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A systematic approach to a self-generating fuzzy rule-table for function approximation

机译:用于函数逼近的自生成模糊规则表的系统方法

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摘要

In this paper, a systematic design is proposed to determine fuzzy system structure and learning its parameters, from a set of given training examples. In particular, two fundamental problems concerning fuzzy system modeling are addressed: 1) fuzzy rule parameter optimization and 2) the identification of system structure (i.e., the number of membership functions and fuzzy rules). A four-step approach to build a fuzzy system automatically is presented: Step 1 directly obtains the optimum fuzzy rules for a given membership function configuration. Step 2 optimizes the allocation of the membership functions and the conclusion of the rules, in order to achieve a better approximation. Step 3 determines a new and more suitable topology with the information derived from the approximation error distribution; it decides which variables should increase the number of membership functions. Finally, Step 4 determines which structure should be selected to approximate the function, from the possible configurations provided by the algorithm in the three previous steps. The results of applying this method to the problem of function approximation are presented and then compared with other methodologies proposed in the bibliography.
机译:本文提出了一套系统设计,从一组给定的训练实例中确定模糊系统的结构并学习其参数。特别地,解决了关于模糊系统建模的两个基本问题:1)模糊规则参数优化和2)系统结构的识别(即隶属函数和模糊规则的数量)。提出了一种自动构建模糊系统的四步方法:步骤1直接获得给定隶属函数配置的最佳模糊规则。步骤2优化了隶属函数的分配和规则的结论,以实现更好的近似。步骤3使用从近似误差分布中得出的信息确定新的和更合适的拓扑;它决定哪些变量应增加隶属函数的数量。最后,步骤4根据前三个步骤中算法提供的可能配置,确定应选择哪种结构来近似函数。提出了将该方法应用于函数逼近问题的结果,然后将其与参考书目中提出的其他方法进行了比较。

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