吴俊
数字控制器有限字长实现、l1控制、混合H2/l1控制、网络化控制和模型降阶
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- 姓名:吴俊
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学术头衔:
博士生导师
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学科领域:
毛皮与制革工程
- 研究兴趣:数字控制器有限字长实现、l1控制、混合H2/l1控制、网络化控制和模型降阶
分别在1989年和1994年于华中理工大学控制系获学士和博士学位;1994年至1996年浙江大学工业控制技术研究所博士后;1996年博士后出站留校任教至今。现为浙江大学信息学院控制系先进控制研究所研究员、博士生导师、国际科技促进协会(IASTED,International Association of Science and Technology for Development)控制技术委员会委员。作为项目负责人先后承担3项国家自然科学基金项目;参与写作英文专著2本;在国内外期刊和国际会议上发表论文50余篇,其中获1997/1998 IEE Heaviside Premium奖论文1篇、SCI收录论文20篇、EI收录论文25篇。2002年获(英国)王宽诚皇家学会奖学金,2004年获霍英东教育基金会第九届高等院校青年教师(研究类)2等奖。主要研究方向:数字控制器有限字长实现、l1控制、混合H2/l1控制、网络化控制和模型降阶等。
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【期刊论文】Approximation Methods of Scalar Mixed Problems for Discrete-Time Systems
吴俊, Jun Wu and Jian Chu
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, VOL. 44, NO.10, OCTOBER 1999,-0001,():
-1年11月30日
The scalar mixed H2=l1 problem for discrete-time systems is considered. The continuity property of the optimal value with respect to changes in the l1 constraint is studied. An upper approximation method and a lower approximation method of the optimal value are given. Suboptimal values and superoptimal values of the problem can be obtained by solving a sequence of finite-dimensional quadratic programming problems.
Approximation,, discrete-time control systems,, mixed H2/, l1 problem
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吴俊, JUN WU†, SHENG CHEN‡*, JAMES F. WHIDBORNE§ and JIAN CHUy
INT. J. CONTROL, 20 MARCH 2004, VOL. 77, NO.5, 427-440,-0001,():
-1年11月30日
The closed-loop stability issue of finite word length (FWL) realizations is investigated for digital controllers implemented in floating-point arithmetic. Unlike the existing methods which only address the effect of the mantissa bits in floatingpoint implementation to the sensitivity of closed-loop stability, the sensitivity of closed-loop stability is analysed with respect to both the mantissa and exponent bits of floating-point implementation. A computationally tractable FWL closed-loop stability measure is then defined, and the method of computing the value of this measure is given. The optimal controller realization problem is posed as searching for a floating-point realization that maximizes the proposed FWL closed-loop stability measure, and a numerical optimization technique is adopted to solve for the resulting optimization problem. Simulation results show that the proposed design procedure yields computationally efficient controller realizations with enhanced FWL closed-loop stability performance.
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