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AI 根据所提供的论文材料归类:摘要直接研究跨多个时点的重复结果、缺失模式及均值回归,对应面板数据方法。

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关注这篇论文的作者
S. Vansteelandt
A. Rotnitzky
J. Robins

不可忽略非单调无应答下重复结果均值回归的估计

研究问题
重复结果存在不可忽略且非单调的缺失时,如何推断边际均值,并评估偏离序贯可解释性对结论的影响?
方法与思路
作者用未识别的选择偏差函数索引非参数模型开展敏感性分析,再借助每期无应答概率或缺失者结果均值的参数工作模型估计。
材料陈述的贡献
摘要称,各指定模型下边际均值可识别,估计程序在每期两类工作模型至少一类正确时具有多重稳健性,并扩展至基线协变量回归。
阅读关注点
应核对选择偏差函数如何固定、序贯可解释性的含义,以及每期工作模型正确性的要求、估计实现和敏感性分析范围。
阅读边界
依据版本未注明的索引摘要;选择偏差函数不能由所述数据识别,多重稳健性也不保护某一期两类工作模型同时误设的情形。

原文摘要

We propose a new class of models for making inference about the mean of a vector of repeated outcomes when the outcome vector is incompletely observed in some study units and missingness is nonmonotone. Each model in our class is indexed by a set of unidentified selection-bias functions which quantify the residual association of the outcome at each occasion t and the probability that this outcome is missing after adjusting for variables observed prior to time t and for the past nonresponse pattern. In particular, selection-bias functions equal to zero encode the investigator's a priori belief that nonresponse of the next outcome does not depend on that outcome after adjusting for the observed past. We call this assumption sequential explainability. Since each model in our class is nonparametric, it fits the data perfectly well. As such, our models are ideal for conducting sensitivity analyses aimed at evaluating the impact that different degrees of departure from sequential explainability have on inference about the marginal means of interest. Although the marginal means are identified under each of our models, their estimation is not feasible in practice because it requires the auxiliary estimation of conditional expectations and probabilities given high-dimensional variables. We henceforth discuss the estimation of the marginal means under each model in our class assuming, additionally, that at each occasion either one of the following two models holds: a parametric model for the conditional probability of nonresponse given current outcomes and past recorded data or a parametric model for the conditional mean of the outcome on the nonrespondents given the past recorded data. We call the resulting procedure 2T-multiply robust as it protects at each of the T time points against misspecification of one of these two working models, although not against simultaneous misspecification of both. We extend our proposed class of models and estimators to incorporate data configurations which include baseline covariates and a parametric model for the conditional mean of the vector of repeated outcomes given the baseline covariates.

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