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Discrete and continuous time cointegration

机译:离散和连续时间协整

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摘要

We give a definition of integration and cointegration in continuous time and study characterizations of those definitions, in particular for CARMA (Continuous time ARMA) processes. We check also that such singularities in CARMA processes may imply unit roots problems in the discretized corresponding process. Then, error correction representations in continuous time are exhibited and discussed, and a general theorem of representation giving a precise description of the singularities is proved. Lastly, we look at other singularities emphasizing the importance of estimating the continuous time model if it is the true one: a one-dimensional noise can generate a two-dimensional regular AR process.
机译:我们给出了连续时间中的积分和协整的定义,并研究了这些定义的特性,尤其是对于CARMA(连续时间ARMA)过程。我们还检查了CARMA流程中的此类奇异之处可能暗示离散化的相应流程中存在单位根问题。然后,展示并讨论了连续时间的纠错表示形式,并证明了给出奇异点精确描述的一般表示定理。最后,我们看一下其他奇点,这些奇点强调了估计连续时间模型(如果它是真实的)的重要性:一维噪声可以生成二维规则的AR过程。

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