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非线性离散时间系统的自适应模糊逻辑控制

ADAPTIVE FUZZY LOGIC CONTROL OF NONLINEAR DISCRETE-TIME SYSTEMS
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摘要 对一类非线性离散时间系统x(k +1) =f(x(k) ) +g(x(k) )u(k) +d(k) ,根据模糊逻辑系统的逼近性质 ,给出了一种自适应模糊逻辑控制器的设计方法 .利用李亚普诺夫稳定性理论 ,证明了控制算法是全局稳定的 ,跟踪误差收敛于零的某一邻域中 .这一设计方法克服了JagamathanS(1998)文中要求模糊基函数向量满足持续激励 (PE) For a class of nonlinear discrete_time systems x(k+1)=f(x(k))+g(x(k)u(k)+d(k) , based on the approximation capability of fuzzy logic systems, the method of designing an adaptive fuzzy logic controller is given. According to the Lyapunov stability theory,the control algorithm is provedto be globally stable, and the tracking error converges to a neighborhoodof zero. This method overcomes the PE condition imposed on fuzzy basisfunction vector in Jagannathan S(1998), which is difficult to verify andsatisfy in practical applications.
出处 《曲阜师范大学学报(自然科学版)》 CAS 2001年第4期1-3,共3页 Journal of Qufu Normal University(Natural Science)
关键词 自适应控制 模糊逻辑系统 持续条件 非线性离散时间系统 模糊基函数 李亚普诺夫稳定性理论 Adaptive control logic fuzzy systems persistent excitation condition stability
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参考文献6

  • 1Vandegrift M,Lewis F L,Jagannathan S,Liu K.Adaptive fuzzy logic control of discrete_timedynamical systems[].Proc IEEE Int Conf on Intelligent Control.1995
  • 2Jagannathan S.Adaptive fuzzy logic control of feedbacklinearizable discrete_timedynamical systems under persistence of excitation[].Automatica.1998
  • 3Goodwin G C,Sin K S.Adaptive filtering, prediction and control[]..1984
  • 4Wang L X.Adaptive fuzzy systems and control—design and stability analysis[]..1994
  • 5Jagannathan S,Lewis F L.Multilayer discrete_timeneural net controller for a class of nonlinear dynamical systems[].IEEE Transactions on Neural Networks.1996
  • 6Wang L X.A course in fuzzy systems and control[]..1997

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