M. Lederer

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20042008

most citedFinite subsets of projective space, and their ideals

1 citations · 1 across the 4 of their papers we have counts for

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math.AC2008

Finite sets of $d$ -planes in affine space

Mathias Lederer

Let $A$ be a subvariety of affine space $A^{n}$ whose irreducible components are $d$ -dimensional linear or affine subspaces of $A^{n}$ . Denote by $D(A)\subset\mathbb{…

math.AC2007★ 1 cited

Finite subsets of projective space, and their ideals

Mathias Lederer

Let $A$ be a finite set of closed rational points in projective space, let $I$ be the vanishing ideal of $A$ , and let $D (A)$ be th…

Finite sets of d-planes in affine space

Finite subsets of projective space, and their ideals

Finite sets of $d$ -planes in affine space