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检验医学中的矩形公差区域和多元正态参考区域

Rectangular tolerance regions and multivariate normal reference regions in laboratory medicine.

作者信息

Lucagbo Michael Daniel, Mathew Thomas

机构信息

Department of Mathematics & Statistics, University of Maryland Baltimore County, Baltimore, Maryland, USA.

School of Statistics, University of the Philippines Diliman, Quezon City, Philippines.

出版信息

Biom J. 2023 Mar;65(3):e2100180. doi: 10.1002/bimj.202100180. Epub 2022 Oct 25.

DOI:10.1002/bimj.202100180
PMID:36284498
Abstract

Reference intervals are widely used in the interpretation of results of biochemical and physiological tests of patients. When there are multiple biochemical analytes measured from each subject, a multivariate reference region is needed. Because of their greater specificity against false positives, such reference regions are more desirable than separate univariate reference intervals that disregard the cross-correlations between variables. Traditionally, under multivariate normality, reference regions have been constructed as ellipsoidal regions. This approach suffers from a major drawback: it cannot detect component-wise extreme observations. In the present work, procedures are developed to construct rectangular reference regions in the multivariate normal setup. The construction is based on the criteria for tolerance intervals. The problems addressed include the computation of a rectangular tolerance region and simultaneous tolerance intervals. Also addressed is the computation of mixed reference intervals that include both two-sided and one-sided limits, simultaneously. A parametric bootstrap approach is used in the computations, and the accuracy of the proposed methodology is assessed using estimated coverage probabilities. The problem of sample size determination is also addressed, and the results are illustrated using examples that call for the computation of reference regions.

摘要

参考区间在解释患者生化和生理测试结果中被广泛使用。当从每个受试者测量多个生化分析物时,需要一个多变量参考区域。由于它们对假阳性具有更高的特异性,因此这样的参考区域比忽略变量间相互关系的单独单变量参考区间更可取。传统上,在多变量正态性假设下,参考区域被构建为椭圆形区域。这种方法存在一个主要缺点:它无法检测逐分量的极端观测值。在当前工作中,开发了在多变量正态设置下构建矩形参考区域的程序。该构建基于容忍区间的标准。所解决的问题包括矩形容忍区域和同时容忍区间的计算。还解决了同时包含双侧和单侧界限的混合参考区间的计算问题。在计算中使用了参数自助法,并使用估计的覆盖概率评估所提出方法的准确性。还解决了样本量确定问题,并通过需要计算参考区域的示例来说明结果。

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Regression-based rectangular tolerance regions as reference regions in laboratory medicine.基于回归的矩形公差区域作为检验医学中的参考区域。
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