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Graphical Tests for the Assumption of Gamma and Inverse Gaussian Frailty Distributions

机译:假设伽玛和逆高斯脆弱分布的图形测试

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The common choices of frailty distribution in lifetime data models include the Gamma and Inverse Gaussian distributions. We present diagnostic plots for these distributions when frailty operates in a proportional hazards framework. Firstly, we present plots based on the form of the unconditional survival function when the baseline hazard is assumed to be Weibull. Secondly, we base a plot on a closure property that applies for any baseline hazard, namely, that the frailty distribution among survivors at time t has the same form as the original distribution, with the same shape parameter but different scale parameter. We estimate the shape parameter at different values of t and examine whether it is constant, that is, whether plotted values form a straight line parallel to the time axis. We provide simulation results assuming Weibull baseline hazard and an example to illustrate the methods.
机译:寿命数据模型中脆弱分布的常见选择包括Gamma和逆高斯分布。当脆弱在比例风险框架中运行时,我们将提供这些分布的诊断图。首先,当基线危害被假定为Weibull时,我们基于无条件生存函数的形式给出图。其次,我们基于适用于任何基准危害的封闭属性进行绘制,即,时间t幸存者之间的脆弱分布具有与原始分布相同的形式,具有相同的形状参数但具有不同的比例参数。我们估计形状参数在t的不同值,并检查它是否恒定,即绘制的值是否形成平行于时间轴的直线。我们提供假设威布尔基线危险的仿真结果,并举例说明这些方法。

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