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Timeline for answer to "Bad" reduction of Shimura curves via dual graphs by stankewicz

Current License: CC BY-SA 4.0

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S Nov 20, 2022 at 11:09 history suggested The Amplitwist CC BY-SA 4.0
fixed broken links to springerlink.com and math.mcgill.ca; added full citations in tooltips, as well as links to the papers and zbMATH reviews; added authors and titles for references; linked to inkspot's answer (and fixed spelling of username)
Nov 20, 2022 at 8:42 review Suggested edits
S Nov 20, 2022 at 11:09
Jun 22, 2022 at 8:13 history edited CommunityBot
replaced http://math.uga.edu/~pete with http://alpha.math.uga.edu/~pete
Feb 20, 2011 at 18:26 vote accept jvo
Feb 20, 2011 at 18:25 vote accept jvo
Feb 20, 2011 at 18:26
Feb 2, 2011 at 16:50 vote accept jvo
Feb 20, 2011 at 18:25
Jan 14, 2011 at 10:28 comment added stankewicz As for whether there is a translation: I don't know of one. These translations generally pop up when someone is studying the original and decides if they are going to take notes on it in their native tongue they may as well translate it along the way. It's also generally less likely for this to happen with French papers because mathematical French is so close to mathematical English (case in point: EGA).
Jan 14, 2011 at 10:18 comment added stankewicz First an apology: I deleted my above comment because my remark on level was nonsense, I reproduce it with correction here: By level I mean the smallest integer $N$ such that $U (N) \subset H$ where $U (N)$ is as in Boutot-Carayol. As for a moduli-theoretic description there is something which is related to the Shimura curves you describe (with which I unfortunately hold only passing familiarity) see the following paper of Carayol, especially the section on "Un Mod`ele \'Etrange" in archive.numdam.org/ARCHIVE/CM/CM_1986__59_2/CM_1986__59_2_151_0/…
Jan 14, 2011 at 2:25 comment added user4245 Dear stankewicz @ Is there a English translation of Carayol's 1986 paper: Bad reducton of Shimura curves ? Thank you.
Jan 13, 2011 at 20:04 comment added jvo Thanks for this helpful answer! I assume that by dividing the level, you mean not dividing the discriminant of the quaternion algebra? In any case, I am interested specifically in the setting of general totally real fields, where there does not appear to be a moduli theoretic description of the Shimura curve ... which is why I also asked about the applicability of Drinfeld's work in this setting.
Jan 13, 2011 at 19:58 vote accept jvo
Jan 13, 2011 at 20:05
Jan 13, 2011 at 19:01 history edited stankewicz CC BY-SA 2.5
I made a grievous error confusing vertices and edges. Whoops!
Jan 13, 2011 at 14:33 history edited stankewicz CC BY-SA 2.5
deleted 16 characters in body
Jan 13, 2011 at 14:16 history answered stankewicz CC BY-SA 2.5