Capturing Macroeconomic Tail Risks with Bayesian Vector Autoregressions

Andrea Carriero, Todd E. Clark, Massimiliano Marcellino
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引用次数: 37

Abstract

A rapidly growing body of research has examined tail risks in macroeconomic outcomes. Most of this work has focused on the risks of significant declines in GDP, and has relied on quantile regression methods to estimate tail risks. In this paper we examine the ability of Bayesian VARs with stochastic volatility to capture tail risks in macroeconomic forecast distributions and outcomes. We consider both a conventional stochastic volatility specification and a specification featuring a common volatility factor that is a function of past financial conditions. Even though the conditional predictive distributions from the VAR models are symmetric, our estimated models featuring time-varying volatility yield more time variation in downside risk as compared to upside risk—a feature highlighted in other work that has advocated for quantile regression methods or focused on asymmetric conditional distributions. Overall, the BVAR models perform comparably to quantile regression for estimating tail risks, with, in addition, some gains in standard point and density forecasts.
用贝叶斯向量自回归捕捉宏观经济尾部风险
越来越多的研究机构对宏观经济结果中的尾部风险进行了研究。这方面的大部分工作都集中在GDP显著下降的风险上,并依赖于分位数回归方法来估计尾部风险。在本文中,我们检验了随机波动的贝叶斯var在宏观经济预测分布和结果中捕捉尾部风险的能力。我们既考虑传统的随机波动率规范,也考虑具有共同波动率因子的规范,该波动率因子是过去金融状况的函数。尽管VAR模型的条件预测分布是对称的,但与上行风险相比,我们以时变波动性为特征的估计模型在下行风险中产生了更多的时间变化——这一特征在其他倡导分位数回归方法或关注非对称条件分布的工作中得到了强调。总体而言,BVAR模型在估计尾部风险方面的表现与分位数回归相当,此外,在标准点和密度预测方面也有所提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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