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Deterministic versus stochastic seasonal fractional integration and structural breaks

机译:确定性与随机季节性分数整合和结构性断裂

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This paper considers a general model which allows for both deterministic and stochastic forms of season-ality, including fractional (stationary and nonstationary) seasonal orders of integration, and also incorporating endoge-nously determined structural breaks. Monte Carlo analysis shows that, in the case of a single break, the suggested procedure performs well even in small samples, accurately capturing the seasonal properties of the series, and correctly detecting the break date. As an illustration, the model is estimated using four US series (output, consumption, imports and exports). The results suggest that the seasonal patterns of these variables have changed over time: specifically, in the second subsample the systematic component of season-ality becomes insignificant, whilst the degree of persistence increases.
机译:本文考虑了一个通用模型,该模型允许确定性和随机形式的季节变化,包括分数(平稳和非平稳)季节性整合阶次,并且还包含内生确定的结构性断裂。蒙特卡洛分析表明,在单次中断的情况下,建议的程序即使在小样本中也能很好地执行,可以准确地捕获序列的季节性特征,并正确检测中断日期。作为说明,该模型是使用四个美国系列(产出,消费,进口和出口)估算的。结果表明,这些变量的季节模式随时间而变化:特别是,在第二个子样本中,季节性的系统组成变得微不足道,而持久性的程度则增加。

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