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DISPLACEMENT STRUCTURE IN COMPUTING APPROXIMATE GCD OF UNIVARIATE POLYNOMIALS

机译:计算近似GCD的位移结构的单变量多项式

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摘要

We propose a fast algorithm for the computing approximate GCD of univariate polynomials with coefficients that are given only to a finite accuracy. The algorithm is based on a stabilized version of the generalized Schur algorithm for Sylvester matrix and its embedding. All computations can be done in O(n2) operations, where n is the sum of the degrees of the polynomials. The stability of the algorithm is also discussed.
机译:我们提出了一种快速算法,用于计算近似GCD的单变量多项式,其具有仅给予有限精度的系数。该算法基于SYLVESTER矩阵的广义SCHUR算法的稳定版本及其嵌入。可以在O(n2)操作中完成所有计算,其中n是多项式的程度。还讨论了算法的稳定性。

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