We also deal with a particular type of codimension 3, Cohen-Macaulay quotients A of R; concretely we restrict our attention to codimension 3 arithmetically Cohen-Macaulay subschemes X C Vn defined by the submaximal minors of a symmetric homogeneous matrix We prove that such schemes are glicci and we give lower bounds for the dimension of the corresponding component of the Hilbert scheme.
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机译:我们还处理特定类型的Codimension 3,Cohen-Macaulay版本A的R;具体地,我们将注意力限制在Codimension 3算法中,由对称均质矩阵的潜颌骨上限定义的算法X C VN,我们证明了这种方案是GLICCI,并且我们为希尔伯特方案的相应部件的尺寸提供下限。
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