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SENSITIVITY ANALYSIS FOR UNMEASURED CONFOUNDING IN COARSE STRUCTURAL NESTED MEAN MODELS

机译:粗糙结构嵌套平均模型中未测量混淆的敏感性分析

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摘要

Coarse Structural Nested Mean Models (SNMMs, Robins (2000)) and G-estimation can be used to estimate the causal effect of a time-varying treatment from longitudinal observational studies. However, they rely on an untestable assumption of no unmeasured confounding. In the presence of unmeasured confounders, the unobserved potential outcomes are not missing at random, and standard G-estimation leads to biased effect estimates. To remedy this, we investigate the sensitivity of G-estimators of coarse SNMMs to unmeasured confounding, assuming a nonidentifiable bias function which quantifies the impact of unmeasured confounding on the average potential outcome. We present adjusted G-estimators of coarse SNMM parameters and prove their consistency, under the bias modeling for unmeasured confounding. We present a sensitivity analysis for the effect of the ART initiation time on the mean CD4 count at year 2 after infection in HIV-positive patients, based on the prospective Acute and Early Disease Research Program.
机译:粗糙结构嵌套平均模型(SNMMS,Robins(2000))和G估计可用于估计纵向观察研究中的时变治疗的因果效应。然而,他们依靠不测量的混乱的不可追求的假设。在未测量的混乱存在的情况下,未观察到的潜在结果在随机缺失,标准G估计导致偏见效应估计。为了解决这个问题,我们研究了粗SNMMS的G估计对未测量混淆的敏感性,假设不识别的偏置功能,这些功能量化了未测量混淆对平均潜在结果的影响。我们在偏差模型下呈现粗SNMM参数的调整后的G估计,并证明了它们的一致性,以进行未测量的混淆。我们基于前瞻性急性和早期疾病研究计划,在艾滋病毒阳性患者感染后第2次感染的平均CD4计数的敏感性分析。

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