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Hierarchical Bidirectional Fuzzy Rule Interpolation

机译:分层双向模糊规则插值

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摘要

The “curse of dimensionality” and “sparse rule base” are two common and important problems in conventional fuzzy systems. Using hierarchical fuzzy systems is an effective way to deal with the “curse of dimensionality” problem, whilst fuzzy rule interpolation offers a useful means for enhancing the robustness of fuzzy models, making inference possible in systems containing only a sparse rule base. In particular, backward fuzzy interpolation can be employed to allow interpolation to be carried out when certain antecedents of observation variables are absent, whereas conventional methods do not work. In order to deal with both “curse of dimensionality” and “sparse rule base” simultaneously, an initial idea of hierarchical bidirectional fuzzy interpolation is presented in this paper, combining hierarchical fuzzy systems and forwardlbackward fuzzy rule interpolation. Hierarchical bidirectional fuzzy interpolation is applicable to situations where a multiple multi-antecedent rules system needs to be reconstructed to a multi-layer fuzzy system and any sub-layer rule base is sparse. The implementation of this approach is based on fuzzy rule interpolative reasoning that utilities scale and move transformation. An illustrative example and application scenario are provided to demonstrate the efficacy of this proposed approach.
机译:“维数诅咒”和“稀疏规则库”是常规模糊系统中两个常见且重要的问题。使用分层模糊系统是解决“维数诅咒”问题的有效方法,而模糊规则插值为增强模糊模型的鲁棒性提供了一种有用的手段,从而使得在仅包含稀疏规则库的系统中进行推理成为可能。特别地,当观察变量的某些先行条件不存在时,可以采用后向模糊插值来进行插值,而常规方法不起作用。为了同时处理“维数诅咒”和“稀疏规则库”,本文提出了层次化双向模糊插值的初衷,将层次化模糊系统和前向模糊规则插值相结合。分层双向模糊插值适用于需要将多个多事前规则系统重建为多层模糊系统且任何子层规则库都很稀疏的情况。该方法的实现基于效用可扩展和移动变换的模糊规则插值推理。提供了一个示例性示例和应用场景,以证明此建议方法的有效性。

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