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Saddlepoint approximations for short and long memory time series: A frequency domain approach

机译:短路和长存储时间序列的鞍点近似:频域方法

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Saddlepoint techniques provide numerically accurate, small sample approximations to the distribution of estimators and test statistics. Except for a few simple models, these approximations are not available in the framework of stationary time series. We contribute to fill this gap. Under short or long range serial dependence, for Gaussian and non Gaussian processes, we show how to derive and implement saddlepoint approximations for two relevant classes of frequency domain statistics: ratio statistics and Whittle's estimator. We compare our new approximations to the ones obtained by the standard asymptotic theory and by two widely-applied bootstrap methods. The numerical exercises for Whittle's estimator show that our approximations yield accuracy's improvements, while preserving analytical tractability. A real data example concludes the paper. (C) 2019 Elsevier B.V. All rights reserved.
机译:SaddlePoint技术为估计器和测试统计数据提供了数字准确,小的样本近似。 除了几个简单的模型外,静止时间序列框架中的这些近似值不可用。 我们有助于填补这个差距。 在短期或长期序列依赖下,对于高斯和非高斯过程,我们展示了如何派生和实施两个相关频域统计类别的鞍点近似:比率统计和柴油估计。 我们将我们的新近似与标准渐近理论获得的新近似和通过两个广泛应用的引导方法进行比较。 Whittle估计器的数值锻炼表明,我们的近似屈服精度的改进,同时保持分析途径。 真实的数据示例将纸张结束。 (c)2019年Elsevier B.V.保留所有权利。

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