存在多重结构断裂的自回归模型的贝叶斯分析和单位根检验

Loukia Meligkotsidou, Elias Tzavalis, Ioannis D. Vrontos
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引用次数: 8

摘要

贝叶斯方法被建议用于推断平稳自回归模型,允许在未知时间发生的经济序列的平均值和误差方差中可能的结构变化(称为中断)。对结构断裂的未知数量和位置进行有效的贝叶斯推理是通过使用类似于前向向后算法的过滤递归来执行的。在对具有多个断裂的平稳自回归模型与其对应的单位根模型进行比较的基础上,提出了一种贝叶斯方法进行单位根检验。在贝叶斯设置中,未知初始条件被视为随机变量,这在单位根检验中特别适用。仿真实验的目的是评估所建议的推理过程的性能,以及研究贝叶斯模型比较方法是否可以区分单位根模型与参数中有多个结构断裂的平稳自回归模型。所提出的方法应用于关键的经济序列,目的是调查它们是否受到平均值和/或误差方差的变化的影响。后者最近受到经济政策的关注,因为改善的货币政策也被作为减少经济序列波动的目标。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On Bayesian Analysis and Unit Root Testing for Autoregressive Models in the Presence of Multiple Structural Breaks
A Bayesian approach is suggested for inferring stationary autoregressive models allowing for possible structural changes (known as breaks) in both the mean and the error variance of economic series occurring at unknown times. Efficient Bayesian inference for the unknown number and positions of the structural breaks is performed by using filtering recursions similar to those of the forward–backward algorithm. A Bayesian approach to unit root testing is also proposed, based on the comparison of stationary autoregressive models with multiple breaks to their counterpart unit root models. In the Bayesian setting, the unknown initial conditions are treated as random variables, which is particularly appropriate in unit root testing. Simulation experiments are conducted with the aim to assess the performance of the suggested inferential procedure, as well as to investigate if the Bayesian model comparison approach can distinguish unit root models from stationary autoregressive models with multiple structural breaks in the parameters. The proposed method is applied to key economic series with the aim to investigate whether they are subject to shifts in the mean and/or the error variance. The latter has recently received an economic policy interest as improved monetary policies have also as a target to reduce the volatility of economic series.
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