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An algorithm for the exact Fisher information matrix of vector ARMAX time series

机译:向量ARMAX时间序列的精确Fisher信息矩阵的算法

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In this paper an algorithm is developed for the exact Fisher information matrix of a Gaussian vector ARMAX or VARMAX process. The algorithm proposed in this paper is composed by Chandrasekhar recursion equations at a vector-matrix level, and some of these recursions consist of derivatives based on appropriate differential rules applied to a state space model for a vector process. The chosen representation is such that the recursions extracted from the state space model are given in terms of expectations of derivatives of innovations, and not the process and observation disturbances. The algorithm will be illustrated by an example. On that example, a comparison is made with results from E4, a toolbox for Matlab, and with the asymptotic information matrix.
机译:本文针对高斯向量ARMAX或VARMAX过程的精确Fisher信息矩阵开发了一种算法。本文提出的算法由向量矩阵级别的Chandrasekhar递归方程组成,其中一些递归由基于适用于向量过程的状态空间模型的适当微分规则的导数组成。选择的表示形式是这样的:从状态空间模型中提取的递归是根据创新衍生产品的期望而不是过程和观察干扰给出的。该算法将通过示例进行说明。在该示例中,将与Matlab工具箱E4的结果以及渐近信息矩阵进行了比较。

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