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Likelihood inference based on EM algorithm for the destructive length-biased Poisson cure rate model with Weibull lifetime

机译:威布尔寿命的破坏性长度偏置泊松治愈率模型的基于EM算法的似然推断

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In this article, we consider the destructive length-biased Poisson cure rate model, proposed by Rodrigues etal., that presents a realistic and interesting interpretation of the biological mechanism for the recurrence of tumor in a competing causes scenario. Assuming the lifetime to follow the Weibull distribution and censoring mechanism to be non-informative, the necessary steps of the EM algorithm for the determination of the MLEs of the model parameters are developed here based on right censored data. The standard errors of the MLEs are obtained by inverting the observed information matrix. A simulation study is then carried out to examine the method of inference developed here. Finally, the proposed methodology is illustrated with a real melanoma dataset.
机译:在本文中,我们考虑了由Rodrigues等人提出的破坏性的,偏向的泊松治愈率模型,该模型提出了在竞争原因下肿瘤复发的生物学机制的现实而有趣的解释。假设遵循Weibull分布和检查机制的生命周期是非信息性的,则在此基础上根据正确的检查数据,开发了用于确定模型参数的MLE的EM算法的必要步骤。通过将观测到的信息矩阵求逆,可以得到MLE的标准误差。然后进行仿真研究,以检验此处开发的推理方法。最后,用真实的黑色素瘤数据集说明了所提出的方法。

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