模遗传算法及其在模糊系统优化中的应用

Sinn-Cheng Lin
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引用次数: 1

摘要

传统的遗传算法将搜索到的参数编码为二进制字符串。在应用复制、交叉、变异等基本遗传算子后,通过解码程序将二进制字符串转换为原始参数空间。因此,这样的编码/解码过程会导致相当大的数字错误。本文提出了一种新的模数遗传算法(MGA),利用模数运算来解决这一问题。在MGA中,编码/解码过程是不必要的。它有以下优点:1)可以加快进化;2)可以避免数值截断误差;3)可提高溶液的精度。该算法用于解决模糊推理系统的关键问题-规则获取。以MGA为学习机制的模糊系统构成了一个“智能模糊系统”。该方法可实现模糊规则库的自提取和自优化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modulus genetic algorithm and its application to fuzzy system optimization
The conventional genetic algorithm encodes the searched parameters as binary strings. After applying the basic genetic operators such as reproduction, crossover and mutation, a decoding procedure is used to convert the binary strings to the original parameter space. As the result, such an encoding/decoding procedure leads to considerable numeric errors. This paper proposes a new algorithm called modulus genetic algorithm (MGA) that uses the modulus operation to resolve this problem. In the MGA, the encoding/decoding procedure is not necessary. It has the following advantages: 1) the evolution can be speeded up; 2) the numeric truncation error can be avoided; 3) the precision of solution can be increased. The proposed MGA is applied to resolve the key problem of fuzzy inference systems-rule acquisition. The fuzzy system with MGA as learning mechanism forms an "intelligent fuzzy system". Based on the proposed approach, the fuzzy rule base can be self-extracted and optimized.
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