4 citations · 15 across the 11 of their papers we have counts for
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math.AC2008
Finite sets of -planes in affine space
Mathias Lederer
Let be a subvariety of affine space whose irreducible components are -dimensional linear or affine subspaces of . Denote by $D(A)\subset\mathbb{…
math.AC2007★ 1 cited
Finite subsets of projective space, and their ideals
Mathias Lederer
Let be a finite set of closed rational points in projective space, let be the vanishing ideal of , and let be th…
math.AC2006★ 3 cited
The vanishing ideal of a finite set of closed points in affine space
Mathias Lederer
Given a finite set of closed rational points of affine space over a field, we give a Gröbner basis for the lexicographic ordering of the ideal of polynomials which vanish at all gi…