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Pairwise Likelihood Inference for Nested Hidden Markov Chain Models for Multilevel Longitudinal Data

机译:多层次纵向数据嵌套隐马尔可夫链模型的成对似然推断

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摘要

In the context of multilevel longitudinal data, where sample units are collected in clusters, an important aspect that should be accounted for is the unobserved heterogeneity between sample units and between clusters. For this aim, we propose an approach based on nested hidden (latent) Markov chains, which are associated with every sample unit and with every cluster. The approach allows us to account for the previously mentioned forms of unobserved heterogeneity in a dynamic fashion; it also allows us to account for the correlation that may arise between the responses provided by the units belonging to the same cluster. Under the assumed model, computing the manifest distribution of these response variables is infeasible even with a few units per cluster. Therefore, we make inference on this model through a composite likelihood function based on all the possible pairs of subjects within each cluster. Properties of the composite likelihood estimator are assessed by simulation. The proposed approach is illustrated through an application to a dataset concerning a sample of Italian workers in which a binary response variable for the worker receiving an illness benefit was repeatedly observed. Supplementary materials for this article are available online.
机译:在多级纵向数据的背景下,样本单位是在群集中收集的,应该考虑的一个重要方面是样本单位之间以及群集之间的不可观测的异质性。为此,我们提出了一种基于嵌套隐式(隐性)马尔可夫链的方法,该方法与每个样本单元和每个聚类相关联。该方法使我们能够以动态方式解决前面提到的未观察到的异质性形式。它也使我们能够考虑到属于同一集群的单元所提供的响应之间可能存在的相关性。在假定的模型下,即使每个群集只有几个单元,也不可能计算这些响应变量的清单分布。因此,我们基于每个聚类中所有可能的对象对,通过复合似然函数对该模型进行推断。通过模拟评估复合似然估计器的属性。通过对涉及意大利工人样本的数据集的应用举例说明了所建议的方法,在该数据集中,反复观察到针对接受疾病补助的工人的二进制响应变量。可在线获得本文的补充材料。

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