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An approach for computing families of multi-branch-point covers and applications for symplectic Galois groups

机译:一种互补伽利尼群体的多分支点封面族的计算方法

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摘要

We propose an approach for the computation of multi-parameter families of Galois extensions with prescribed ramification type. More precisely, we combine existing deformation and interpolation techniques with recently developed strong tools for the computation of 3-point covers. To demonstrate the applicability of our method in relatively large degrees, we compute several families of polynomials with symplectic Galois groups, in particular obtaining the first totally real polynomials with Galois group PSp(6)(2). (C) 2019 Elsevier Ltd. All rights reserved.
机译:我们提出了一种用规定的分支型计算了伽罗瓦延伸的多参数系列的方法。更确切地说,我们将现有的变形和插值技术与最近开发的强大工具相结合,以计算3点盖板。为了证明在相对较大的程度中的方法的适用性,我们将多项多项式的多项式与辛伽罗尼酶组成,特别是获得具有Galois组PSP(6)(2)的第一完全真实的多项式。 (c)2019 Elsevier Ltd.保留所有权利。

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