Singular value-based fuzzy rule interpolation

P. Baranyi, Y. Yam, L. Kóczy
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引用次数: 6

Abstract

In sparse fuzzy rule bases, conventional fuzzy reasoning methods cannot reach a proper conclusion. To eliminate this problem interpolative reasoning has emerged in fuzzy research as a new topic. If the number of variables or the number of fuzzy terms is growing the size of the rule base increases exponentially, hence, the inference/control time also increases considerably. Interpolative reasoning can help to reduce the number of rules, but does not eliminate the problem of exponential growth. Singular value based rule base reduction (FuzzySVD) methods have been published with various conventional methods. This paper introduces the extension of the FuzzySVD method to the specialized fuzzy rule interpolation method to achieve more significant reduction.
基于奇异值的模糊规则插值
在稀疏模糊规则库中,传统的模糊推理方法无法得出正确的结论。为了消除这一问题,插值推理作为一个新课题在模糊研究中应运而生。如果变量的数量或模糊项的数量增加,规则库的大小也会呈指数增长,因此,推理/控制时间也会大大增加。插值推理可以帮助减少规则的数量,但不能消除指数增长的问题。基于奇异值的规则库约简(FuzzySVD)方法已经与各种传统方法一起发表。本文将FuzzySVD方法扩展到专门的模糊规则插值方法中,以实现更显著的约简。
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