ROC curve and covariates: extending induced methodology to the non-parametric framework

被引:22
|
作者
Xose Rodriguez-Alvarez, Maria [1 ,2 ]
Roca-Pardinas, Javier [3 ]
Cadarso-Suarez, Carmen [1 ,2 ]
机构
[1] Univ Santiago de Compostela, Biostat Unit, Dept Stat & Operat Res, Fac Med, Santiago De Compostela 15782, Spain
[2] Inst Invest Sanitaria Santiago IDIS, Santiago De Compostela, Spain
[3] Univ Vigo, Dept Stat & Operat Res, Vigo 36208, Spain
关键词
ROC curve; Non-parametric regression; Bootstrap; Cardiovascular risk factors; Anthropometric measures; OPERATING CHARACTERISTIC CURVES; REGRESSION-ANALYSIS; FAT DISTRIBUTION; RISK;
D O I
10.1007/s11222-010-9184-1
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
Continuous diagnostic tests are often used to discriminate between diseased and healthy populations. The receiver operating characteristic (ROC) curve is a widely used tool that provides a graphical visualisation of the effectiveness of such tests. The potential performance of the tests in terms of distinguishing diseased from healthy people may be strongly influenced by covariates, and a variety of regression methods for adjusting ROC curves has been developed. Until now, these methodologies have assumed that covariate effects have parametric forms, but in this paper we extend the induced methodology by allowing for arbitrary non-parametric effects of a continuous covariate. To this end, local polynomial kernel smoothers are used in the estimation procedure. Our method allows for covariate effect not only on the mean, but also on the variance of the diagnostic test. We also present a bootstrap-based method for testing for a significant covariate effect on the ROC curve. To illustrate the method, endocrine data were analysed with the aim of assessing the performance of anthropometry for predicting clusters of cardiovascular risk factors in an adult population in Galicia (NW Spain), duly adjusted for age. The proposed methodology has proved useful for providing age-specific thresholds for anthropometric measures in the Galician community.
引用
收藏
页码:483 / 499
页数:17
相关论文
共 50 条
  • [1] ROC curve and covariates: extending induced methodology to the non-parametric framework
    María Xosé Rodríguez-Álvarez
    Javier Roca-Pardiñas
    Carmen Cadarso-Suárez
    [J]. Statistics and Computing, 2011, 21 : 483 - 499
  • [2] Non-parametric interval estimation for the partial area under the ROC curve
    Qin, Gengsheng
    Jin, Xiaoping
    Zhou, Xiao-Hua
    [J]. CANADIAN JOURNAL OF STATISTICS-REVUE CANADIENNE DE STATISTIQUE, 2011, 39 (01): : 17 - 33
  • [3] Comparison of diagnostic markers with repeated measurements: a non-parametric ROC curve approach
    Emir, B
    Wieand, S
    Jung, SH
    Ying, ZL
    [J]. STATISTICS IN MEDICINE, 2000, 19 (04) : 511 - 523
  • [4] Comparison of ROC curves: Parametric and non-parametric techniques
    Halpern, EJ
    [J]. RADIOLOGY, 2001, 221 : 426 - 426
  • [5] A study of indices useful for the assessment of diagnostic markers in non-parametric ROC curve analysis
    Alonso, Rosa
    Nakas, Christos T.
    Carmen Pardo, M.
    [J]. COMMUNICATIONS IN STATISTICS-SIMULATION AND COMPUTATION, 2020, 49 (08) : 2102 - 2113
  • [6] Extending induced ROC methodology to the functional context
    Inacio, Vanda
    Gonzalez-Manteiga, Wenceslao
    Febrero-Bande, Manuel
    Gude, Francisco
    Alonzo, Todd A.
    Cadarso-Suarez, Carmen
    [J]. BIOSTATISTICS, 2012, 13 (04) : 594 - 608
  • [7] A note on ROC analysis and non-parametric estimate of sensitivity
    Zhang, J
    Mueller, ST
    [J]. PSYCHOMETRIKA, 2005, 70 (01) : 203 - 212
  • [8] Testing Independence of Covariates and Errors in Non-parametric Regression
    Dhar, Subhra Sankar
    Bergsma, Wicher
    Dassios, Angelos
    [J]. SCANDINAVIAN JOURNAL OF STATISTICS, 2018, 45 (03) : 421 - 443
  • [9] A non-parametric test for comparing conditional ROC curves
    Fanjul-Hevia, Aris
    Gonzalez-Manteiga, Wenceslao
    Pardo-Fernandez, Juan Carlos
    [J]. COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2021, 157 (157)
  • [10] A note on ROC analysis and non-parametric estimate of sensitivity
    Jun Zhang
    Shane T. Mueller
    [J]. Psychometrika, 2005, 70 : 203 - 212