几乎周期相关时间序列谱分析中的渐近分布和子采样
Asymptotic distributions and subsampling in spectral analysis for almost periodically correlated time series
摘要:
本文的目的是建立非平稳、几乎周期相关的时间序列的谱密度和相干性大小的亚采样的渐进分布和一致性。我们证明了谱密度估计的渐近正态性和相干统计量的大小的极限分布的所有点从双频广场。理论结果在$α$ -混合和力矩条件下成立。
英文摘要:
The aim of this article is to establish asymptotic distributions and consistency of subsampling for spectral density and for magnitude of coherence for non-stationary, almost periodically correlated time series. We show the asymptotic normality of the spectral density estimator and the limiting distribution of a magnitude of coherence statistic for all points from the bifrequency square. The theoretical results hold under $α$-mixing and moment conditions.
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