详细信息
A migratory behavior and emotional preference clustering algorithm based on learning vector quantization and gaussian mixture model ( SCI-EXPANDED收录 EI收录)
文献类型:期刊文献
英文题名:A migratory behavior and emotional preference clustering algorithm based on learning vector quantization and gaussian mixture model
作者:Dai, Mingzhi[1,2];Feng, Xiang[1,2];Yu, Huiqun[1,2];Guo, Weibin[1]
机构:[1]East China Univ Sci & Technol, Dept Comp Sci & Engn, Shanghai 200237, Peoples R China;[2]Shanghai Engn Res Ctr Smart Energy, Shanghai, Peoples R China
年份:2022
卷号:52
期号:15
起止页码:17185
外文期刊名:APPLIED INTELLIGENCE
收录:;EI(收录号:20221411921310);WOS:【SCI-EXPANDED(收录号:WOS:000776508300001)】;
基金:This work was supported in part by the National Natural Science Foundation of China under Grant NOs. 61772200, 61772201 and 61602175, Shanghai Pujiang Talent Program (17PJ1401900), the Information Development Special Funds of Shanghai Economic and Information Commission under Grant NO. 201602008, and National Natural Science Foundation of China under Grant NO. 62136003.
语种:英文
外文关键词:Swarm intelligence optimization; Emotional preference migration model; Learning vector quantization; Gaussian mixed model; Data clustering
摘要:Clustering based on swarm intelligence optimization plays a central role in engineering and mathematics. The ordinary emotional preference migration model has failed to achieve a good cluster effect and easily falls into the optimal local solution. Therefore, in order to obtain a higher quality of clustering and a more precise number of clusters, the paper focuses on the integral increment of the particular learning vector quantization and the Gaussian mixture method. By combining the label information and the distribution information of the dataset to facilitate clustering, we have proposed a new algorithm named GLEPMC. In this way, the supervised and unsupervised information of the data can be fully utilized for clustering. Through numerous experiments, the performance of the proposed GLEPMC algorithm is better than the ordinary emotional preference migration model and the other six algorithms. Theoretical analyses also prove the convergence of our proposed GLEPMC algorithm.
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