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Approximate Polynomial gcd: Small Degree and Small Height Perturbations

机译:近似多项式gcd:小度和小高度扰动

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摘要

We consider the following computational problem: we are given two coprime univariate polynomials f_0 and f_1 over a ring R and want to find whether after a small perturbation we can achieve a large gcd. We solve this problem in polynomial time for two notions of "large" (and "small"): large degree (when R = F is an arbitrary field, in the generic case when f_0 and f_1 have a so-called normal degree sequence), and large height (when R = Z).
机译:我们考虑以下计算问题:在环R上给了我们两个互质单变量多项式f_0和f_1,并想知道在较小的扰动后是否可以实现较大的gcd。我们在多项式时间内针对两个“大”(和“小”)概念解决了这个问题:大度数(当R = F是任意字段时,在一般情况下,当f_0和f_1具有所谓的正数度数序列时) ,并且高度较大(当R = Z时)。

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