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baroshi木虫 (正式写手)
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[求助]
帮忙查一篇文章的EI号，谢谢。
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一类随机混杂系统的鲁棒方差控制。 [ 发自手机版 http://muchong.com/3g ] |
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sunshan4379
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baroshi: 金币+5, ★★★★★最佳答案 2014-09-19 19:45:38
oven1986: LS-EPI+1, 感谢应助！ 2014-09-20 00:38:53
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baroshi: 金币+5, ★★★★★最佳答案 2014-09-19 19:45:38
oven1986: LS-EPI+1, 感谢应助！ 2014-09-20 00:38:53
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Accession number: 20101412827517 Title: Robust variance-constrained control of a class of stochastic hybrid systems Authors: Wu, You-Li1 Email author wu_youli@126.com; Fang, Yang-Wang1 Email author fangyangwang2006@yahoo.com; Wang, Hong-Qiang1 Email author wanghongqiang@126.com; Liu, Wen-Jie1 Email author liuwenjie@126.com Author affiliation: 1 Department of Aviation Weapon Engineering, Engineering College, Air Force Engineering University, Xi'an 710038, China Corresponding author: Wu, Y.-L. (wu_youli@126.com) Source title: Zidonghua Xuebao/ Acta Automatica Sinica Abbreviated source title: Zidonghua Xuebao Acta Auto. Sin. Volume: 36 Issue: 2 Issue date: February 2010 Publication year: 2010 Pages: 337-343 Language: Chinese ISSN: 02544156 CODEN: ZIXUDZ Document type: Journal article (JA) Publisher: Science Press, 18,Shuangqing Street,Haidian, Beijing, 100085, China Abstract: The design of a state feedback robust variance controller is considered, which guarantees the closed-loop steady-state variance to be less than a given upper bound and concerns some H∞ performance for a class of Markov jump systems whose mode is not available completely. Based on linear matrix inequality (LMI) method, system variance is analyzed and the existence conditions of such controllers are proposed and proved. A parameterized representation of a set of desired controllers is characterized in terms of the feasible solutions to the LMI system. The problem of designing the minimum variance robust controller is formulated as a convex problem with LMI constrains. Finally, the simulation results show the effectiveness of the method proposed in this paper. Copyright © 2010 Acta Automatica Sinica. All rights reserved. Number of references: 19 Main heading: Controllers Controlled terms: Computation theory - Fault tolerant computer systems - Feedback - Feedback control - Hybrid systems - Linear matrix inequalities - Phase noise - State feedback Uncontrolled terms: Closed-loop - Constrained controls - Convex problems - Existence conditions - Fault tolerant control systems - Feasible solution - Markov jump system - Minimum variance - Multiplicative noise - Parameterized - Robust controllers - Simulation result - Stochastic hybrid systems - Upper Bound Classification code: 921 Mathematics - 732.1 Control Equipment - 731.1 Control Systems - 921.1 Algebra - 722.4 Digital Computers and Systems - 713.2 Oscillators - 701.2 Magnetism: Basic Concepts and Phenomena - 721.1 Computer Theory, Includes Formal Logic, Automata Theory, Switching Theory, Programming Theory DOI: 10.3724/SP.J.1004.2010.00337 Database: Compendex Compilation and indexing terms, © 2014 Elsevier Inc. |
2楼2014-09-19 19:44:19
