Highly effective logistic regression model for signal (anomaly) detection

被引:0
|
作者
Rosario, DS [1 ]
机构
[1] USA, Res Lab, Signal & Image Proc Div, Adelphi, MD 20874 USA
关键词
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
High signal to noise separation has been a long standing goal in the signal detection community. High in the sense of being able to separate orders of magnitude a signal(s) of interest from its surrounding noise, in order to yield a high signal detection probability at a near zero false-alarm rate. In this paper, I propose to use some of the advances made on the theory of logistic regression models to achieve just that. I discuss a logistic regression model-relatively unknown in our community-based on case-control data, also its maximum likelihood method and asymptotic behavior. An anomaly detector is designed based on the model's asymptotic behavior and its performance is compared to performances of alternative anomaly detectors commonly used with hyperspectral data. The comparison clearly shows the proposed detector's superiority over the others. The overall approach should be of interest to the entire signal processing community.
引用
收藏
页码:817 / 820
页数:4
相关论文
共 50 条
  • [41] Logistic regression model for carotid endarterectomy
    Kuhan, G
    Gardiner, ED
    Abidia, AF
    Chetter, I
    Renwick, P
    Johnson, BF
    Wilkinson, AR
    McCollum, PT
    BRITISH JOURNAL OF SURGERY, 2001, 88 (05) : 735 - 735
  • [42] Variable Selection in Logistic Regression Model
    Zhang Shangli
    Zhang Lili
    Qiu Kuanmin
    Lu Ying
    Cai Baigen
    CHINESE JOURNAL OF ELECTRONICS, 2015, 24 (04) : 813 - 817
  • [43] Robust estimation in the logistic regression model
    Kordzakhia, N
    Mishra, GD
    Reiersolmoen, L
    JOURNAL OF STATISTICAL PLANNING AND INFERENCE, 2001, 98 (1-2) : 211 - 223
  • [44] Target estimation for the logistic regression model
    Cabrera, J
    Devas, V
    Fernholz, LT
    JOURNAL OF STATISTICAL COMPUTATION AND SIMULATION, 2005, 75 (02) : 121 - 140
  • [45] A latent transition model with logistic regression
    Chung, Hwan
    Walls, Theodore A.
    Park, Yousung
    PSYCHOMETRIKA, 2007, 72 (03) : 413 - 435
  • [46] Logistic Regression and Random Forest for Effective Imbalanced Classification
    Luo, Hanwu
    Pan, Xiubao
    Wang, Qingshun
    Ye, Shasha
    Qian, Ying
    2019 IEEE 43RD ANNUAL COMPUTER SOFTWARE AND APPLICATIONS CONFERENCE (COMPSAC), VOL 1, 2019, : 916 - 917
  • [47] Principal Components Regression in Logistic Model
    Kim, Bu-Yong
    Kahng, Myung Wook
    KOREAN JOURNAL OF APPLIED STATISTICS, 2008, 21 (04) : 571 - 580
  • [48] Model screening for logistic regression models
    Roeder, Stefan W.
    WMSCI 2005: 9TH WORLD MULTI-CONFERENCE ON SYSTEMICS, CYBERNETICS AND INFORMATICS, VOL 6, 2005, : 179 - 182
  • [49] Variable Selection in Logistic Regression Model
    ZHANG Shangli
    ZHANG Lili
    QIU Kuanmin
    LU Ying
    CAI Baigen
    ChineseJournalofElectronics, 2015, 24 (04) : 813 - 817
  • [50] LOGISTIC-REGRESSION AND MODEL FIT
    WALSH, A
    TEACHING SOCIOLOGY, 1989, 17 (03) : 419 - 420