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具有未建模动态的时变关联系统的鲁棒分散自适应镇定 被引量:1

Robust decentralized adaptive stabilization for time-varying interconnected systems with unmodeled dynamics
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摘要 针对一类具有动态、静态关联项和未建模动态的时变关联系统,通过利用反推设计方法和σ-修正自适应律,研究了鲁棒分散自适应镇定问题.当时变参数的变化率及未建模动态的幅值分别在某些范围内变化时,证明了闭环系统的所有信号都有界,且每一个子系统的输出与系统参数的变化率有关.仿真例子验证了控制方案的有效性. For a class of time-varying interconnected systems with dynamic and static interconnections, as well as unmodeled dynamics, the problem of robust decentralized adaptive stabilization is studied by using the backstepping design method and σ-modification adaptive laws. It is proved that when the variation rate of time-varying parameters and the magnitude of the unmodeled dynamics are changing in some ranges, respectively, all the signals in the closed-loop system are bounded, and the output of each subsystem is relevant to the variation rate of system parameters. The effectiveness of the control scheme is demonstrated by a simulation example.
作者 田洁 解学军
出处 《控制理论与应用》 EI CAS CSCD 北大核心 2006年第5期706-710,共5页 Control Theory & Applications
基金 教育部新世纪优秀人才支持计划(NCET-05-0607) 国家自然科学基金资助项目(60304003).
关键词 时变关联系统 反推 分散自适应控制 time-varying interconnected systems backstepping decentralized adaptive control
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参考文献4

  • 1IOANNOU P A.Decentralized adaptive control of interconnected systems[J].IEEE Trans on Automatic Control,1986,31(2):291-298.
  • 2WU Z J,XIE X J,ZHANG S Y.Robust decentralized adaptive stabilization for a class of interconnected systems with unmodeled dynamics[J].Int J of Systems Science,2004,35(7):389-404.
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  • 4KRSTIC M,KANNELLAKOPOULOS I,KOKOTOVIC P V.Nonlinear and Adaptive Control Design[M].New York:John Wiley &Sons,1995.

同被引文献4

  • 1IOANNOU P A.Decentralized adaptive control of interconnected systems[J].IEEE Transactions on Automatic Control,1986,31(2):291-298.
  • 2WU Z J,XIE X J,ZHANG S Y.Robust decentralized adaptive stabilization for a class of interconnected systems with unmodeled dynamics[J].International Journal of Systems Science,2004,35(7):389-404.
  • 3MARINO R,TOMEI P.Adaptive control of linear time-varying systerns[J].Automatica,2003,39(4):651-659.
  • 4KRASOWSKY N N.Stability of Motion[M].Stanford:Stanford University Press,1963.

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