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Model reference fractional order control using type-2 fuzzy neural networks structure: Implementation on a 2-DOF helicopter

机译:使用2型模糊神经网络结构的模型参考分数阶控制:在2自由度直升机上的实现

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In this paper, an adaptive learning algorithm is proposed for an interval type-2 fuzzy fractional order controller. The use of fractional order controller adds more degrees of freedom which makes it possible to obtain superior performance in comparison with ordinary differential controllers. A fractional order reference model is used to define the desired trajectory of the nonlinear dynamic system. The structure of the system is based on the feedback error learning method. The stability of the adaptation laws is proved using Lyapunov theory. In order to test the efficiency and efficacy of the proposed learning and the control algorithm, the trajectory tracking problem of a magnetic rigid spacecraft is studied. The simulation results show that the proposed control algorithm outperforms the case when ordinary differential fuzzy controller is used. Furthermore, it is shown that it is possible to define a master chaotic system as a reference model and obtain synchronization between the two chaotic systems using the proposed approach. In the simulation part the synchronization between two Duffing-Holmes system is also achieved. In order to show the implementability of the proposed method, it is used to control a real time laboratory setup 2-DOF helicopter. It is shown that the proposed fractional order controller can be implemented in a low cost embedded system and can successfully control a highly nonlinear dynamic system. (C) 2016 Elsevier B.V. All rights reserved.
机译:提出了一种区间2型模糊分数阶控制器的自适应学习算法。分数阶控制器的使用增加了更多的自由度,与普通的差分控制器相比,可以获得更高的性能。分数阶参考模型用于定义非线性动态系统的期望轨迹。系统的结构基于反馈错误学习方法。利用李雅普诺夫理论证明了自适应定律的稳定性。为了测试所提出的学习和控制算法的效率和功效,研究了磁性刚性航天器的轨迹跟踪问题。仿真结果表明,所提出的控制算法优于使用普通微分模糊控制器的控制算法。此外,示出了可以使用所提出的方法将主混沌系统定义为参考模型并且获得两个混沌系统之间的同步。在仿真部分,还实现了两个Duffing-Holmes系统之间的同步。为了显示该方法的可实施性,将其用于控制​​实时实验室设置的2自由度直升机。结果表明,所提出的分数阶控制器可以在低成本嵌入式系统中实现,并且可以成功地控制高度非线性的动态系统。 (C)2016 Elsevier B.V.保留所有权利。

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