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1.北京工业大学信息学部,北京 100124
2.计算智能与智能系统北京市重点实验室,北京 100124
Received:03 March 2019,
Revised:2019-04-20,
Online First:24 July 2026,
Published:05 July 2019
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乔俊飞, 贺增增, 杜胜利. 基于混合评价指标的自组织模糊神经网络设计研究[J]. 化工学报, 2019, 70(7): 2606-2615
QIAO Junfei, HE Zengzeng, DU Shengli. Design of self-organizing fuzzy neural network based on hybrid evaluation index[J]. CIESC Journal, 2019, 70(7): 2606-2615
乔俊飞, 贺增增, 杜胜利. 基于混合评价指标的自组织模糊神经网络设计研究[J]. 化工学报, 2019, 70(7): 2606-2615 DOI: 10.11949/j.issn.0438-1157.20190180.
QIAO Junfei, HE Zengzeng, DU Shengli. Design of self-organizing fuzzy neural network based on hybrid evaluation index[J]. CIESC Journal, 2019, 70(7): 2606-2615 DOI: 10.11949/j.issn.0438-1157.20190180.
针对在无增长和修剪阈值时模糊神经网络结构难以自适应问题,提出一种基于混合评价指标(hybrid evaluation index
HEI)的结构设计方法。首先,通过模糊C均值聚类算法(fuzzy C-means clustering
FCM)确定初始规则层神经元数目及其中心与宽度。其次,基于戴维森堡丁指数(Davies bouldin index
DBI)和邓恩指数(Dunn index
DI)提出一种新的相关性评价指标(relevance evaluation index
REI)来计算规则层各神经元输出之间的相关性,同时根据训练过程中网络输出均方根误差(root mean square error, RMSE)的变化情况来确定网络的学习能力,然后基于REI和RMSE提出了HEI。通过HEI来调整模糊神经网络的拓扑结构,有效解决了在无增长和修剪阈值时网络结构难以动态自调整的问题且避免了网络结构冗余。最后,通过对Mackey-Glass时间序列预测、非线性系统辨识和大气中PM
2.5
浓度预测,证明了该结构设计方法的可行性和有效性。
Aiming at the problem that the fuzzy neural network structure is difficult to adapt when there is no growth and pruning thresholds
this paper proposes a structure design method based on hybrid evaluation index (HEI). First
the initial number
centers and widths of rule neurons are determined by the fuzzy C-means clustering algorithm. Next
a novel relevance evaluation index (REI)
which is composed of the Davies bouldin index (DBI) and the Dunn index (DI)
is presented to calculate the correlation among the outputs of rule neurons. The learning ability of neural network will be determined by the change of root mean square error (RMSE) during the training process. Then
the HEI is presented based on REI and RMSE. The topology structure of the fuzzy neural network is adjusted according to the HEI. Finally
the feasibility and effectiveness of the structure design method are proved by using the Mackey-Glass time series prediction
nonlinear system identification and PM
2.5
concentration prediction.
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