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An efficient adaptive fuzzy inference system for complex and high dimensional regression problems in linguistic fuzzy modelling

机译:语言模糊建模中复杂高维回归问题的高效自适应模糊推理系统

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The use of adaptive connectors as conjunction operators in adaptive fuzzy inference systems is one of the methodologies, also compatible with others, to improve the accuracy of fuzzy rule-based systems by means of local adaptation of the inference process to each rule of the rule base. However, when dealing with such currently challenging issues as high-dimensional regression problems, adapting their parameters becomes difficult due to the exponential rule explosion. In this paper, we propose to address the problem by using a new adaptive conjunction operator. This operator provides considerable advantages in efficiency while maintaining the accuracy. Moreover, it is completed with a multi-objective evolutionary algorithm as a search method due to its efficiency in achieving different balances between complexity and accuracy in the learned fuzzy systems. An in-depth experimental study is performed to show the advantages of the proposal presented, using 17 regression problems of different size and complexity, using different rule bases, analyzing the multiobjective algorithms and Pareto fronts obtained and performing statistical analyses. It confirms its effectiveness in terms of efficiency, but also in terms of accuracy and complexity of the obtained models.
机译:在自适应模糊推理系统中使用自适应连接器作为联合算子是一种方法,也可以与其他方法兼容,该方法通过将推理过程局部适应规则库的每个规则来提高基于模糊规则的系统的准确性。 。但是,当处理诸如高维回归问题之类的当前具有挑战性的问题时,由于指数规则爆炸,难以调整其参数。在本文中,我们建议通过使用新的自适应合取运算符来解决该问题。该操作器在保持精度的同时,在效率方面提供了相当大的优势。而且,由于其在学习的模糊系统中实现复杂度和精度之间的不同平衡方面的效率,因此用多目标进化算法作为搜索方法来完成。进行了深入的实验研究,以显示所提出建议的优点,其中使用了17个大小和复杂度不同的回归问题,使用了不同的规则库,分析了多目标算法和获得的Pareto前沿并进行了统计分析。它在效率方面,也在所获得模型的准确性和复杂性方面,都证实了其有效性。

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