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首页> 外文期刊>International Journal of Control, Automation, and Systems >Reduction of Fuzzy Rules and Membership Functions and Its Application to Fuzzy PI and PD Type Controllers
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Reduction of Fuzzy Rules and Membership Functions and Its Application to Fuzzy PI and PD Type Controllers

机译:模糊规则和隶属函数的约简及其在模糊PI和PD型控制器中的应用

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摘要

Fuzzy controller's design depends mainly on the rule base and membership functions over the controller's input and output ranges. This paper presents two different approaches to deal with these design issues. A simple and efficient approach; namely, Fuzzy Subtractive Clustering is used to identify the rule base needed to realize Fuzzy PI and PD type controllers. This technique provides a mechanism to obtain the reduced rule set covering the whole input/output space as well as membership functions for each input variable. But it is found that some membership functions projected from different clusters have high degree of similarity. The number of membership functions of each input variable is then reduced using a similarity measure. In this paper, the fuzzy subtractive clustering approach is shown to reduce 49 rules to 8 rules and number of membership functions to 4 and 6 for input variables (error and change in error) maintaining almost the same level of performance. Simulation on a wide range of linear and nonlinear processes is carried out and results are compared with fuzzy PI and PD type controllers without clustering in terms of several performance measures such as peak overshoot, settling time, rise time, integral absolute error (IAE) and integral-of-time multiplied absolute error (ITAE) and in each case the proposed schemes shows an identical performance.
机译:模糊控制器的设计主要取决于规则库和控制器输入和输出范围内的隶属函数。本文提出了两种不同的方法来解决这些设计问题。一种简单有效的方法;即,模糊减法聚类用于识别实现模糊PI和PD型控制器所需的规则库。该技术提供了一种机制,可获取覆盖整个输入/输出空间的简化规则集以及每个输入变量的隶属函数。但是发现从不同聚类投影的某些隶属度函数具有高度相似性。然后使用相似性度量来减少每个输入变量的隶属函数的数量。在本文中,模糊减法聚类方法显示出将49条规则减少到8条规则,并将隶属函数的数量减少到4和6,以使输入变量(错误和错误变化)保持几乎相同的性能水平。进行了一系列线性和非线性过程的仿真,并且将结果与模糊PI和PD型控制器进行了比较,并且没有聚类,这些性能指标包括峰超调,建立时间,上升时间,积分绝对误差(IAE)和时间积分乘以绝对误差(ITAE),并且在每种情况下,所提出的方案都具有相同的性能。

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