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Analysis of clustered spatially correlated binary data using autologistic model and Bayesian method with an application to dental caries of 3-5-year-old children

机译:基于自体模型和贝叶斯方法的聚类空间相关二元数据分析及其在3-5岁儿童龋齿中的应用

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摘要

The autologistic model, first introduced by Besag, is a popular tool for analyzing binary data in spatial lattices. However, no investigation was found to consider modeling of binary data clustered in uncorrelated lattices. Owing to spatial dependency of responses, the exact likelihood estimation of parameters is not possible. For circumventing this difficulty, many studies have been designed to approximate the likelihood and the related partition function of the model. So, the traditional and Bayesian estimation methods based on the likelihood function are often time-consuming and require heavy computations and recursive techniques. Some investigators have introduced and implemented data augmentation and latent variable model to reduce computational complications in parameter estimation. In this work, the spatially correlated binary data distributed in uncorrelated lattices were modeled using autologistic regression, a Bayesian inference was developed with contribution of data augmentation and the proposed models were applied to caries experiences of deciduous dents.
机译:由Besag首次提出的自动物流模型是一种用于分析空间格中的二进制数据的流行工具。但是,没有发现研究考虑对不相关晶格中聚类的二进制数据进行建模。由于响应的空间依赖性,不可能对参数进行精确的似然估计。为了避免这种困难,已经进行了许多研究来近似模型的可能性和相关的分区函数。因此,基于似然函数的传统和贝叶斯估计方法通常很耗时,并且需要大量的计算和递归技术。一些研究者已经引入并实现了数据扩充和潜在变量模型,以减少参数估计中的计算复杂性。在这项工作中,使用自动对数模型对不相关晶格中分布的空间相关二进制数据进行建模,在数据增强的作用下建立了贝叶斯推断,并将所提出的模型应用于落叶的龋齿经历。

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