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On constructing a shortest linear recurrence relation

机译:关于构造最短线性递归关系

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摘要

It has been shown in the literature that a formulation of the minimal partial realization problem in terms of exact modeling of a behavior lends itself to an iterative polynomial solution. For the scalar case, we explicitly present such a solution in full detail. Unlike classical solution methods based on Hankel matrices, the algorithm is constructive. It iteratively constructs a partial realization of minimal McMillian degree. The algorithm is known in information theory as the Berlekamp-Massey algorithm and is used for constructing a shortest linear recurrence relation for a finite sequence of numbers
机译:在文献中已经表明,根据行为的精确建模,最小局部实现问题的表述使其自身适用于迭代多项式解。对于标量情况,我们明确详细地提出了这样的解决方案。与基于Hankel矩阵的经典求解方法不同,该算法具有建设性。它迭代地构造了最小麦克米利学位的部分实现。该算法在信息论中称为Berlekamp-Massey算法,用于为有限的数字序列构造最短的线性递归关系

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