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Form","{\"openalex\":\"W2216194947\",\"doi\":\"10.1109/tie.2013.2278955\"}","2026-05-23T03:24:53.250001942","2026-05-23T03:24:53.250003556","doi","10.1109/tie.2013.2278955","arxivId","openalexId","W2216194947","abstractText","This paper is concerned with the problem of nonfragile H _∞ filtering for continuous-time Takagi-Sugeno (T-S) fuzzy systems. The filter to be designed is assumed to have two types of multiplicative gain variations. First, two relaxed H _∞ filtering analysis conditions are proposed based on useful linear matrix inequality preliminaries. Whereafter, the results are exploited to derive sufficient conditions for designing a nonfragile H _∞ filter, which guarantees a prescribed H _∞ performance of the filtering error system. Compared with the existing results, the proposed design methods not only suit for a standard form of the fuzzy filter but also give more relaxed design conditions. Finally, simulation examples will be given to show the efficiency of the proposed design methods.","publishedDate","2013-08-20","publishedYear",2013,"venue","IEEE Transactions on Industrial Electronics",227,"authors","keywords",[175,176,177],"pdfUrl","topVenue","Stability and Control of Uncertain Systems","Fuzzy Logic and Control Systems","Neural Networks Stability and Synchronization","paper_W2121013627","Nonfragile $H_{\\infty}$ Filtering of Continuous-Time Fuzzy Systems","{\"openalex\":\"W2121013627\",\"doi\":\"10.1109/tsp.2010.2103068\"}","2026-05-23T01:08:39.191882124","2026-05-23T01:08:39.191883699","10.1109/tsp.2010.2103068","W2121013627","This paper is concerned with the problem of nonfragile H _∞ filtering for a class of continuous-time fuzzy systems. Attention is focused on the design of a filter such that the filtering error system preserves a prescribed H _∞ performance, where the filter to be designed is assumed to have gain variations. By using the quadratic Lyapunov function approach and adding slack matrix variables, sufficient conditions for designing the nonfragile H _∞ filter are proposed in terms of solutions to a set of linear matrix inequalities (LMIs). Finally, a simulation example will be given to show the efficiency of the proposed design methods.","2011-01-03",2011,"IEEE Transactions on Signal Processing",230,[175,176,191],"Chaos control and synchronization","paper_W96178029","New Results on Output Feedback <formula formulatype=\"inline\"> <tex Notation=\"TeX\">$H_{\\infty} $</tex></formula> Control for Linear Discrete-Time Systems","{\"openalex\":\"W96178029\",\"doi\":\"10.1109/tac.2013.2289706\"}","2026-05-21T19:26:22.298415319","2026-05-21T19:26:22.31532587","10.1109/tac.2013.2289706","W96178029","This note investigates the problem of output feedback H _∞ control for linear discrete-time systems. Three types of H _∞ controllers are considered, namely, static output feedback controllers, dynamic output feedback controllers, and observer-based output feedback controllers. New design conditions for the three type of output feedback controllers are introduced in terms of unified linear matrix inequality (LMI) representations, which guarantee the prescribed H _∞ performances of the closed-loop systems. 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Xiao‐Heng Chang 人物

Xiao‐Heng Chang · 相关事件