Differential geometry of Hilbert schemes of curves in a projective space
- Bielawski, Roger
- Peternell, Carolin
DOIAbstract
We describe the natural geometry of Hilbert schemes of curves in and, in some cases, in , n ≥ 4
We describe the natural geometry of Hilbert schemes of curves in and, in some cases, in , n ≥ 4
In this paper we prove that, for any n ≥ 3, there exist infinitely many r ∈ N and for each of them a...
AbstractThis paper describes a method of producing projective curves with easily computed Hilbert fu...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...
We describe the natural geometry of Hilbert schemes of curves in ℙ3and, in some cases, in ℙn, n ≥ 4
We introduce localization and sheaves to define projective schemes, and in particular the projective...
We study the Hilbert scheme of non degenerate locally Cohen-Macaulay projective curves with general ...
Many important moduli spaces can be constructed as quotients of the Hilbert scheme by a group action...
Progress on the problem whether the Hilbert schemes of locally Cohen–Macaulay curves in P3 are conn...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
We continue the study of maximal families W of the Hilbert scheme, H(d,g)_{sc}, of smooth connected ...
In this paper we characterize the degree 4 multiple lines with generic embedding dimension 3 and amo...
International audienceWe work out details of the extrinsic geometry for two Hilbert schemes of some ...
Abstract. We show that the dimension of any component of the Hilbert scheme of space curves (of degr...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
In this paper we prove that, for any n ≥ 3, there exist infinitely many r ∈ N and for each of them a...
AbstractThis paper describes a method of producing projective curves with easily computed Hilbert fu...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...
We describe the natural geometry of Hilbert schemes of curves in ℙ3and, in some cases, in ℙn, n ≥ 4
We introduce localization and sheaves to define projective schemes, and in particular the projective...
We study the Hilbert scheme of non degenerate locally Cohen-Macaulay projective curves with general ...
Many important moduli spaces can be constructed as quotients of the Hilbert scheme by a group action...
Progress on the problem whether the Hilbert schemes of locally Cohen–Macaulay curves in P3 are conn...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
We continue the study of maximal families W of the Hilbert scheme, H(d,g)_{sc}, of smooth connected ...
In this paper we characterize the degree 4 multiple lines with generic embedding dimension 3 and amo...
International audienceWe work out details of the extrinsic geometry for two Hilbert schemes of some ...
Abstract. We show that the dimension of any component of the Hilbert scheme of space curves (of degr...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
In this paper we prove that, for any n ≥ 3, there exist infinitely many r ∈ N and for each of them a...
AbstractThis paper describes a method of producing projective curves with easily computed Hilbert fu...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...
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