对非正态数据的ROC曲线下面积的估计

Q4 Mathematics
S. Balaswamy, R. Vishnu Vardhan
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引用次数: 1

摘要

接收者工作特征曲线是一种广泛使用的分类工具,有助于评估诊断测试的性能,并适应比较两种诊断测试/统计程序,使用其固有和准确性措施,如灵敏度;特异性和曲线下面积。传统和标准的ROC模型是双正态ROC模型,该模型基于测试分数/标记值为正态分布的假设。多年来,一些研究人员开发了各种双分布ROC模型,其中数据具有指数模式,伽马模式,半正态和瑞利的组合模式等。然而,在许多实际情况下,特别是在医学领域,这些可用的分布可能不适合手头的数据。在本文中,我们试图提出两个新的ROC模型,并表明这些模型比现有的ROC模型具有更好的拟合和更好的解释精度。该工作得到了真实数据集和模拟数据集的支持。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Estimation of the area under the ROC curve for non-normal data
Abstract The Receiver Operating Characteristic curve is one of the widely used classification tools that helps in assessing the performance of the diagnostic test as well as accommodates for comparing two diagnostic tests/statistical procedures using its intrinsic and accuracy measures, such as, sensitivity; specificity, and the Area under the Curve. The conventional and standard ROC model is the Bi-normal ROC model which is based on the assumption that the test scores/marker values underlie Normal distributions. Over the years, several researchers have developed various bi-distributional ROC models where the data possess the pattern of Exponential, Gamma, the combination of Half Normal and Rayleigh, etc. However, there are many practical situations, particularly in the field of medicine, where these available distributions may not be of fit for the data at hand. In this article, we attempted to propose two new ROC models and showed that these models have a better fit and explain better accuracy than that of the existing ROC models. The work is supported by a real dataset and simulated datasets.
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CiteScore
1.00
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