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AI 根据所提供的论文材料归类:摘要明确研究混频 VAR、脉冲响应误设以及信息流带来的实时预测更新,直接对应三项宏观方法方向。

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关注这篇论文的作者
Eric Ghysels

宏观经济学与混频数据的现实

研究问题
研究将不同采样频率的序列统一为低频后,如何误设共同动态与脉冲响应,并如何直接利用可观测混频数据分析相互影响。
方法与思路
作者提出不依赖潜在过程表示的混频 VAR,设计简约参数化及经典和贝叶斯估计方法,并分析信息发布时间与实时预测更新。
材料陈述的贡献
摘要称刻画了传统共同低频 VAR 及其脉冲响应的误设,提供可处理双向跨频影响的模型,并以数值和实证展示忽略混频的后果。
阅读关注点
应核对跨频动态及脉冲响应的定义、结构解释所需条件,以及误设推导、信息发布时点处理与不同估计方法的适用范围。
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本导读限于所给出版社摘要;具体识别限制、参数条件和实证损失未说明,不依赖潜在过程表示本身也不足以确立政策因果解释。

原文摘要

Many time series are sampled at different frequencies. When we study co-movements between such series we usually analyze the joint process sampled at a common low frequency. This has consequences in terms of potentially mis-specifying the co-movements and hence the analysis of impulse response functions—a commonly used tool for economic policy analysis. We introduce a class of mixed frequency VAR models that allows us to measure the impact of high frequency data on low frequency and vice versa. Our approach does not rely on latent processes/shocks representations. As a consequence, the mixed frequency VAR is an alternative to commonly used state space models for mixed frequency data. State space models are parameter-driven whereas mixed frequency VAR models are observation-driven models as they are formulated exclusively in terms of observable data and do not involve latent processes as well as shocks and thus avoid the need to formulate measurement equations, filtering, etc. We also propose various parsimonious parameterizations, in part inspired by recent work on MIDAS regressions. We also explicitly characterize the mis-specification of a traditional common low frequency VAR and its implied mis-specified impulse response functions. The class of mixed frequency VAR models can also characterize the timing of information releases for a mixture of sampling frequencies and the real-time updating of predictions caused by the flow of high frequency information. Various estimation procedures for mixed frequency VAR models are also proposed, both classical and Bayesian. Numerical and empirical examples quantify the consequences of ignoring mixed frequency data.

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