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A novel single fuzzy approximation based adaptive control for a class of uncertain strict-feedback discrete-time nonlinear systems

机译:一类不确定的严格反馈离散时间非线性系统的新型基于单模糊逼近的自适应控制

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This paper investigates the problem of adaptive fuzzy control for a class of uncertain nonlinear strict-feedback discrete-time systems with unknown system functions and control gain functions. Following the idea of single neural network (SNN) approximation, single fuzzy logic system(SFLS) approximation is first proposed and synthesized with "minimal learning parameter (MLP)" technique into a novel adaptive fuzzy control design methodology for the concerned systems. With the help of the MLP technique, the problem of "curse of dimension" is circumvented, and the adaptive mechanism with minimal learning parameterization is achieved. Meanwhile, by employing the SFLC approximation in the adaptive control synthesis, all unknown functions at the intermediate steps are passed down in the controller design process, and only one fuzzy logic system (FLS) is employed to deal with the lumped unknown functions at the last step. Following this approach, the problem of "explosion of complexity" inherent in backstepping method is also avoided, and the designed controllers contain only one actual control law and one adaptive law. Thereby, the number of parameters updated online for the entire discrete-time system is reduced to only one. As a result, the controller is much simpler, the computational burden is much lighter and the learning time tends to much shorter. The closed-loop stability in the sense of semi-globally uniformly ultimately bounded (SGUUB) can be guaranteed via Lyapunov theory. Finally, simulation results via two examples are given to illustrate the performance of the proposed scheme. (C) 2015 Elsevier B.V. All rights reserved.
机译:研究了一类系统函数和控制增益函数未知的不确定非线性严格反馈离散时间系统的自适应模糊控制问题。遵循单神经网络(SNN)逼近的思想,首先提出了单模糊逻辑系统(SFLS)逼近,并使用“最小学习参数(MLP)”技术将其合成为针对相关系统的新型自适应模糊控制设计方法。借助MLP技术,解决了“维数诅咒”问题,并实现了学习参数化最少的自适应机制。同时,通过在自适应控制综合中采用SFLC逼近,在控制器设计过程中将中间步骤的所有未知函数都向下传递,最后仅采用一个模糊逻辑系统(FLS)来处理集总的未知函数。步。采用这种方法,还避免了反步法固有的“复杂性爆炸”问题,并且所设计的控制器仅包含一个实际控制律和一个自适应律。因此,整个离散时间系统在线更新的参数数量减少到一个。结果,控制器要简单得多,计算负担要轻得多,学习时间往往要短得多。可以通过李雅普诺夫理论来保证半全局一致最终有界(SGUUB)意义上的闭环稳定性。最后,通过两个例子给出了仿真结果,以说明所提方案的性能。 (C)2015 Elsevier B.V.保留所有权利。

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