H∞ Stabilization Analysis - Multiconvexity Approach

碩士 === 國立中央大學 === 機械工程研究所 === 94 === A new stabilization condition guaranteeing H∞ performance of T-S fuzzy control systems is studied in this paper, continuous- and discrete-time fuzzy control systems treated in a unified manner. A premise-dependent Lyapunov function is chosen and the quadratic pr...

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Main Authors: Fong-Jhou Li, 李豐州
Other Authors: Ji-Chang Lo
Format: Others
Language:zh-TW
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/46809247460103751904
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spelling ndltd-TW-094NCU054890342015-10-13T16:31:35Z http://ndltd.ncl.edu.tw/handle/46809247460103751904 H∞ Stabilization Analysis - Multiconvexity Approach H∞模糊系統控制-多凸面法 Fong-Jhou Li 李豐州 碩士 國立中央大學 機械工程研究所 94 A new stabilization condition guaranteeing H∞ performance of T-S fuzzy control systems is studied in this paper, continuous- and discrete-time fuzzy control systems treated in a unified manner. A premise-dependent Lyapunov function is chosen and the quadratic property of the premise (i.e. grade of membership, μ) is considered in the stabilization analysis. The stabilization analysis is performed on the basis of Lyapunov theory and multiconvexity, here stated using LMI to profit from the advantage of convex optimization. It is shown, via theoretical analysis and numerical simulations, that our results are much less conservative than existing reports in the literature. Ji-Chang Lo 羅吉昌 2006 學位論文 ; thesis 75 zh-TW
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description 碩士 === 國立中央大學 === 機械工程研究所 === 94 === A new stabilization condition guaranteeing H∞ performance of T-S fuzzy control systems is studied in this paper, continuous- and discrete-time fuzzy control systems treated in a unified manner. A premise-dependent Lyapunov function is chosen and the quadratic property of the premise (i.e. grade of membership, μ) is considered in the stabilization analysis. The stabilization analysis is performed on the basis of Lyapunov theory and multiconvexity, here stated using LMI to profit from the advantage of convex optimization. It is shown, via theoretical analysis and numerical simulations, that our results are much less conservative than existing reports in the literature.
author2 Ji-Chang Lo
author_facet Ji-Chang Lo
Fong-Jhou Li
李豐州
author Fong-Jhou Li
李豐州
spellingShingle Fong-Jhou Li
李豐州
H∞ Stabilization Analysis - Multiconvexity Approach
author_sort Fong-Jhou Li
title H∞ Stabilization Analysis - Multiconvexity Approach
title_short H∞ Stabilization Analysis - Multiconvexity Approach
title_full H∞ Stabilization Analysis - Multiconvexity Approach
title_fullStr H∞ Stabilization Analysis - Multiconvexity Approach
title_full_unstemmed H∞ Stabilization Analysis - Multiconvexity Approach
title_sort h∞ stabilization analysis - multiconvexity approach
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/46809247460103751904
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AT lǐfēngzhōu hmóhúxìtǒngkòngzhìduōtūmiànfǎ
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