对比两种基于倾向分数的方法来平衡共变量:重叠权重和细分分层方法在现实世界索赔数据中的比较
Wen Wan1, Manoradhan Murugesan2, Robert S Nocon3
1Section of General Internal Medicine, Department of Medicine, The University of Chicago, 5841 S. Maryland Ave, Chicago, MC, IL, 2007, 60637, USA. wwan1@medicine.bsd.uchicago.edu.
BMC medical research methodology
|June 3, 2024
概括
与细分分层 (FS) 相比,重叠权重 (OW) 方法提供了优越的共变量平衡,提高了大索赔数据中的平均治疗效果估计,具有低患病率暴露和低频率结果.
科学领域:
- 流行病学 流行病学
- 生物统计学 生物统计学
- 医疗保健服务研究 医疗服务研究
背景情况:
- 倾向分数 (PS) 方法,如重叠加权 (OW) 和细分分层 (FS) 实现了优异的共变量平衡.
- OW与其他权重方法进行比较,FS与分层和匹配方法进行比较.
- 没有研究直接比较OW和FS,特别是在具有低患病率暴露和低频率结果的大型索赔数据中.
研究的目的:
- 为了比较重叠加权重 (OW) 和细分分层 (FS) 方法的性能.
- 评估OW和FS在大型索赔数据中,其特点是患病率低的暴露和低频率的结果.
- 评估共变量平衡和平均治疗效果估计的准确性.
主要方法:
- 使用德克萨斯州医疗补助申请数据 (N=42,628) 对于2012年糖尿病成年受益者.
- 使用加权通用线性模型估计卫生中心出勤的平均治疗效应.
- 使用等离子模式方法进行模拟 (N=4,000) 以评估在各种条件下的相对性能.
主要成果:
- 在经验实例中,OW 显示出优异的协变平衡,标准化平均差异和Mahalanobis平衡距离 (MB) 比FS小.
- 在模拟中,OW与FS相比,始终实现了更小的MB,相对偏差,以及更好的平方根平均平方误差和覆盖概率.
- 在各种模拟场景中,OW产生了几乎完美的共变量平衡.
结论:
- 叠加权重 (OW) 在实现优异的共变量平衡方面非常有效.
- OW提高了平均治疗效果估计的准确性,特别是在具有挑战性的数据设置中.
- OW是一种推的方法,用于分析具有低患病率暴露率和低频率结果的大型索赔数据.
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