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首页> 外文期刊>Neural Computing & Applications >GA-based decoupled adaptive FSMC for nonlinear systems by a singular perturbation scheme
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GA-based decoupled adaptive FSMC for nonlinear systems by a singular perturbation scheme

机译:基于奇异摄动的基于遗传算法的非线性系统解耦自适应FSMC

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Generally, the difficulty with multivariable system control is how to overcome the coupling effects for each degree of freedom. The computational burden and dynamic uncertainty of multivariable systems makes the model-based decoupling approach hard to implement in a real-time control system. In this study, an intelligent adaptive controller is proposed to handle these behaviors. The structure of these model-free new controllers is based on fuzzy systems for which the initial parameter vector values are found based on the genetic algorithm. One modified adaptive law is derived based on Lyapunov stability theory to control the system for tracking a user-defined reference model. The requirement of the Kalman–Yacubovich lemma is fulfilled. In addition, a non-square multivariable system can be decoupled into several isolated reduced-order square multivariable subsystems by using the singular perturbation scheme for different time-scale stability analysis. The adjustable parameters for the intelligent system can be initialized using a genetic algorithm. Novel online parameter tuning algorithms are developed based on the Lyapunov stability theory. A boundary-layer function is introduced into these updating laws to cover parameter and modeling errors and to guarantee that the state errors converge into a specified error bound. Finally, a numerical simulation is carried out to demonstrate the control methodology that can rapidly and efficiently control nonlinear multivariable systems.
机译:通常,多变量系统控制的困难在于如何克服每个自由度的耦合效应。多变量系统的计算负担和动态不确定性使得基于模型的解耦方法难以在实时控制系统中实现。在这项研究中,提出了一种智能自适应控制器来处理这些行为。这些无模型的新控制器的结构基于模糊系统,基于遗传算法为其找到初始参数矢量值。基于李雅普诺夫稳定性理论,推导了一种改进的自适应律,以控制系统跟踪用户定义的参考模型。满足了Kalman–Yacubovich引理的要求。此外,可以使用奇异摄动方案将非平方多变量系统解耦为几个孤立的降阶平方多变量子系统,以进行不同的时标稳定性分析。可以使用遗传算法初始化智能系统的可调参数。基于李雅普诺夫稳定性理论,开发了新颖的在线参数调整算法。在这些更新定律中引入了边界层函数,以覆盖参数和建模误差,并确保状态误差收敛到指定的误差范围。最后,通过数值模拟证明了可以快速有效地控制非线性多变量系统的控制方法。

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