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华东师范大学软件学院程储旺老师介绍

研究生院 免费考研网/2006-09-28

姓 名:程储旺

办公室:理科大楼B223

教育背景
1983.09 — 1987.07 安徽师范大学数学系 学士
1991.09 — 1994.07 浙江大学(当时为杭州大学)数学系 研究生
1994.09 — 1997.05 浙江大学工业控制技术研究所 博士生

研究兴趣
鲁棒控制、最优控制、容错控制、大系统理论、计算机建模

工作经历
1987至1991,中学数学、化学教师。
1997至1999,东华大学(原中国纺织大学),博士后,主要从事鲁棒控制和大系统理论研究。
1999至2003,加拿大,先后研究人体运动的计算机建模、平行机器人的计算机建模、容错控制,并参加了计算机培训。发表或录用文章50余篇。

主要论著
[1]Cheng Chuwang and Bingyong Tang. A Robust Control Method with Applications in Integrated Information Systems. Systems Research and Behavioral Science, Systems Research, 17, 173-181, 2000. (SSCI )
[2]Cheng Chuwang. Robust stabilization of delayed systems with rank-1 type uncertainties. Journal of China Textile University , 17(1):22-26, 2000. (EI )
[3]Cheng Chuwang, Qiong Wu and Sandy Thornton-Trump. Decentralized robust controller design for uncertain large-scale systems with control delays, (LMI approach) Int. J. of Systems Science, 32(1):33-41, 2000. (SCI and EI)
[4]Cheng Chuwang. Comments on “ On Delay-Dependent Stability and Decay Estimate for Uncertain Systems with Time-Varying Delay”, Automatica, 1385, 2000. (SCI)
[5]Lida Xu, Cheng Chuwang and Bingyong Tang. A linear matrix inequality approach for systems with delayed states. European J. of Operational Research, 124(2):332-341, 2000. (SCI and EI)
[6]程储旺,汤兵勇.秩-1型不确定性时滞系统的鲁棒镇定控制器设计--LMI方法. 自动化学报, 26(2):278-281,2000.
[7]程储旺. 不确定时滞大系统的分散鲁棒 控制. 自动化学报,27(3):361-366, 2001. (EI)
Qing Zhao and Chuwang Cheng. Robust state feedback for actuator failure accommodation, Proc. of ACC2003, 4225-4230, 2003.
[8]Qing Zhao and Chuwang Cheng. State feedback control for time-delayed systems with actuator failures, Proc. of ACC2003, 827-832, 2003.
[9]Chuwang Cheng, Qing Zhao and Feng Tao. Design and analysis of stochastic fault tolerant control systems with integral quadratic constraints, CDC2003,2464-2469, 2003.
[10]Chuwang Cheng and Qing Zhao. An LMI Based Design for Time-Delayed Systems With Actuator Failures. Dynamics of Continuous, Discrete and Impulsive Systems -B, 录用待发表.

[11]Cheng Chuwang and Qing Zhao. Stochastic stability analysis for uncertain systems with stochastic parameters via integral quadratic constraints. Dynamics of Continuous, Discrete and Impulsive Systems-B, 录用待发表.



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<现代工程数学>(南京)
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