nonlinear systems (Leith and Leithead, 2000), (Banerjee et al, 1995) or FDI methods as in the chapter nine of (Chen and Patton, 1999) where nonlinear dynamic systems are described by a number of locally linearized models based on the idea of Tagaki-Sugeno fuzzy models or as interpolated multiple linear models (Murray-Smith and Johansen, 1997). Various recent FDI/FTC studies, based on a multiple model method have been developed in order to detect, isolate and estimated an accurate state of a system in presence of faults/failures around an operating point (Maybeck, 1999), (Zhang and Jiang, 2001).…”
Section: Introductionmentioning
confidence: 99%