...
首页> 外文期刊>Statistics in medicine >Testing causal effects in observational survival data using propensity score matching design
【24h】

Testing causal effects in observational survival data using propensity score matching design

机译:使用倾向得分匹配设计测试观察生存数据的因果效应

获取原文
获取原文并翻译 | 示例

摘要

Time‐to‐event data are very common in observational studies. Unlike randomized experiments, observational studies suffer from both observed and unobserved confounding biases. To adjust for observed confounding in survival analysis, the commonly used methods are the Cox proportional hazards (PH) model, the weighted logrank test, and the inverse probability of treatment weighted Cox PH model. These methods do not rely on fully parametric models, but their practical performances are highly influenced by the validity of the PH assumption. Also, there are few methods addressing the hidden bias in causal survival analysis. We propose a strategy to test for survival function differences based on the matching design and explore sensitivity of the P ‐values to assumptions about unmeasured confounding. Specifically, we apply the paired Prentice‐Wilcoxon (PPW) test or the modified PPW test to the propensity score matched data. Simulation studies show that the PPW‐type test has higher power in situations when the PH assumption fails. For potential hidden bias, we develop a sensitivity analysis based on the matched pairs to assess the robustness of our finding, following Rosenbaum's idea for nonsurvival data. For a real data illustration, we apply our method to an observational cohort of chronic liver disease patients from a Mayo Clinic study. The PPW test based on observed data initially shows evidence of a significant treatment effect. But this finding is not robust, as the sensitivity analysis reveals that the P ‐value becomes nonsignificant if there exists an unmeasured confounder with a small impact.
机译:在观察研究中,事件时间数据很常见。与随机实验不同,观察性研究患有观察到的和不观察室的混杂偏见。为了调节在存活分析中观察到的混淆,常用的方法是Cox比例危害(pH)模型,加权Logrank测试和治疗加权Cox pH模型的反概率。这些方法不依赖于完全参数模型,但它们的实际表现受到pH假设的有效性的高度影响。此外,少数方法解决了因果生存分析中隐藏的偏差。我们提出了一种基于匹配的设计来测试生存函数差异的策略,并探讨P-Values对未测量混杂的假设的敏感性。具体地,我们将配对的Prentice-Wilcoxon(PPW)测试或修改的PPW测试应用于倾向得分匹配数据。仿真研究表明,当pH假设发生故障时,PPW型测试在情况下具有更高的功率。对于潜在的隐藏偏见,我们基于匹配对的敏感性分析来评估我们发现的鲁棒性,追随Rosenbaum对不vival数据的想法。对于真实的数据图示,我们将我们的方法应用于来自Mayo诊所研究的慢性肝病患者的观察队队列。基于观察数据的PPW测试最初显示了显着治疗效果的证据。但这种发现并不稳健,因为敏感性分析表明,如果存在具有较小影响的未测量混淆,P-value会因缺乏显着性。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号