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Bayesian parametric accelerated failure time spatial model and its application to prostate cancer

机译:贝叶斯参数加速失效时间空间模型及其在前列腺癌中的应用

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Prostate cancer (PrCA) is the most common cancer diagnosed in American men and the second leading cause of death from malignancies. There are large geographical variation and racial disparities existing in the survival rate of PrCA. Much work on the spatial survival model is based on the proportional hazards (PH) model, but few focused on the accelerated failure time (AFT) model. In this paper, we investigate the PrCA data of Louisiana from the Surveillance, Epidemiology, and End Results program and the violation of the PH assumption suggests that the spatial survival model based on the AFT model is more appropriate for this data set. To account for the possible extra-variation, we consider spatially referenced independent or dependent spatial structures. The deviance information criterion is used to select a best-fitting model within the Bayesian frame work. The results from our study indicate that age, race, stage, and geographical distribution are significant in evaluating PrCA survival.
机译:前列腺癌(PrCA)是美国男性中最常见的癌症,也是恶性肿瘤死亡的第二大主要原因。 PrCA的存活率存在很大的地理差异和种族差异。空间生存模型的很多工作都基于比例风险(PH)模型,但很少关注加速失效时间(AFT)模型。在本文中,我们从监视,流行病学和最终结果计划中调查了路易斯安那州的PrCA数据,违反了PH假设表明,基于AFT模型的空间生存模型更适合此数据集。为了考虑可能的额外变化,我们考虑了以空间为参考的独立或从属空间结构。偏差信息标准用于在贝叶斯框架内选择最合适的模型。我们的研究结果表明,年龄,种族,阶段和地理分布对于评估PrCA存活率具有重要意义。

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