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Analysis of identified 2-D noncausal models

机译:识别出的二维非因果模型的分析

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摘要

There are two approaches to the identification of noncausal autoregressive systems in two dimensions differing in the assumed noise model. For both approaches, the maximum likelihood estimator formulated in the frequency domain is presented. The Fisher information matrix is evaluated and found to be the sum of a block-Toeplitz and a block-Hankel matrix. The variance of the parameters, however, cannot be used for comparison of the two approaches, so the variance in the frequency domain is evaluated, assuming that the true system in each case can be described by a model of that type, possibly high-order. In particular, the variance of the spectrum estimate is derived. If the number of parameters tends to infinity, it is shown that the two approaches give the same spectrum estimate variance. The question of which set of true spectra can be described by the respective approaches is discussed.
机译:在假定的噪声模型上,二维的非因果自回归系统的识别有两种方法。对于这两种方法,都提出了在频域中制定的最大似然估计器。对Fisher信息矩阵进行评估,发现该信息是块Toeplitz和块Hankel矩阵的总和。但是,参数的方差不能用于两种方法的比较,因此,假设每种情况下的真实系统都可以由该类型的模型(可能是高阶模型)描述,则对频域中的方差进行评估。 。特别地,得出频谱估计的方差。如果参数的数量趋于无穷大,则表明两种方法给出的频谱估计方差相同。讨论了可以通过相应方法描述哪组真实光谱的问题。

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