Large Mixed-Frequency Vars with a Parsimonious Time-Varying Parameter Structure

T. Götz, Klemens Hauzenberger
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引用次数: 17

Abstract

In order to simultaneously consider mixed-frequency time series, their joint dynamics, and possible structural change, we introduce a time-varying parameter mixed-frequency vector autoregression (VAR). Time variation enters in a parsimonious way: only the intercepts and a common factor in the error variances can vary. Computational complexity therefore remains in a range that still allows us to estimate moderately large VARs in a reasonable amount of time. This makes our model an appealing addition to any suite of forecasting models. For eleven U.S. variables, we show the competitiveness compared to a commonly used constant-coefficient mixed-frequency VAR and other related model classes. Our model also accurately captures the drop in the gross domestic product during the COVID-19 pandemic.
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具有简约时变参数结构的大混合频变
为了同时考虑混合频率时间序列、它们的联合动力学和可能的结构变化,我们引入了时变参数混合频率向量自回归(VAR)。时间变化以一种简约的方式进入:只有截距和误差方差中的一个共同因子可以变化。因此,计算复杂性仍然保持在一个范围内,使我们能够在合理的时间内估计中等规模的var。这使得我们的模型对任何一套预测模型来说都是一个有吸引力的补充。对于11个美国变量,我们显示了与常用的常系数混合频率VAR和其他相关模型类相比的竞争力。我们的模型还准确地反映了2019冠状病毒病大流行期间国内生产总值的下降。
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