Ticket #13046 (needs_review enhancement)
Equimultiple liftings of curves over finite fields
| Reported by: | minz | Owned by: | AlexGhitza |
|---|---|---|---|
| Priority: | minor | Milestone: | sage-5.10 |
| Component: | algebraic geometry | Keywords: | deformation theory, plane curves |
| Cc: | Work issues: | ||
| Report Upstream: | N/A | Reviewers: | |
| Authors: | Moritz Minzlaff | Merged in: | |
| Dependencies: | #12995 | Stopgaps: |
Description (last modified by minz) (diff)
Let C be a plane projective curves over a finite field k and S a finite set of k-sections of the curve. It would be nice if Sage could compute a lifting of the plane curve to a p-adic ring R (with finite precision) and liftings of the k-sections to R-sections of the lifted curve such that the multiplicity of C at the i-th section is the same as the multplicity of the lifting at the lifted section.
Apply trac_13046_v2.patch
Attachments
Change History
Changed 12 months ago by minz
-
attachment
trac_13046_inital.patch
added
modifies the signature of the method
Changed 5 months ago by minz
-
attachment
trac_13046_v2.patch
added
new version simplifies the signature/use of the method
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