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Investigating the correlation structure of quadrivariate udder infection times through hierarchical Archimedean copulas

机译:通过分层的阿基米德系脉法研究四变量乳房感染时间的相关结构

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摘要

The correlation structure imposed on multivariate time to event data is often of a simple nature, such as in the shared frailty model where pairwise correlations between event times in a cluster are all the same. In modeling the infection times of the four udder quarters clustered within the cow, more complex correlation structures are possibly required, and if so, such more complex correlation structures give more insight in the infection process. In this article, we will choose a marginal approach to study more complex correlation structures, therefore leaving the modeling of marginal distributions unaffected by the association parameters. The dependency of failure times will be induced through copula functions. The methods are shown for (mixtures of) the Clayton copula, but can be generalized to mixtures of Archimedean copulas for which the nesting conditions are met (McNeil in J Stat Comput Simul 6:567–581, 2008; Hofert in Comput Stat Data Anal 55:57–70, 2011).
机译:施加到事件数据的多元时间上的相关结构通常具有简单的性质,例如在共享脆弱模型中,集群中事件时间之间的成对相关都相同。在对聚集在奶牛内的四个乳房季度的感染时间进行建模时,可能需要更复杂的相关结构,如果这样,这种更复杂的相关结构将为感染过程提供更多的见识。在本文中,我们将选择一种边际方法来研究更复杂的相关结构,因此使边际分布的建模不受关联参数的影响。失效时间的依赖性将通过copula函数引起。所示方法适用于Clayton copula的(混合物),但可以推广到满足嵌套条件的Archimedean copulas的混合物(McNeil in J Stat Comput Simul 6:567-581,2008; Hofert在Comput Stat Data Anal中55:57–70,2011)。

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