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visits | member for | 4 years, 7 months |
seen | Jan 7 at 9:25 | |
stats | profile views | 1,192 |
Jul 2 |
awarded | Curious |
Apr 25 |
comment |
On infinitesimal neighbourhood of a point in a projective scheme
@Achinger: Thanks for the answer. |
Apr 25 |
accepted | On infinitesimal neighbourhood of a point in a projective scheme |
Apr 24 |
revised |
On infinitesimal neighbourhood of a point in a projective scheme
deleted 1 character in body |
Apr 24 |
revised |
On infinitesimal neighbourhood of a point in a projective scheme
edited title |
Apr 24 |
revised |
On infinitesimal neighbourhood of a point in a projective scheme
edited title |
Apr 24 |
asked | On infinitesimal neighbourhood of a point in a projective scheme |
Dec 2 |
revised |
Global sections of the structure sheaf of a non-reduced projective scheme
added 146 characters in body |
Dec 2 |
revised |
Global sections of the structure sheaf of a non-reduced projective scheme
edited title |
Dec 2 |
revised |
Global sections of the structure sheaf of a non-reduced projective scheme
edited title |
Dec 2 |
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Global sections of the structure sheaf of a non-reduced projective scheme
No. The ideal of $2l+C'$ does not contain the ideal of the plane. See "Le Schema de Hilbert des Courbes gauches localement Cohen-Macualay n'est (presque) jamais reduit" by M Martin-Descamps and D. Perrin Proposition $0.6$ for such examples. |
Dec 2 |
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Global sections of the structure sheaf of a non-reduced projective scheme
Why the down vote? Is it a trivial question or is there something very unclear? |
Dec 2 |
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Global sections of the structure sheaf of a non-reduced projective scheme
$C$ is not necessarily a plane curve. I do not know how else to write it. I meant that the curve is the scheme associated to an effective divisor on a surface. Using the adjunction formula one sees that the arithmetic genus depends on the degree of the surface. For example take a smooth surface containing $l, C'$. This will also contain the curve $2l+C'$ as a Weil divisor. But the genus depends on the degree of the surface. |
Dec 2 |
revised |
Global sections of the structure sheaf of a non-reduced projective scheme
edited tags |
Dec 2 |
asked | Global sections of the structure sheaf of a non-reduced projective scheme |
Nov 29 |
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Hypersurfaces with Picard group generated by classes of lines on the same plane
@Huizenga: The motivation comes from the study of Noether-Lefschetz locus which I unfortunately do not think is possible to explain in a paragraph. I am sorry. I would expect that for $d$ large enough this phenomenon happens. Again this is motivated by results on Noether-Lefschetz locus. |
Nov 29 |
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Hypersurfaces with Picard group generated by classes of lines on the same plane
@Bright: The base field in $\mathbb{C}$. |
Nov 28 |
asked | Hypersurfaces with Picard group generated by classes of lines on the same plane |
Nov 23 |
revised |
Deformation of a family of curves in a surface
added 39 characters in body |
Nov 23 |
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Deformation of a family of curves in a surface
@Huizenga: Sorry, I meant open subset of $B$. |