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Approximation problems with the divergence criterion for Gaussian variables and Gaussian processes

机译:高斯变量和高斯过程的发散准则的逼近问题

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System identification for stationary Gaussian processes includes an approximation problem. Currently, the subspace algorithm for this problem enjoys much attention. This algorithm is based on a transformation of a finite time series to canonical variable form followed by a truncation. There is no proof that this algorithm is the optimal solution to an approximation problem with a specific criterion. In this paper it is shown that the optimal solution to an approximation problem for Gaussian random variables with the divergence criterion is identical to the main step of the subspace algorithm. An approximation problem for stationary Gaussian processes with the divergence criterion is formulated. (C) 1998 Elsevier Science B.V. All rights reserved. [References: 15]
机译:平稳高斯过程的系统识别包括一个近似问题。当前,用于该问题的子空间算法备受关注。该算法基于有限时间序列到标准变量形式的转换,然后是截断。没有证据表明该算法是具有特定标准的逼近问题的最佳解决方案。本文表明,具有散度准则的高斯随机变量逼近问题的最优解与子空间算法的主要步骤相同。提出了具有散度准则的平稳高斯过程的近似问题。 (C)1998 Elsevier Science B.V.保留所有权利。 [参考:15]

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