Feature selection based on maximal neighborhood discernibility

被引:1
|
作者
Changzhong Wang
Qiang He
Mingwen Shao
Qinghua Hu
机构
[1] Bohai university,Department of Mathematics
[2] Beijing University of Civil Engineering and Architecture,College of Science
[3] Chinese University of Petroleum,College of Computer and Communication Engineering
[4] Tianjin University,School of Computer Science and Technology
关键词
Feature selection; Neighborhood; Rough sets; Discernibility matrix;
D O I
暂无
中图分类号
学科分类号
摘要
Neighborhood rough set has been proven to be an effective tool for feature selection. In this model, the positive region of decision is used to evaluate the classification ability of a subset of candidate features. It is computed by just considering consistent samples. However, the classification ability is not only related to consistent samples, but also to the ability to discriminate samples with different decisions. Hence, the dependency function, constructed by the positive region, cannot reflect the actual classification ability of a feature subset. In this paper, we propose a new feature evaluation function for feature selection by using discernibility matrix. We first introduce the concept of neighborhood discernibility matrix to characterize the classification ability of a feature subset. We then present the relationship between distance matrix and discernibility matrix, and construct a feature evaluation function based on discernibility matrix. It is used to measure the significance of a candidate feature. The proposed model not only maintains the maximal dependency function, but also can select features with the greatest discernibility ability. The experimental results show that the proposed method can be used to deal with heterogeneous data sets. It is able to find effective feature subsets in comparison with some existing algorithms.
引用
收藏
页码:1929 / 1940
页数:11
相关论文
共 50 条
  • [1] Feature selection based on maximal neighborhood discernibility
    Wang, Changzhong
    He, Qiang
    Shao, Mingwen
    Hu, Qinghua
    [J]. INTERNATIONAL JOURNAL OF MACHINE LEARNING AND CYBERNETICS, 2018, 9 (11) : 1929 - 1940
  • [2] A discernibility matrix based algorithm for feature selection
    Liu, Fuyan
    [J]. 2006 International Conference on Computational Intelligence and Security, Pts 1 and 2, Proceedings, 2006, : 155 - 158
  • [3] A feature selection algorithm based on discernibility matrix
    Liu, Fuyan
    Lu, Shaoyi
    [J]. COMPUTATIONAL INTELLIGENCE AND SECURITY, 2007, 4456 : 259 - +
  • [4] Feature Selection With Discernibility and Independence Criteria
    Xie, Juanying
    Wang, Mingzhao
    Grant, Philip W.
    Pedrycz, Witold
    [J]. IEEE Transactions on Knowledge and Data Engineering, 2024, 36 (11) : 6195 - 6209
  • [5] Multilabel Feature Selection Based on Relative Discernibility Pair Matrix
    Yao, Erliang
    Li, Deyu
    Zhai, Yanhui
    Zhang, Chao
    [J]. IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2022, 30 (07) : 2388 - 2401
  • [6] A Discernibility-Based Approach to Feature Selection for Microarray Data
    Voulgaris, Zacharias
    Magoulas, George D.
    [J]. 2008 4TH INTERNATIONAL IEEE CONFERENCE INTELLIGENT SYSTEMS, VOLS 1 AND 2, 2008, : 818 - 823
  • [7] Several feature selection algorithms based on the discernibility of a feature subset and support vector machines
    Xie, Juan-Ying
    Xie, Wei-Xin
    [J]. Jisuanji Xuebao/Chinese Journal of Computers, 2014, 37 (08): : 1704 - 1718
  • [8] Feature Selection Based on the Neighborhood Entropy
    Mariello, Andrea
    Battiti, Roberto
    [J]. IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 2018, 29 (12) : 6313 - 6322
  • [9] Fuzzy Rough Discernibility Matrix Based Feature Subset Selection With MapReduce
    Pavani, Neeli Lakshmi
    Sowkuntla, Pandu
    Rani, K. Swarupa
    Prasad, P. S. V. S. Sai
    [J]. PROCEEDINGS OF THE 2019 IEEE REGION 10 CONFERENCE (TENCON 2019): TECHNOLOGY, KNOWLEDGE, AND SOCIETY, 2019, : 389 - 394
  • [10] Discernibility matrix based incremental feature selection on fused decision tables
    Liu, Ye
    Zheng, Lidi
    Xiu, Yeliang
    Yin, Hong
    Zhao, Suyun
    Wang, Xizhao
    Chen, Hong
    Li, Cuiping
    [J]. INTERNATIONAL JOURNAL OF APPROXIMATE REASONING, 2020, 118 : 1 - 26