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Choosing Prior Hyperparameters: With Applications to Time-Varying Parameter Models

机译:选择以前的超参数:在适用于时变参数模型

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Time-varying parameter models with stochastic volatility are widely used to study macroeconomic and financial data. These models are almost exclusively estimated using Bayesian methods. A common practice is to focus on prior distributions that themselves depend on relatively few hyperparameters such as the scaling factor for the prior covariance matrix of the residuals governing time variation in the parameters. The choice of these hyperparameters is crucial because their influence is sizeable for standard sample sizes. In this article, we treat the hyperparameters as part of a hierarchical model and propose a fast, tractable, easy-to-implement, and fully Bayesian approach to estimate those hyperparameters jointly with all other parameters in the model. We show via Monte Carlo simulations that, in this class of models, our approach can drastically improve on using fixed hyperparameters previously proposed in the literature. Supplementary materials for this article are available online.
机译:随机波动率的时变参数模型被广泛用于研究宏观经济和财务数据。 这些模型几乎完全估计了贝叶斯方法。 常见做法是专注于先前的分布,即自己依赖于相对较少的超参数,例如用于在参数中控制时间变化的残差的先前协方差矩阵的缩放因子。 这些普遍参数的选择是至关重要的,因为它们的影响对于标准样本尺寸是大量的。 在本文中,我们将超级参数视为分层模型的一部分,并提出了一种快速,易于,易于实现的,并完全贝叶斯方法,以估算模型中的所有其他参数的那些Quand参数。 我们通过Monte Carlo模拟显示,在这类模型中,我们的方法可以在文献中使用先前提出的固定封面术语大大改善。 本文的补充材料可在线获得。

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