Abstract Reduced-order K-filters based decentralized fuzzy adaptive control of stochastic large-scale nonlinear systems with stochastic input unmodeled dynamics
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Reduced-order K-filters based decentralized fuzzy adaptive control of stochastic large-scale nonlinear systems with stochastic input unmodeled dynamics

机译:具有随机输入未建模动力学的随机大型非线性系统基于降阶K滤波器的分散模糊自适应控制

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AbstractThis paper addresses a decentralized fuzzy adaptive control scheme for stochastic large-scale systems in the presence of stochastic input unmodeled dynamics, which is a novel problem on the research of unmodeled dynamics. The stochastic nonlinear input unmodeled dynamics is restricted to be stochastic input-to-state stable. We introduce changing supply function to deal with the stochastic input unmodeled dynamics and construct the corresponding small gain condition. Due to partial states unavailable for measurement and control gains unknown, we design reduced-order K-filters to estimate the unmeasurable states only. First type fuzzy systems are adopted to approximate the whole of the black-box functions and the unknown continuous system functions, which can degrade the complexity of calculation and simply the K-filters’ structure. Utilizing the changing supply function, dynamic surface control (DSC) method and Chebyshev’s inequality, a strict stability analysis in probability is made. The analysis shows that the control laws can guarantee all the signals to be semi-globally uniformly ultimately bounded (SGUUB) in mean square or the sense of four-moment. Simulation results illustrate the effectiveness of the approach.
机译: 摘要 本文针对存在随机输入未建模动力学的随机大型系统的分散模糊自适应控制方案,这是研究未建模动力学的一个新问题。随机非线性输入未建模动力学被限制为随机输入状态稳定。我们引入变化的供给函数来应对随机输入的非建模动力学,并构造相应的小增益条件。由于无法用于测量的部分状态和未知的控制增益,我们设计了降阶K滤波器,仅估计了不可测量的状态。采用第一类模糊系统来近似整个黑盒函数和未知的连续系统函数,这会降低计算的复杂性,并降低K滤波器的结构。利用变化的供给函数,动态表面控制(DSC)方法和切比雪夫不等式,对概率进行了严格的稳定性分析。分析表明,控制律可以保证所有信号在均方或四矩的意义上都是半全局一致的最终有界(SGUUB)。仿真结果说明了该方法的有效性。

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