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Phase randomisation: numerical study of higher cumulants behaviour

机译:相随机化:高累积量行为的数值研究

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摘要

For the purpose of testing for stationarity in a time series, a phase randomisation procedure is reviewed and modified, and applied to a wide range of time-series models. These include linear stationary, linear non-stationary, non-linear stationary and non-linear non-stationary processes. Surrogate series are simulated using Standard and Rescaling methods. For all processes, the higher-order central moments of the original series are preserved in the surrogate series using the Rescaling method whereas under the Standard approach only the even central moments are preserved. The density of higher order cumulant estimates obtained under the Rescaling method exhibits unimodality when the process is stationary and multimodality otherwise. The primary aim is to develop a suite of diagnostic tests in order to assess the convergence of Markov Chain Monte Carlo algorithms. Applications of the method as a convergence diagnostic test of Markov Chain Monte Carlo are also discussed.
机译:为了测试时间序列中的平稳性,需要审查和修改相位随机化过程,并将其应用于各种时间序列模型。这些包括线性平稳,线性非平稳,非线性平稳和非线性非平稳过程。替代系列使用标准和重新缩放方法进行模拟。对于所有过程,使用重新缩放方法将原始序列的高阶中心矩保留在代理序列中,而在标准方法下,仅保留偶数中心矩。当过程稳定时,在“重缩放”方法下获得的高阶累积量估计的密度呈现单峰性,否则呈现多峰性。主要目的是开发一套诊断测试,以评估Markov Chain Monte Carlo算法的收敛性。还讨论了该方法作为马尔可夫链蒙特卡罗算法的收敛性诊断测试的应用。

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