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Meta-analysis and sensitivity analysis for multi-arm trials with selection bias.

机译:带有选择偏倚的多臂试验的荟萃分析和敏感性分析。

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摘要

Multi-arm trials meta-analysis is a methodology used in combining evidence based on a synthesis of different types of comparisons from all possible similar studies and to draw inferences about the effectiveness of multiple compared-treatments. Studies with statistically significant results are potentially more likely to be submitted and selected than studies with non-significant results; this leads to false-positive results. In meta-analysis, combining only the identified selected studies uncritically may lead to an incorrect, usually over-optimistic conclusion. This problem is known asbiselection bias. In this paper, we first define a random-effect meta-analysis model for multi-arm trials by allowing for heterogeneity among studies. This general model is based on a normal approximation for empirical log-odds ratio. We then address the problem of publication bias by using a sensitivity analysis and by defining a selection model to the available data of a meta-analysis. This method allows for different amounts of selection bias and helps to investigate how sensitive the main interest parameter is when compared with the estimates of the standard model. Throughout the paper, we use binary data from Antiplatelet therapy in maintaining vascular patency of patients to illustrate the methods.
机译:多臂试验荟萃分析是一种用于合并证据的方法,该方法基于对所有可能的相似研究的不同类型比较的综合得出的证据,并得出关于多次比较治疗有效性的推论。具有统计显着性结果的研究比具有非显着性结果的研究更有可能提交和选择。这会导致假阳性结果。在荟萃分析中,不加批判地仅组合已识别的选定研究可能会导致错误的,通常是过于乐观的结论。这个问题被称为偏斜。在本文中,我们首先通过允许研究之间的异质性来定义用于多组试验的随机效应荟萃分析模型。该通用模型基于经验对数比的正态近似。然后,我们通过使用敏感性分析并通过对荟萃分析的可用数据定义选择模型来解决发布偏差的问题。此方法允许选择偏差的数量不同,并有助于调查与标准模型的估计值相比,主要兴趣参数的敏感程度。在整篇论文中,我们使用抗血小板疗法的二进制数据来维持患者的血管通畅,以说明方法。

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