Timeline for What is a good roadmap for learning Shimura curves?
Current License: CC BY-SA 4.0
10 events
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| Apr 21, 2022 at 9:22 | history | edited | Martin Sleziak | CC BY-SA 4.0 |
replaced the dead link
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| Oct 17, 2019 at 4:44 | comment | added | mathematics2x2life | @MattCuffaro alpha.math.uga.edu/~pete/expositions2012.html | |
| Mar 20, 2019 at 22:00 | comment | added | Matt Cuffaro | @PeteL.Clark the link for your lecture notes is broken. | |
| Jan 9, 2010 at 15:02 | comment | added | Anweshi | @Pete Clark. Perhaps for the situation of moduli of elliptic curves the expose of Deligne-Rapoport ought to be more accessible than Katz-Mazur. | |
| Jan 9, 2010 at 13:43 | comment | added | user1073 | @Pete: This response is really fantastic. Thanks so much! | |
| Jan 9, 2010 at 13:32 | vote | accept | CommunityBot | moved from User.Id=1073 by developer User.Id=69903 | |
| Jan 9, 2010 at 13:00 | comment | added | Pete L. Clark | @TL: That's a useful remark. The trace formula is certainly something that should be in "The Bible of Modular Curves" and is not found in either Shimura or Katz-Mazur. | |
| Jan 9, 2010 at 12:50 | comment | added | Tyler Lawson | I can't add much to this fairly comprehensive answer, so I'm going to leave this as a comment. Miyake's book "Modular forms" also covers some ground related to automorphic forms on Shimura curves. It is mostly upper-half-plane stuff in a manner similar to more elementary references than you're looking for with respect to modular curves. However, it at least has the benefit of covering the Eichler-Selberg trace formula (and, correspondingly, some about CM points) for Shimura curves in some detail. | |
| Jan 9, 2010 at 12:32 | history | edited | Pete L. Clark | CC BY-SA 2.5 |
deleted 2 characters in body
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| Jan 9, 2010 at 12:04 | history | answered | Pete L. Clark | CC BY-SA 2.5 |