从一个神经模糊推理系统推导出具有不同隶属函数数的模糊推理系统

J. Paetz
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引用次数: 3

摘要

这个贡献的出发点是一个Huber/Berthold的自适应神经模糊系统,具有一组自适应隶属函数(数量和形状)。启发式地调整隶属函数的数量和形状可能不是最好的选择,特别是考虑到人类对调整规则的可理解性。考虑到神经模糊单元权重的影响,我们对模糊项的数量进行后置变换,并对分类性能和可理解性进行评价。对新的转换(推导)系统的推理是通过扩展的最大最小推理策略完成的。对于这种扩展推理,必须确定神经模糊隶属函数对预定义模糊项数的影响。因此,我们引入了所谓的退化因素。对我们发明的评价是通过医学数据来完成的。
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Deducing fuzzy inference systems with different numbers of membership functions from a neuro-fuzzy inference system
The starting point for this contribution is an adapted neuro-fuzzy system of Huber/Berthold with a set of adapted membership functions (number and shape). The heuristically adapted number and shape of the membership functions may not be the best choice, especially when considering human understandability of the adapted rules. We transform a-posteriori the number of fuzzy terms and evaluate classification performance and understandability, considering the influence of the weighting of the neuro-fuzzy units as well. Inference for the new, transformed (deduced) system is done by an expanded max-min inference strategy. For this expanded inference the influence of the neuro-fuzzy membership functions to the predefined number of fuzzy terms have to be determined. Thus, we introduce so called degradation factors. The evaluation of our inventions is done by medical data.
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