
arXiv: 1406.1245
The receiver operating characteristic curve is widely applied in measuring the performance of diagnostic tests. Many direct and indirect approaches have been proposed for modelling the ROC curve, and because of its tractability, the Gaussian distribution has typically been used to model both populations. We propose using a Gaussian mixture model, leading to a more flexible approach that better accounts for atypical data. Monte Carlo simulation is used to circumvent the issue of absence of a closed-form. We show that our method performs favourably when compared to the crude binormal curve and to the semi-parametric frequentist binormal ROC using the famous LABROC procedure.
FOS: Computer and information sciences, binormal curve, Gaussian mixture distributions, Statistics - Applications, Statistics - Computation, ROC curve, Applications of statistics to biology and medical sciences; meta analysis, Monte Carlo method, Methodology (stat.ME), LABROC, Applications (stat.AP), mixture models, Computational methods for problems pertaining to statistics, EM algorithm, Statistics - Methodology, Computation (stat.CO)
FOS: Computer and information sciences, binormal curve, Gaussian mixture distributions, Statistics - Applications, Statistics - Computation, ROC curve, Applications of statistics to biology and medical sciences; meta analysis, Monte Carlo method, Methodology (stat.ME), LABROC, Applications (stat.AP), mixture models, Computational methods for problems pertaining to statistics, EM algorithm, Statistics - Methodology, Computation (stat.CO)
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