Graduate Algebraic Geometry Seminar Fall 2017: Difference between revisions
| Line 160: | Line 160: | ||
| bgcolor="#BCD2EE" | | | bgcolor="#BCD2EE" | | ||
Abstract: | Abstract: | ||
| | |} | ||
</center> | </center> | ||
Revision as of 21:04, 7 February 2014
Wednesdays 4pm, Room - Van Vleck B219
The purpose of this seminar is to have a talk on each week by a graduate student to help orient ourselves for the Algebraic Geometry Seminar talk on the following Friday. These talks should be aimed at beginning graduate students, and could try to explain some of the background, terminology, and ideas for the grown-up AG talk that week, or can be about whatever you have been thinking about recently.
If you want to get emails regarding time, place, and talk topics (which are often assigned quite last minute) add yourself to the gags mailing list: gags@lists.math.wisc.edu
The list registration page is here: https://lists.math.wisc.edu/listinfo/gags
Give a talk!
We need volunteers to give talks this semester. If you're interested contact Nathan. Beginning graduate students are particularly encouraged to give a talk, since it's a great way to get your feet wet with the material.
Spring 2014
| Date | Speaker | Title (click to see abstract) |
| January 29 | Ed Dewey | Hitchin's System |
| February 5 | TBA | TBA |
| February 12 | Nathan Clement | Grothendieck's Theorem on V.B. on P^1 |
| February 19 | TBA | TBA |
| February 26 | TBA | TBA |
| March 5 | TBA | TBA |
| March 12 | Marci Hablicsek | Non-commutative resolutions and McKay-correspondence |
| March 19 | Spring Break | No Seminar |
| March 26 | TBA | Prep Talk for Kevin Tucker |
| April 2 | Dima Arinkin | TBA |
| April 9 | TBA | TBA |
| April 16 | TBA | TBA |
| April 23 | TBA | Prep Talk for Charles Doran |
| April 30 | TBA | TBA |
January 29
| Ed Dewey |
| Title: Hitchin's System |
|
Abstract: |
February 5
| TBA |
|
Abstract: |
February 12
| Nathan Clement |
| Title: Grothendieck's Theorem on Vector Bundles on P^1 |
|
Abstract: I will begin by briefly discussing line bundles and vector bundles, primarily in the context of smooth curves. I will introduce Serre Duality and Riemann-Roch in this context. My target application is to give a proof of Grothendieck's Theorem on the decomposition of vector bundles on P^1. I intend this talk to be accessible to anyone who has taken one semester of Algebraic Geometry! |
February 19
| TBA |
| Title: |
|
Abstract: |
February 26
| TBA |
| Title: |
|
Abstract: |
March 5
| TBA |
| Title: |
|
Abstract: |
March 12
| TBA |
| Title: Non-commutative resolutions and McKay-correspondence. |
|
Abstract: |
March 26
| TBA |
| Title: |
|
Abstract: |
April 2
| TBA |
| Title: |
|
Abstract: |
April 9
| TBA |
| Title: |
|
Abstract: |
April 16
| Andrew Bridy |
| Title: The Artin-Mazur zeta function of a rational map in positive characteristic". |
|
Abstract: TBA |
April 23
| TBA |
| Title: |
|
Abstract: |
April 30
| TBA |
| Title: |
|
Abstract: |