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Fuzzy Radial Basis Function Neural Networks with Information Granulation and Its Genetic Optimization

机译:信息粒化的模糊径向基函数神经网络及其遗传优化

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This paper concerns Fuzzy Radial Basis Function Neural Networks with Information Granulation (IG- FRBFNN) and its optimization by means of the Hierarchical Fair Competition-based Parallel Genetic Algorithm (HFC-PGA). In the proposed network, the membership function of the premise part of fuzzy rules is determined by means of Fuzzy C-Means clustering. Also, we consider high-order polynomial as the consequent part of fuzzy rules which represent the input-output characteristic of subspace and the weighted Least Squares (WLS) learning is used to estimate the coefficients of polynomial. Since the performance of IG-RBFNN model is affected by some parameters such as a specific subset of input variables, the fuzzification coefficient of FCM, the number of rules and the polynomial order of the consequent part of fuzzy rules, we need the structural as well as parametric optimization of the network. In this study, the HFC-PGA is exploited to carry out the structural as well as parametric optimization of IG-based FRBFNN. The proposed model is demonstrated with the use of the chaotic Mackey-Glass time series data.
机译:本文涉及带有信息粒化的模糊径向基函数神经网络(IG-FRBFNN)及其通过基于分层公平竞争的并行遗传算法(HFC-PGA)的优化。在所提出的网络中,模糊规则前提部分的隶属度函数是通过模糊C均值聚类确定的。同样,我们认为高阶多项式是模糊规则的后续部分,代表子空间的输入输出特性,加权最小二乘(WLS)学习用于估计多项式的系数。由于IG-RBFNN模型的性能受某些参数的影响,例如输入变量的特定子集,FCM的模糊系数,规则数和模糊规则后续部分的多项式阶数,因此我们也需要结构作为网络的参数优化。在这项研究中,利用HFC-PGA来进行基于IG的FRBFNN的结构以及参数优化。利用混沌的Mackey-Glass时间序列数据演示了所提出的模型。

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