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Computing the Topology of an Arrangement of Quartics

机译:计算四静物排列的拓扑

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We analyze how to compute in an efficient way the topology of an arrangement of quartic curves. We suggest a sweeping method that generalizes the one presented by Eigenwillig et al. for cubics. The proposed method avoids working with the roots of the involved resultants (most likely algebraic numbers) in order to give an exact and complete answer. We only treat in detail the cases of one and two curves because we do not introduce any significant variation in the several curves case with respect to Eigenwillig’s paper.
机译:我们分析如何以有效的方式计算四曲曲线排列的拓扑。我们建议一种彻底的方法,概括了特征威格等人所呈现的方法。对于立方体。所提出的方法避免使用所涉及的结果(最有可能代数数字)的根,以便给出精确和完整的答案。我们只详细阐述了一个和两条曲线的情况,因为我们没有在eigenwillig的纸张上引入几种曲线案例的任何显着变化。

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