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ARFIMA Approximation and Forecasting of the Limiting Aggregate Structure of Long-Memory Process

机译:长记忆过程的极限聚集结构的ARFIMA逼近与预测

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摘要

This article studies Man and Tiao's (2006) low-order autoregressive fractionally integrated moving-average (ARFIMA) approximation to Tsai and Chan's (2005b) limiting aggregate structure of the long-memory process. In matching the autocorrelations, we demonstrate that the approximation works well,especially for larger d values. In computing autocorrelations over long lags for larger d value, using the exact formula one might encounter numerical problems. The use of the ARFIMA(0, d, d i) model provides a useful alternative to compute the autocorrelations as a really close approximation. In forecasting future aggregates, we demonstrate the close performance of using the ARFIMA(0, d, d i) model and the exact aggregate structure. In practice, this provides a justification for the use of a low-order ARFIMA model in predicting future aggregates of long-memory process.
机译:本文研究了Man and Tiao(2006)的低阶自回归分数积分移动平均(ARFIMA)逼近Tsai和Chan(2005b)的长记忆过程的聚集结构。在匹配自相关时,我们证明了近似效果很好,尤其是对于较大的d值。在较大d值的长时间滞后中计算自相关时,使用精确公式可能会遇到数值问题。使用ARFIMA(0,d,d i)模型提供了一个有用的替代方法,可以将自相关计算为非常接近的近似值。在预测未来的聚集体时,我们演示了使用ARFIMA(0,d,d i)模型和精确的聚集体结构的紧密性能。实际上,这为使用低阶ARFIMA模型预测长期记忆过程的未来总量提供了依据。

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