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Design analysis of fuzzy logic controller using Lyapunov function for a non-linear system

机译:基于Lyapunov函数的非线性系统模糊逻辑控制器的设计与分析

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In this paper a T-S Fuzzy model (which originates from Takagi and Sugeno) is used to design a fuzzy logic controller (FLC) for non-linear systems. Fuzzy logic control systems consist of a plant and a fuzzy logic controller. The output of the FLC is made by weighted average defuzzification method So, the output of the FLC is a function of the degrees of membership of the fuzzy rules, and these degrees of membership are function of input variables that are the system states. Therefore, the control system becomes highly non-linear and the analysis of system stability for this system is very difficult In this paper, it is proved that if each fuzzy logic control systems consist of a plant and each fuzzy logic rule is asymptotically stable in the sense of Lyapunov under common Lyapunov function, then the overall system is locally stable in the sense of Lyapunov. To show the effectiveness of the proposed technique we have used inverted pendulum, a well known non-linear system.
机译:本文使用T-S模糊模型(源自Takagi和Sugeno)来设计用于非线性系统的模糊逻辑控制器(FLC)。模糊逻辑控制系统由一个工厂和一个模糊逻辑控制器组成。 FLC的输出是通过加权平均去模糊方法获得的。因此,FLC的输出是模糊规则的隶属度的函数,而这些隶属度是作为系统状态的输入变量的函数。因此,控制系统变得高度非线性,并且对该系统的系统稳定性进行分析非常困难。本文证明,如果每个模糊逻辑控制系统都由一个工厂组成,并且每个模糊逻辑规则在系统中都是渐近稳定的,在李雅普诺夫函数的共同作用下,李雅普诺夫的感觉是整体的,那么整个系统在李雅普诺夫的感觉上是局部稳定的。为了显示所提出技术的有效性,我们使用了倒立摆,这是一种众所周知的非线性系统。

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