Application of L1/2 regularization logistic method in heart disease diagnosis

被引:8
|
作者
Zhang, Bowen
Chai, Hua
Yang, Ziyi
Liang, Yong [1 ]
Chu, Gejin
Liu, Xiaoying
机构
[1] Macau Univ Sci & Technol, Fac Informat Technol, Taipa 999078, Macau, Peoples R China
关键词
Heart disease; feature selection; sparse logistic regression; L-1/2; regularization; VARIABLE SELECTION; REGRESSION;
D O I
10.3233/BME-141169
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Heart disease has become the number one killer of human health, and its diagnosis depends on many features, such as age, blood pressure, heart rate and other dozens of physiological indicators. Although there are so many risk factors, doctors usually diagnose the disease depending on their intuition and experience, which requires a lot of knowledge and experience for correct determination. To find the hidden medical information in the existing clinical data is a noticeable and powerful approach in the study of heart disease diagnosis. In this paper, sparse logistic regression method is introduced to detect the key risk factors using L-1/2 regularization on the real heart disease data. Experimental results show that the sparse logistic L-1/2 regularization method achieves fewer but informative key features than Lasso, SCAD, MCP and Elastic net regularization approaches. Simultaneously, the proposed method can cut down the computational complexity, save cost and time to undergo medical tests and checkups, reduce the number of attributes needed to be taken from patients.
引用
收藏
页码:3447 / 3454
页数:8
相关论文
共 50 条
  • [31] Efficient reconstruction method for L1 regularization in fluorescence molecular tomography
    Han, Dong
    Yang, Xin
    Liu, Kai
    Qin, Chenghu
    Zhang, Bo
    Ma, Xibo
    Tian, Jie
    APPLIED OPTICS, 2010, 49 (36) : 6930 - 6937
  • [32] Sparse SAR imaging based on L1/2 regularization
    ZENG JinShan
    ScienceChina(InformationSciences), 2012, 55 (08) : 1755 - 1775
  • [33] Sparse SAR imaging based on L1/2 regularization
    JinShan Zeng
    Jian Fang
    ZongBen Xu
    Science China Information Sciences, 2012, 55 : 1755 - 1775
  • [34] NONCONVEX L1/2 REGULARIZATION FOR SPARSE PORTFOLIO SELECTION
    Xu, Fengmin
    Wang, Guan
    Gao, Yuelin
    PACIFIC JOURNAL OF OPTIMIZATION, 2014, 10 (01): : 163 - 176
  • [35] A CT Reconstruction Algorithm Based on L1/2 Regularization
    Chen, Mianyi
    Mi, Deling
    He, Peng
    Deng, Luzhen
    Wei, Biao
    COMPUTATIONAL AND MATHEMATICAL METHODS IN MEDICINE, 2014, 2014
  • [36] Collaborative Spectrum Sensing via L1/2 Regularization
    Liu, Zhe
    Li, Feng
    Duan, WenLei
    IEICE TRANSACTIONS ON FUNDAMENTALS OF ELECTRONICS COMMUNICATIONS AND COMPUTER SCIENCES, 2015, E98A (01): : 445 - 449
  • [37] Hyperspectral Unmixing Based on Weighted L1/2 Regularization
    Li, Yan
    Li, Kai
    2016 3RD INTERNATIONAL CONFERENCE ON INFORMATION SCIENCE AND CONTROL ENGINEERING (ICISCE), 2016, : 400 - 404
  • [38] L1/2 REGULARIZATION METHOD FOR MULTIPLE-TARGET RECONSTRUCTION IN FLUORESCENT MOLECULAR TOMOGRAPHY
    He, Xiaowei
    Guo, Hongbo
    Hou, Yuqing
    Yu, Jingling
    Liu, Hejuan
    Zhang, Hai
    2014 IEEE 11TH INTERNATIONAL SYMPOSIUM ON BIOMEDICAL IMAGING (ISBI), 2014, : 145 - 148
  • [39] Krylov subspace solvers for l1 regularized logistic regression method
    El Guide, M.
    Jbilou, K.
    Koukouvinos, C.
    Lappa, A.
    COMMUNICATIONS IN STATISTICS-SIMULATION AND COMPUTATION, 2023, 52 (06) : 2738 - 2751
  • [40] A novel L1/2 regularization shooting method for Cox's proportional hazards model
    Luan, Xin-Ze
    Liang, Yong
    Liu, Cheng
    Leung, Kwong-Sak
    Chan, Tak-Ming
    Xu, Zong-Ben
    Zhang, Hai
    SOFT COMPUTING, 2014, 18 (01) : 143 - 152