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Sparse Autoregressive based Estimation for Long-memory Models

机译:长记忆模型的基于稀疏自回归的估计

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Many economic, financial and engineering time series data exhibit long-term persistence. The autoregressive fractionally integrated moving average (ARFIMA) process is characterized by a slowly decaying autocorrelation function and arises as a popular statistical tool for modeling long memory time series. After years of development on the semipara-metric two-stage direct estimation of ARFIMA, recently there has been a considerable interest in the long-order autoregressive (AR) approximation, as it is observed to be simple and effective. This paper proposes a sparse AR approximation to the ARFIMA process based on penalized conditional likelihood. Simulation study shows that the proposed method leads to better model flexibility and prediction accuracy. Finally, we apply the method to analyze a foreign exchange rate data and the result is very satisfactory.
机译:许多经济,金融和工程时间序列数据显示出长期的持久性。自回归分数积分移动平均值(ARFIMA)过程的特征是缓慢衰减的自相关函数,是一种流行的统计工具,可用于对长存储时间序列进行建模。经过对ARFIMA的半参数两阶段直接估计的多年开发,近来人们对长阶自回归(AR)逼近产生了极大的兴趣,因为它被认为是简单有效的。本文基于惩罚条件似然,提出了一种针对ARFIMA过程的稀疏AR近似。仿真研究表明,该方法具有较好的模型灵活性和预测精度。最后,我们将该方法应用于外汇汇率数据分析,结果令人满意。

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