2008
DOI: 10.3182/20080706-5-kr-1001.01960
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Statistic Tracking Control for Non-Gaussian Systems Using T-S Fuzzy Model

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Cited by 5 publications
(2 citation statements)
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References 14 publications
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“…For measurable output PDFs, the B-spline approach is used to re-express the measured output PDF and the system dynamics is described by a set of differential or difference equations which link the B-spline weighting vector to the control input (see e.g. [59]) and Equation (5) should be considered to further formulate the relationship of the system output PDF and the control input even if the PDF is unmensurable. [60] presented a recursive optimization solution based on MEE control which guaranteed the local stability for the closed-loop system.…”
Section: Extensions: Minimum Entropy Control Filtering Fault Diamentioning
confidence: 99%
“…For measurable output PDFs, the B-spline approach is used to re-express the measured output PDF and the system dynamics is described by a set of differential or difference equations which link the B-spline weighting vector to the control input (see e.g. [59]) and Equation (5) should be considered to further formulate the relationship of the system output PDF and the control input even if the PDF is unmensurable. [60] presented a recursive optimization solution based on MEE control which guaranteed the local stability for the closed-loop system.…”
Section: Extensions: Minimum Entropy Control Filtering Fault Diamentioning
confidence: 99%
“…Furthermore, a multiobjective control problem is studied for the more complex T-S fuzzy weight model involving non-zero equilibriums, multi-delays, parametric uncertainties, state constraints and exogenous disturbances. For such complex T-S fuzzy model, instead of PI control input [4,11] and adaptive NN control [9] , a generalized PID controller [3,10,21,22] can be obtained through solving improved convex LMI algorithms such that the stability, tracking performance, robustness and state constraint are guaranteed simultaneously. Also, in order to enhance the robustness, the peak-to-peak measure is applied to optimize the tracking performance, thus generalizing the corresponding result on linear systems with zero equilibrium [23] .…”
Section: Introductionmentioning
confidence: 99%