Difference between revisions of "Algebraic Geometry Seminar Fall 2011"
From UW-Math Wiki
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|Sep. 23 | |Sep. 23 | ||
|Yifeng Liu (Columbia) | |Yifeng Liu (Columbia) | ||
− | |' | + | |Enhanced Grothendieck's operations and base change theorem for |
+ | sheaves on Artin stacks | ||
|Tonghai Yang | |Tonghai Yang | ||
|- | |- |
Revision as of 19:15, 20 September 2011
The seminar meets on Fridays at 2:25 pm in Van Vleck B215.
The schedule for the previous semester is here.
Fall 2011
date | speaker | title | host(s) |
---|---|---|---|
Sep. 23 | Yifeng Liu (Columbia) | Enhanced Grothendieck's operations and base change theorem for
sheaves on Artin stacks |
Tonghai Yang |
Oct. 7 | Zhiwei Yun (MIT) | Cohomology of Hilbert schemes of singular curves | Shamgar Gurevich |
Oct. 14 | Javier Fernández de Bobadilla (Instituto de Ciencias Matematicas, Madrid) | Nash problem for surfaces | |
Nov. 25 | Shamgar Gurevich (Madison) | Canonical Hilbert Space: Why? How? and its Categorification |
Spring 2012
date | speaker | title | host(s) |
---|---|---|---|
May 4 | Mark Andrea de Cataldo (Stony Brook) | TBA | Maxim |
Abstracts
Yifeng Liu
TBA
Zhiwei Yun
Cohomology of Hilbert schemes of singular curves
Abstract: For a smooth curve, the Hilbert schemes are just symmetric powers of the curve, and their cohomology is easily computed by the H^1 of the curve. This is known as Macdonald's formula. In joint work with Davesh Maulik, we generalize this formula to curves with planar singularities (which was conjectured by L.Migliorini). In the singular case, the compactified Jacobian will play an important role in the formula, and we make use of Ngo's technique in his celebrated proof of the fundamental lemma.