趋势断裂下长记忆序列的伪相关

Danshi Zhang, Hao Jin, Danshi Zhang, Wenhua Cao
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引用次数: 0

摘要

本文扩展了虚假关系的理论分析,并考虑了产生单个序列的过程的确定性成分是具有结构变化的长记忆序列的情况。用普通最小二乘估计表明,t统计量出现发散和伪相关。但是,两个具有变化点的长记忆时间序列会产生伪回归。在结构变化点存在的情况下,证实t统计量趋于无穷大的比率随着样本量的增加而增加。数值模拟结果表明,当结构变化是数据的一个特征时,虚假关系的存在是明确的。伪回归不仅依赖于长记忆指标,而且对模型的走势也非常敏感。
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Spurious Relationship of Long Memory Sequences in Presence of Trends Breaks
This article extends the theoretical analysis of spurious relationship and considers the situation where the deterministic components of the processes generating the individual series are long memory sequences with structural changes. Show it by using the ordinary least squares estimator, the t-statistics become divergent and pseudo correlation. However, two long memory time series having change points can produce spurious regression. In the presence of structural change points, confirm the rate of t-statistic tends to infinity increased with the increase in sample size. Numerical simulation results show that when structural changes are a feature of the data, the presence of spurious relationship is unambiguous. And the spurious regression not only depends on long memory indexes, but also for trend of model is also very sensitive.
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