A Space Transformation-Based Multiform Approach for Multiobjective Feature Selection in High-Dimensional Classification

转化(遗传学) 特征选择 选择(遗传算法) 空格(标点符号) 计算机科学 人工智能 特征(语言学) 模式识别(心理学) 数据挖掘 生物 语言学 生物化学 基因 操作系统 哲学
作者
Kunjie Yu,Shaoru Sun,Jing Liang,Ke Chen,Boyang Qu,Caitong Yue,Ponnuthurai Nagaratnam Suganthan
出处
期刊:IEEE transactions on systems, man, and cybernetics [Institute of Electrical and Electronics Engineers]
卷期号:54 (12): 7305-7317 被引量:14
标识
DOI:10.1109/tsmc.2024.3450278
摘要

Improving classification performance and reducing the number of selected features are two conflicting objectives of feature selection, which can be well solved by multiobjective algorithms. However, as the dimensionality of the data increases, the search space for feature selection will grow exponentially, which leads to high-computational costs. Additionally, the complex interaction among features makes the population prone to falling into local optimal. To address these issues, feature grouping can treat one dimension as a group of features instead of one feature, effectively transforming the high-dimensional search space into a lower-dimensional one. Since different grouping forms can be converted into different feature combination spaces, the search directions of the population also vary. Inspired by this, a multiform optimization approach based on space transformation (MOFS-MST) is proposed in this article. Specifically, two different grouping forms are set based on the ranking of features in different evaluation criteria to construct a multiform framework, thereby increasing the diversity of the population. During the evolutionary process, a knowledge transfer strategy based on feature groups is executed between the two forms of grouping in order to help each other escape local optima. Moreover, it can dynamically adjust the state of feature grouping to enhance the potential for feature interaction. Experimental results demonstrate that this method outperforms six other state-of-the-art multiobjective high-dimensional feature selection methods on 12 high-dimensional datasets.
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