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Performance enhanced design of chaos controller for the mechanical centrifugal flywheel governor system via adaptive dynamic surface control

机译:机械自适应飞轮调速系统混沌控制器的自适应动态面控制性能增强设计。

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This paper addresses chaos suppression of the mechanical centrifugal flywheel governor system with output constraint and fully unknown parameters via adaptive dynamic surface control. To have a certain understanding of chaotic nature of the mechanical centrifugal flywheel governor system and subsequently design its controller, the useful tools like the phase diagrams and corresponding time histories are employed. By using tangent barrier Lyapunov function, a dynamic surface control scheme with neural network and tracking differentiator is developed to transform chaos oscillation into regular motion and the output constraint rule is not broken in whole process. Plugging second-order tracking differentiator into chaos controller tackles the “explosion of complexity” of backstepping and improves the accuracy in contrast with the first-order filter. Meanwhile, Chebyshev neural network with adaptive law whose input only depends on a subset of Chebyshev polynomials is derived to learn the behavior of unknown dynamics. The boundedness of all signals of the closed-loop system is verified in stability analysis. Finally, the results of numerical simulations illustrate effectiveness and exhibit the superior performance of the proposed scheme by comparing with the existing ADSC method.
机译:本文通过自适应动态表面控制解决了具有输出约束和完全未知参数的机械离心飞轮调速器系统的混沌抑制问题。为了对机械离心飞轮调速器系统的混沌性质有一定了解,并随后设计其控制器,使用了有用的工具,如相图和相应的时间历史记录。通过使用切线障碍Lyapunov函数,开发了一种具有神经网络和跟踪微分器的动态表面控制方案,将混沌振荡转换为规则运动,并且在整个过程中不破坏输出约束规则。将二阶跟踪微分器插入混沌控制器可解决后推的“复杂性爆炸”,并与一阶滤波器相比提高了精度。同时,推导具有自适应律的切比雪夫神经网络,其输入仅取决于切比雪夫多项式的子集,以学习未知动力学的行为。通过稳定性分析验证了闭环系统所有信号的有界性。最后,通过与现有的ADSC方法进行比较,数值仿真结果证明了该方案的有效性,并展示了该方案的优越性能。

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