Foxlee Nicola, Stone Jennifer C, Doi Suhail A R
1The University of Queensland Library 2School of Population Health, Brisbane, Queensland, Australia.
Int J Evid Based Healthc. 2015 Mar;13(1):28-34. doi: 10.1097/XEB.0000000000000037.
: An implicit diagnostic threshold has been thought to be the cause of between-study variation in meta-analyses of diagnostic accuracy studies. Bivariate models have been used to account for implicit diagnostic thresholds. However, little difference in estimates of test performance has been reported between univariate and bivariate models. This study aims to undertake another comparison of these two models in order to determine if spectrum effects could better explain the variation across studies.
Studies were selected from those provided in Ohle et al.'s meta-analysis and quality scored using QUADAS 2. Univariate analyses of sensitivity and specificity were computed using two models: one bias-adjusted and the other not. The univariate sensitivity and specificity results were compared with the bivariate logit-normal summary ROC method.
Similar results were obtained when using summary ROC and univariate pooling methods for sensitivity and specificity. Differences in study characteristics were found for outlier studies in univariate analyses, suggesting spectrum effects.
Univariate pooling methods provide an estimate of test performance for an average disease spectrum which is possibly why results concur with the bivariate models. A better appreciation of such spectrum effects can be demonstrated through univariate analyses, especially when the forest plots are examined in either bias-adjusted or non-bias-adjusted univariate models.
在诊断准确性研究的荟萃分析中,隐性诊断阈值被认为是研究间差异的原因。双变量模型已被用于解释隐性诊断阈值。然而,单变量模型和双变量模型在测试性能估计方面的差异报道较少。本研究旨在对这两种模型进行另一项比较,以确定谱效应是否能更好地解释研究间的差异。
从Ohle等人的荟萃分析中提供的研究中进行选择,并使用QUADAS - 2进行质量评分。使用两种模型计算敏感性和特异性的单变量分析:一种是偏差调整模型,另一种是非偏差调整模型。将单变量敏感性和特异性结果与双变量对数正态汇总ROC方法进行比较。
在使用汇总ROC和单变量合并方法计算敏感性和特异性时,得到了相似的结果。在单变量分析中,发现异常值研究的研究特征存在差异,提示谱效应。
单变量合并方法为平均疾病谱的测试性能提供了估计,这可能就是结果与双变量模型一致的原因。通过单变量分析可以更好地理解这种谱效应,特别是在偏差调整或非偏差调整的单变量模型中检查森林图时。