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jiyude木虫 (正式写手)
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Observer-Based Robust Controller Design for Nonlinear Fractional-Order Uncertain Systems via LMI， Mathematical Problems in Engineering Volume 2017 (2017), Article ID 8217126, 15 pages https://doi.org/10.1155/2017/8217126 |
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jiyude: 金币+5, ★★★★★最佳答案 2017-11-07 12:25:18
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Observer-Based Robust Controller Design for Nonlinear Fractional-Order Uncertain Systems via LMI 作者:Qiu, J (Qiu, Jing)[ 1 ] ; Ji, YD (Ji, Yude)[ 2 ] MATHEMATICAL PROBLEMS IN ENGINEERING 文献号: 8217126 DOI: 10.1155/2017/8217126 出版年: 2017 查看期刊影响 摘要 We discuss the observer-based robust controller design problem for a class of nonlinear fractional-order uncertain systems with admissible time-variant uncertainty in the case of the fractional-order satisfying 0 < alpha < 1. Based on direct Lyapunov approach, a sufficient condition for the robust asymptotic stability of the observer-based nonlinear fractional-order uncertain systems is presented. Employing Finsler's Lemma, the systematic robust stabilization design algorithm is then proposed in terms of linear matrix inequalities (LMIs). The efficiency and advantage of the proposed algorithm are finally illustrated by two numerical simulations. 关键词 KeyWords Plus:H-INFINITY CONTROL; DIFFERENTIAL-EQUATIONS; LINEAR-SYSTEMS; STABILITY ANALYSIS; LYAPUNOV APPROACH; UNKNOWN INPUT; STABILIZATION; VARIABLES; NETWORKS; SYNCHRONIZATION 作者信息 通讯作者地址: Ji, YD (通讯作者) Hebei Univ Sci & Technol, Sch Sci, Shijiazhuang 050018, Hebei, Peoples R China. 地址: [ 1 ] Hebei Univ Sci & Technol, Sch Informat Sci & Engn, Shijiazhuang 050018, Hebei, Peoples R China [ 2 ] Hebei Univ Sci & Technol, Sch Sci, Shijiazhuang 050018, Hebei, Peoples R China 电子邮件地址:ji_yude@163.com 基金资助致谢 基金资助机构 授权号 National Natural Science Foundation of China 61300120 Natural Science Foundation of Hebei Province A2015208051 Five-Platform Foundation of Hebei University of Science and Technology 2015PT21 查看基金资助信息 出版商 HINDAWI LTD, ADAM HOUSE, 3RD FLR, 1 FITZROY SQ, LONDON, W1T 5HF, ENGLAND 类别 / 分类 研究方向:Engineering; Mathematics Web of Science 类别:Engineering, Multidisciplinary; Mathematics, Interdisciplinary Applications 文献信息 文献类型:Article 语种:English 入藏号: WOS:000409228400001 ISSN: 1024-123X eISSN: 1563-5147 其他信息 IDS 号: FF7WZ Web of Science 核心合集中的 "引用的参考文献": 57 Web of Science 核心合集中的 "被引频次": 0 |
2楼2017-11-07 12:23:09
