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
  • [1] Random effects logistic regression model for anomaly detection
    Mok, Min Seok
    Sohn, So Young
    Ju, Yong Han
    EXPERT SYSTEMS WITH APPLICATIONS, 2010, 37 (10) : 7162 - 7166
  • [2] A multinomial logistic regression modeling approach for anomaly intrusion detection
    Wang, Y
    COMPUTERS & SECURITY, 2005, 24 (08) : 662 - 674
  • [3] Anomaly Detection Outperforms Logistic Regression in Predicting Outcomes in Trauma Patients
    Dezman, Zachary D. W.
    Gao, Chen
    Yang, Shiming
    Hu, Peter
    Yao, Li
    Li, Hsiao-Chi
    Chang, Chein-I.
    Mackenzie, Colin
    PREHOSPITAL EMERGENCY CARE, 2017, 21 (02) : 174 - 179
  • [4] Network anomaly detection based on logistic regression of nonlinear chaotic invariants
    Palmieri, Francesco
    JOURNAL OF NETWORK AND COMPUTER APPLICATIONS, 2019, 148
  • [5] Logistic Regression in Signal Detection: Another Piece Added to the Puzzle
    Caster, O.
    Noren, G. N.
    Madigan, D.
    Bate, A.
    CLINICAL PHARMACOLOGY & THERAPEUTICS, 2013, 94 (03) : 312 - 312
  • [6] Anomaly Detection in Cyber-Physical System using Logistic Regression Analysis
    Noureen, Subrina Sultana
    Bayne, Stephen B.
    Shaffer, Edward
    Porschet, Donald
    Berman, Morris
    2019 IEEE TEXAS POWER AND ENERGY CONFERENCE (TPEC), 2019,
  • [7] Response to"Logistic Regression in Signal Detection: Another Piece Added to the Puzzle"
    Harpaz, R.
    DuMouchel, W.
    LePendu, P.
    Bauer-Mehren, A.
    Ryan, P.
    Shah, N. H.
    CLINICAL PHARMACOLOGY & THERAPEUTICS, 2013, 94 (03) : 313 - 313
  • [8] A Truncated Logistic Regression Model in Probability of Detection Evaluation
    Guo, Yan
    Yang, Kai
    Alaeddini, Adel
    QUALITY ENGINEERING, 2011, 23 (04) : 365 - 377
  • [9] Non-Zero Crossing Point Detection in a Distorted Sinusoidal Signal Using Logistic Regression Model
    Veeramsetty, Venkataramana
    Srinivasula, Srividya
    Salkuti, Surender Reddy
    COMPUTERS, 2022, 11 (06)
  • [10] Analysing the forward premium anomaly using a Logistic Smooth Transition Regression model
    Amri, Sofiane
    ECONOMICS BULLETIN, 2008, 6