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Linearly presented perfect ideals of codimension 2 in three variables

机译:线性地呈现了三个变量中的编纂2的完美理想

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The goal of this paper is the fine structure of the ideals in the title, with emphasis on the properties of the associated Rees algebra and the special fiber. The watershed between the present approach and some of the previous work in the literature is that here one does not assume that the ideals in question satisfy the usual generic properties. One exception is a recent work of N. P. H. Lan which inspired the present work. Here we recover and extend his work. We strongly focus on the behavior of the ideals of minors of the corresponding so-called Hilbert–Burch matrix and on conjugation features of the latter. We apply the results to three important models: linearly presented ideals of plane fat points, reciprocal ideals of hyperplane arrangements and linearly presented monomial ideals.
机译:本文的目标是标题中理想的精细结构,重点是相关的REES代数和特殊纤维的性质。 本方法与文献中的一些先前工作之间的流域是这里不认为有问题的理想满足通常的通用属性。 一个例外是最近的N. P. H. LAN的工作激发了目前的工作。 在这里,我们恢复并延长了他的工作。 我们强烈关注相应所谓的Hilbert-Burch矩阵的未成年人的理想和后者的共轭特征的行为。 我们将结果应用于三种重要型号:线性呈现平面脂肪点的理想,超平面安排的互惠理想和线性呈现单体理想。

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