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Association measures for bivariate failure times in the presence of a cure fraction

机译:固化分数存在下双变量失效时间的关联度量

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This paper proposes a new joint model for pairs of failure times in the presence of a cure fraction. The proposed model relaxes some of the assumptions required by the existing approaches. This allows us to add some flexibility to the dependence structure and to widen the range of association measures that can be defined. A numerically stable iterative algorithm based on estimating equations is proposed to estimate the parameters. The estimators are shown to be consistent and asymptotically normal. Simulations show that they have good finite-sample properties. The added flexibility of the proposal is illustrated with an application to data from a diabetes retinopathy study.
机译:本文针对存在固化分数的故障时间对提出了一种新的联合模型。提出的模型放宽了现有方法所需的一些假设。这使我们可以为依赖结构增加一些灵活性,并扩大可以定义的关联度量的范围。提出了一种基于估计方程的数值稳定迭代算法来估计参数。估计量被证明是一致且渐近正态的。仿真表明,它们具有良好的有限样本属性。该提案具有更大的灵活性,可用于糖尿病性视网膜病变研究的数据。

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