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首页> 外文期刊>Psychometrika >Likelihood-Based Clustering of Meta-Analytic SROC Curves
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Likelihood-Based Clustering of Meta-Analytic SROC Curves

机译:基于似然性的亚分析SROC曲线聚类

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摘要

Meta-analysis of diagnostic studies experience the common problem that different studies might not be comparable since they have been using a different cut-off value for the continuous or ordered categorical diagnostic test value defining different regions for which the diagnostic test is defined to be positive. Hence specificities and sensitivities arising from different studies might vary just because the underlying cut-off value had been different. To cope with the cut-off value problem interest is usually directed towards the receiver operating characteristic (ROC) curve which consists of pairs of sensitivities and false-positive rates (1-specificity). In the context of meta-analysis one pair represents one study and the associated diagram is called an SROC curve where the S stands for “summary”. In meta-analysis of diagnostic studies emphasis has traditionally been placed on modelling this SROC curve with the intention of providing a summary measure of the diagnostic accuracy by means of an estimate of the summary ROC curve. Here, we focus instead on finding sub-groups or components in the data representing different diagnostic accuracies. The paper will consider modelling SROC curves with the Lehmann family which is characterised by one parameter only. Each single study can be represented by a specific value of that parameter. Hence we focus on the distribution of these parameter estimates and suggest modelling a potential heterogeneous or cluster structure by a mixture of specifically parameterised normal densities. We point out that this mixture is completely nonparametric and the associated mixture likelihood is well-defined and globally bounded. We use the theory and algorithms of nonparametric mixture likelihood estimation to identify a potential cluster structure in the diagnostic accuracies of the collection of studies to be analysed. Several meta-analytic applications on diagnostic studies, including AUDIT and AUDIT-C for detection of unhealthy alcohol use, the mini-mental state examination for cognitive disorders, as well as diagnostic accuracy inspection data on metal fatigue of aircraft spare parts, are discussed to illustrate the methodology.
机译:诊断研究的荟萃分析遇到一个共同的问题,即不同的研究对连续或有序的分类诊断测试值使用了不同的临界值,从而定义了诊断测试被定义​​为阳性的不同区域,因此它们可能无法进行比较。因此,不同研究产生的特异性和敏感性可能会有所不同,只是因为基本的临界值有所不同。为了应对临界值问题,通常将注意力转向接收器工作特性(ROC)曲线,该曲线由成对的灵敏度和假阳性率(1-特异性)组成。在荟萃分析中,一对代表一项研究,相关图称为SROC曲线,其中S代表“摘要”。在诊断研究的荟萃分析中,传统上将重点放在对此SROC曲线的建模上,以期通过对ROC曲线的估算来提供对诊断准确性的总结。在这里,我们将重点放在查找代表不同诊断准确性的数据中的子组或组件。本文将考虑使用仅由一个参数表征的Lehmann系列对SROC曲线进行建模。每个研究都可以由该参数的特定值表示。因此,我们将重点放在这些参数估计值的分布上,并建议通过特定参数化的正常密度的混合来对潜在的异构或群集结构进行建模。我们指出,这种混合是完全非参数的,并且相关的混合可能性是定义明确的并且是全局有界的。我们使用非参数混合似然估计的理论和算法来确定要分析的研究集合的诊断准确性中的潜在聚类结构。讨论了在诊断研究中的几种荟萃分析应用程序,包括用于检测不健康酒精使用的AUDIT和AUDIT-C,认知障碍的迷你心理状态检查以及飞机零件金属疲劳的诊断准确性检查数据,以说明方法。

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