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Bayesian semi-parametric ZIP models with space–time interactions: an application to cancer registry data

机译:时空相互作用的贝叶斯半参数ZIP模型:癌症登记数据的应用

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We analyse lymphoid leukemia incidence data collected between 1988 and 2002 from the cancer registry of Haut-Rhin, a region in north-east France. For each patient, sex, area of residence, date of birth and date of diagnosis are available. Incidence summaries in the registry are grouped by 3-year periods. A disproportionately large frequency of zeros in the data leads to a lack of fit for Poisson models of relative risk. The aim of our analysis was to model the spatio-temporal variations of the disease taking into account some non-standard requirements, such as count data with many zeros and space–time interactions. For this purpose, we consider a flexible zero-inflated Poisson model for semi-parametric regression which incorporates space–time interactions (modelled by means of varying coefficient model) using an extension of the methodology proposed in Fahrmeir & Osuna (2006, Structured additive regression for overdispersed and zero-inflated count data. Stoc. Models Bus. Ind., 22, 351–369). Inference is carried out from a Bayesian perspective using Markov chain Monte Carlo methods by means of the BayesX software. Our analysis of the geographical distribution of the disease and its evolution in time may be considered as a starting point for further studies.
机译:我们分析了1988年至2002年间从法国东北部地区上莱茵(Haut-Rhin)的癌症登记处收集的淋巴白血病发病率数据。对于每个患者,都可以提供性别,居住地区,出生日期和诊断日期。注册表中的事件摘要按3年期分组。数据中零频率的比例过大会导致缺乏相对风险的Poisson模型的拟合度。我们的分析目的是在考虑一些非标准要求的情况下,对疾病的时空变化进行建模,例如具有多个零的计数数据和时空相互作用。为此,我们考虑使用Fahrmeir&Osuna(2006,结构加性回归)中提出的方法扩展,将灵活的零膨胀泊松模型用于半参数回归,该模型包含时空相互作用(通过变化系数模型建模)。用于离散数据和零膨胀计数数据(Stoc。Models Bus。Ind。,22,351–369)。借助BayesX软件,使用马尔可夫链蒙特卡洛方法从贝叶斯角度进行推断。我们对疾病的地理分布及其及时演变的分析可能被视为进一步研究的起点。

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