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On extremes of bivariate residual lifetimes from generalized Marshall–Olkin and time transformed exponential models

机译:关于广义Marshall-Olkin和时间变换指数模型的二元剩余寿命的极值

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摘要

We study here extremes of residuals of the bivariate lifetime and the residual of extremes of the two lifetimes. In the case of generalized Marshall–Olkin model and the total time transformed exponential model, we first present some sufficient conditions for the extremes of residuals to be stochastically larger than the residual of the corresponding extremes, and then investigate the stochastic order of the residual of extremes of the two lifetimes based on the majorization of the age vector of the residuals.
机译:我们在这里研究双变量寿命的极值残差和两个寿命的极值残差。在广义Marshall-Olkin模型和总时间变换指数模型的情况下,我们首先提出一些充分条件,以使残差的极限随机大于相应极限的残差,然后研究残差的随机顺序。基于残差的年龄向量的主化,得出两个生命的极值。

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