EI-FRI:针对多维先决条件、多重模糊规则以及使用总权重测量和移位比进行外推法的扩展圆环模糊规则内插法

Maen Alzubi, Mohammad Almseidin, Szilveszter Kovacs, Jamil Al-Sawwa, Mouhammd Alkasassbeh
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引用次数: 0

摘要

传统的模糊推理技术需要一个浓缩的模糊规则库来得出结论。然而,由于数据不完整或缺乏专业技能和知识,并不总能获得密集的规则库。为了合理地利用最接近的当前规则对模糊结果进行内插,模糊内插方法得到了广泛的探索。模糊规则内插法是一种模糊推理系统,在这种系统中,即使只有少数几条模糊规则,也能得出结论。这一优点可以用来调整 FRI,使其适用于缺乏知识的不同应用领域。Alzubi 等人[17]提出了一种新颖的内插方法,该方法使用基于模糊集 "Incircle "中心点的加权平均值。然而,内插观测结果并不能完全确定所提供的实际观测结果。在我们对该方法的扩展中,加入了修改权重计算和移位技术,以确保观测值的中心点和内插观测值映射在一起。这种权重计算和移位技术使外推法能够以隐含的方式进行,这也提高了算法在多个模糊规则和多维先验情况下的性能结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
EI-FRI: Extended Incircle Fuzzy Rule Interpolation for Multidimensional Antecedents, Multiple Fuzzy Rules, and Extrapolation Using Total Weight Measurement and Shift Ratio
Traditional fuzzy reasoning techniques demand a condensed fuzzy rule base to conclude a result. Still, due to incomplete data or a deficiency of expertise and knowledge, dense rule bases are not always available. Fuzzy interpolation methods have been widely explored to reasonably allow the interpolation of a fuzzy result using the closest current rules. Fuzzy rule interpolation is a type of fuzzy inference system in which conclusions can be obtained even with a few fuzzy rules. This benefit could be used to adapt the FRI to different application areas that suffer from a lack of knowledge. Alzubi et al. [17] offered a novel interpolative method that uses a weighted average based on the center point of the Incircle of the fuzzy sets. Nevertheless, the interpolated observation does not completely define the actual observation that is provided. In our offered extension to this method, a modification weight measure calculation and a shift technique are included to guarantee that the center point of the observation and the interpolated observation are mapped together. This weight measure calculation and shift technique enabled the capability of extrapolation to be conducted implicitly, which is also improves the performance results of the algorithm in the presence of multiple fuzzy rules and multidimensional priors.
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CiteScore
6.30
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