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A unified view on Bayesian varying coefficient models

机译:贝叶斯变系数模型的统一视图

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Varying coefficient models are useful in applications where the effect of the covariate might depend on some other covariate such as time or location. Various applications of these models often give rise to case-specific prior distributions for the parameter(s) describing how much the coefficients vary. In this work, we introduce a unified view of varying coefficients models, arguing for a way of specifying these prior distributions that are coherent across various applications, avoid overfitting and have a coherent interpretation. We do this by considering varying coefficients models as a flexible extension of the natural simpler model and capitalising on the recently proposed framework of penalized complexity (PC) priors. We illustrate our approach in two spatial examples where varying coefficient models are relevant.
机译:可变系数模型在协变量的效果可能取决于其他协变量(例如时间或位置)的应用中很有用。这些模型的各种应用通常会导致描述系数变化多少的参数的特定案例先验分布。在这项工作中,我们介绍了不同系数模型的统一视图,主张一种方法来指定这些在各种应用程序中一致的先验分布,避免过度拟合并具有一致的解释。为此,我们将可变系数模型视为自然简单模型的灵活扩展,并利用了最近提出的惩罚复杂性(PC)先验框架。我们在两个与变化系数模型相关的空间示例中说明了我们的方法。

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