博碩士論文 973203089 完整後設資料紀錄

DC 欄位 語言
DC.contributor機械工程學系zh_TW
DC.creator蔡錦福zh_TW
DC.creatorChin-fu Tsaien_US
dc.date.accessioned2010-6-21T07:39:07Z
dc.date.available2010-6-21T07:39:07Z
dc.date.issued2010
dc.identifier.urihttp://ir.lib.ncu.edu.tw:88/thesis/view_etd.asp?URN=973203089
dc.contributor.department機械工程學系zh_TW
DC.description國立中央大學zh_TW
DC.descriptionNational Central Universityen_US
dc.description.abstract本篇論文主要研究連續時間強健(Robust)控制系統及離散時間Takagi-Sugeno(T-S)模糊控制系統的非二次(non-quadratic)穩定寬鬆條件;我們利用波雅定理(P´olya Theorem)的代數性質加上寬鬆矩陣變數(slack matrix variables)來建立一組寬鬆的線性矩陣不等式(LMI),因為非二次(non-quadratic)穩定的分析加上寬鬆矩陣變數(slack matrix variables)的使用,使得此組線性矩陣不等式(LMI) 的求解保守性更進一步的降低,亦即當使用波雅定理 (P´olya Theorem)時,齊次多項式的階數不用太高,就可以找到解,這是本論文最大的優點;最後會提出幾個例子來證明我們理論的優越性。 zh_TW
dc.description.abstractIn this thesis,we investigate non-quadratic ralaxation for continuous time robust control systems and discreate time fuzzy control systems,which are characterized by parameter-dependent LMIs (PD-LMIs),exploiting the algebraic property of P´olya Theorem to construct a family of finite dimensional LMI relaxations with righ-hand-side slack matrices that release conservatism.Certificates of convergence is proved.Lastly,numerical experiments to illustrate the advantage of relaxations,being less conservative and effective, are provided. en_US
DC.subject線性矩陣不等式zh_TW
DC.subject非二次穩定zh_TW
DC.subject寬鬆矩陣變數zh_TW
DC.subject波雅定理zh_TW
DC.subject模糊控制系統zh_TW
DC.subject強健控制系統zh_TW
DC.subjectSlack matricesen_US
DC.subjectLinear matrix inequalityen_US
DC.subjectTakagi-Sugeno fuzzy control systemsen_US
DC.subjectRobust control systemsen_US
DC.subjectP´olya Theoremen_US
DC.subjectParameter-dependent LMIsen_US
DC.subjectNon-quadratic relaxationsen_US
DC.title強健控制系統之寬鬆穩定條件zh_TW
dc.language.isozh-TWzh-TW
DC.titleRelaxation Study Assuring Non-quadratic Robust Stabilityen_US
DC.type博碩士論文zh_TW
DC.typethesisen_US
DC.publisherNational Central Universityen_US

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