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Modeling RCOV matrices with a generalized threshold conditional autoregressive Wishart model

机译:使用广义阈值条件自回转性Wishart模型建模RCOV矩阵

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摘要

In this article, we propose a generalized threshold conditional autoregressive Wishart (GTCAW) model to analyze the dynamics of the realized covariance (RCOV) matrices. This model extends the idea of [29] to a threshold framework. It is believed that, as in many financial time series, the dynamic of RCOV matrices exhibits nonlinearity and may be better explained by a threshold type model. The noncentrality matrix and scale matrix of the Wishart distribution are piecewise linear driven by the lagged values of RCOV matrices and retain two different sources of dynamics. The GTCAW model guarantees the symmetry and positive definiteness of RCOV matrices, some simulation results on the maximum likelihood estimation are also given. Real data examples based on daily RCOV matrices present the nonlinear behavior in these time series and the usefulness of the proposed model.
机译:在本文中,我们提出了一个广义阈值条件自回归哨(GTCAW)模型,以分析实现协方差(RCOV)矩阵的动态。 该模型将[29]的想法扩展到阈值框架。 据信,如在许多金融时间序列中,RCoV矩阵的动态表现出非线性,并且可以通过阈值型模型更好地解释。 Wishart分布的非中心分子矩阵和比例矩阵是由Rcov矩阵的滞后值驱动的分段线性,并保留两个不同的动态来源。 GTCAW模型保证了RCOV矩阵的对称性和正肯定,还给出了最大似然估计的一些模拟结果。 基于每日RCOV矩阵的真实数据示例呈现在这些时间序列中的非线性行为和所提出的模型的有用性。

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