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Polynomial computation of Hankel singular values

机译:Hankel奇异值的多项式计算

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A revised and improved version of a polynomial algorithm is presented. It was published by N.J. Young (1990) for the computation of the singular values and vectors of the Hankel operator defined by a linear time-invariant system with a rotational transfer matrix. Tentative numerical experiments indicate that for high-order systems, scaling of the polynomial matrices N and D (so that the constant and leading coefficient matrices are of the same order of magnitude) is mandatory, and that solution of bilateral linear polynomial matrix equations by coefficient expansion is highly inefficient.
机译:提出了一个经过修订的和改进的多项式算法版本。 它由N.J. Young(1990)发布,用于计算由具有旋转传输矩阵的线性时间 - 不变系统定义的Hankel操作员的奇异值和向量。 暂定数值实验表明,对于高阶系统,多项式矩阵N和D的缩放(使得常数和前导系数矩阵具有相同的级别)是强制性的,并且双边线性多项式矩阵方程通过系数的解决方案 扩张是高效的。

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