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Article type: Research Article
Authors: Shu, Leia; * | Huang, Kunb | Jiang, Wenhaoa | Wu, Wenminga | Liu, Honglinga
Affiliations: [a] Chongqing Aerospace Polytechnic, Chongqing, China | [b] Urban Vocational College of Sichuan, P.R. China
Correspondence: [*] Corresponding author. Lei Shu, Chongqing Aerospace Polytechnic, 400021, Chongqing, China. E-mail: leiscq@163.com.
Abstract: It is easy to lead to poor generalization in machine learning tasks using real-world data directly, since such data is usually high-dimensional dimensionality and limited. Through learning the low dimensional representations of high-dimensional data, feature selection can retain useful features for machine learning tasks. Using these useful features effectively trains machine learning models. Hence, it is a challenge for feature selection from high-dimensional data. To address this issue, in this paper, a hybrid approach consisted of an autoencoder and Bayesian methods is proposed for a novel feature selection. Firstly, Bayesian methods are embedded in the proposed autoencoder as a special hidden layer. This of doing is to increase the precision during selecting non-redundant features. Then, the other hidden layers of the autoencoder are used for non-redundant feature selection. Finally, compared with the mainstream approaches for feature selection, the proposed method outperforms them. We find that the way consisted of autoencoders and probabilistic correction methods is more meaningful than that of stacking architectures or adding constraints to autoencoders as regards feature selection. We also demonstrate that stacked autoencoders are more suitable for large-scale feature selection, however, sparse autoencoders are beneficial for a smaller number of feature selection. We indicate that the value of the proposed method provides a theoretical reference to analyze the optimality of feature selection.
Keywords: Autoencoder, Bayesian method, feature selection, high-dimensional data
DOI: 10.3233/JIFS-211348
Journal: Journal of Intelligent & Fuzzy Systems, vol. 41, no. 6, pp. 7397-7406, 2021
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