Identifying causal treatment (or exposure) effects in observational studies requires the data to satisfy the unconfoundedness assumption which is not testable using the observed data. With sensitivity analysis, one can determine how the conclusions might change if assumptions are violated to a certain degree. In this paper, we propose a new technique for sensitivity analysis applicable to clusters observational data with a normally distributed or binary outcome. The proposed methods aim to assess the robustness of estimated treatment effects in a single study as well as in multiple studies, i.e., meta-analysis, against unmeasured confounders. Simulations with various underlying scenarios were conducted to assess the performance of our methods. Unlike other existing sensitivity analysis methods, our methods have no restrictive assumptions on the number of unmeasured confounders or on the relationship between measured and unmeasured confounders, and do not exclude possible interactions between measured confounders and the treatment. Our methods are easy to implement using standard statistical software packages.
翻译:在观察研究中查明因果处理(或接触)效应需要数据才能满足无法用观察到的数据检验的无根据假设。在敏感度分析中,人们可以确定如果假设受到某种程度的违反,结论会如何改变。在本文件中,我们提出了适用于群集观测数据、通常分布或二进制结果的敏感度分析新技术。拟议方法的目的是在一次研究和多次研究中评估估计治疗效应的稳健性,即元分析,以对付非计量的混杂者。对各种基本假设进行了模拟,以评估我们的方法的性能。与其他现有的敏感度分析方法不同,我们的方法对非计量的混杂者人数或计量的和未计量的汇合者之间的关系没有限制性假设,并且不排除测量的汇合者与治疗之间的可能互动。我们的方法很容易使用标准的统计软件包来实施。