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J-Fatorization of Rational Matrices which Have Zeros and poles on Imaginary Axis

机译:在虚轴上具有零点和极点的有理矩阵的J因子化

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摘要

The problem of j-factorization of rational matrices which have zeros and poles on the imaginary axis is considered. The proposed procedure or j-factorization is funded on the algorithm of solution of the algebraic Riccati equation whose Hamiltonian matrix has eigenvalues on the imaginary axis. We have considered in detail the case in which factored matrix is singular at infinity. The examples Are given to illustrate the suggested factorization algorithm.
机译:考虑了在虚轴上具有零和极点的有理矩阵的j因式分解问题。拟议的程序或j因式分解是由代数Riccati方程的求解算法提供的,该方程的哈密顿矩阵在虚轴上具有特征值。我们已经详细考虑了因式矩阵在无穷大处是奇异的情况。给出示例以说明建议的分解算法。

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