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On the application of displacement structure methods to obtain null-spaces of polynomial matrices

机译:关于位移结构方法在获得多项式矩阵零空间中的应用

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In this paper we present different algorithms to obtain the null-space of a polynomial matrix. These algorithms are based on the computation of the constant null-spaces of some associated block Toeplitz matrices. For the case of large block Toeplitz matrices we introduce two fast numerical methods to compute their constant null-spaces and we compare the performance of these fast methods with the classical orthogonal methods. We also discuss briefly the numerical stability of the developed algorithms.
机译:在本文中,我们提出了不同的算法来获取多项式矩阵的零空间。这些算法基于某些关联块Toeplitz矩阵的恒定零空间的计算。对于大块Toeplitz矩阵,我们引入了两种快速数值方法来计算其常量零空间,并将这些快速方法的性能与经典正交方法进行了比较。我们还将简要讨论所开发算法的数值稳定性。

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