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Pseudo-likelihood methods for longitudinal binary data with non-ignorable missing responses and covariates.

机译:具有不可忽略的缺失响应和协变量的纵向二进制数据的伪似然法。

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In this paper we consider longitudinal studies in which the outcome to be measured over time is binary, and the covariates of interest are categorical. In longitudinal studies it is common for the outcomes and any time-varying covariates to be missing due to missed study visits, resulting in non-monotone patterns of missingness. Moreover, the reasons for missed visits may be related to the specific values of the response and/or covariates that should have been obtained, i.e. missingness is non-ignorable. With non-monotone non-ignorable missing response and covariate data, a full likelihood approach is quite complicated, and maximum likelihood estimation can be computationally prohibitive when there are many occasions of follow-up. Furthermore, the full likelihood must be correctly specified to obtain consistent parameter estimates. We propose a pseudo-likelihood method for jointly estimating the covariate effects on the marginal probabilities of the outcomes and the parameters of the missing data mechanism. The pseudo-likelihood requires specification of the marginal distributions of the missingness indicator, outcome, and possibly missing covariates at each occasions, but avoids making assumptions about the joint distribution of the data at two or more occasions. Thus, the proposed method can be considered semi-parametric. The proposed method is an extension of the pseudo-likelihood approach in Troxel et al. to handle binary responses and possibly missing time-varying covariates. The method is illustrated using data from the Six Cities study, a longitudinal study of the health effects of air pollution.
机译:在本文中,我们考虑了纵向研究,其中随时间测量的结果是二进制的,并且感兴趣的协变量是分类的。在纵向研究中,由于错过研究访问而导致结果和任何随时间变化的协变量缺失是很常见的,从而导致缺失的非单调模式。而且,错过拜访的原因可能与应获得的响应和/或协变量的特定值有关,即,缺失是不可忽略的。对于非单调,不可忽略的缺失响应和协变量数据,全似然方法非常复杂,并且在许多后续情况下,最大似然估计可能会在计算上令人望而却步。此外,必须正确指定全部似然以获得一致的参数估计。我们提出了一种伪似然方法,用于联合估计协变量对结果的边际概率和缺失数据机制的参数的影响。伪似然性要求指定每种情况下的缺失指标,结果以及可能缺失的协变量的边际分布,但要避免对两次或更多次情况下数据的联合分布进行假设。因此,所提出的方法可以被认为是半参数的。所提出的方法是Troxel等人的伪似然方法的扩展。处理二进制响应和可能丢失的时变协变量。使用来自六座城市研究的数据对空气污染的健康影响进行了纵向研究,说明了该方法。

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