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Frequency domain estimation of temporally aggregated Gaussian cointegrated systems

机译:时间聚集高斯协整系统的频域估计

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摘要

This paper considers joint estimation of long run equilibrium coefficients and parameters governing the short run dynamics of a fully parametric Gaussian cointegrated system formulated in continuous time. The model allows the stationary disturbances to be generated by a stochastic differential equation system and for the variables to be a mixture of stocks and flows. We derive a precise form for the exact discrete analogue of the continuous time model in triangular error correction form, which acts as the basis for frequency domain estimation of the unknown parameters using discrete time data. We formally establish the order of consistency and the asymptotic sampling properties of such an estimator. The estimator of the cointegrating parameters is shown to converge at the rate of the sample size to a mixed normal distribution, while that of the short run parameters converges at the rate of the square root of the sample size to a limiting normal distribution.
机译:本文考虑了连续时间制定的全参数高斯协整系统的长期平衡系数和控制短期动力学的参数的联合估计。该模型允许静态扰动由随机微分方程系统生成,并且变量可以是库存和流量的混合。我们以三角误差校正形式导出连续时间模型的精确离散模拟的精确形式,该形式用作使用离散时间数据进行未知参数的频域估计的基础。我们正式建立了这种估计量的一致性顺序和渐近采样性质。协整参数的估计值显示以样本量的速率收敛到混合正态分布,而短期参数的估计量以样本量的平方根速率收敛到极限正态分布。

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