Difference between revisions of "Algebra and Algebraic Geometry Seminar Fall 2019"

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|September 6
 
|September 6
 
|Yuki Matsubara
 
|Yuki Matsubara
|On the cohomology of the moduli space of parabolic connections
+
|[[#Yuki Matsubara|On the cohomology of the moduli space of parabolic connections]]
 
|Dima
 
|Dima
 
|-
 
|-
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'''On the cohomology of the moduli space of parabolic connections'''
 
'''On the cohomology of the moduli space of parabolic connections'''
  
Abstract:
 
 
We consider the moduli space of logarithmic connections of rank 2
 
We consider the moduli space of logarithmic connections of rank 2
 
on the projective line minus 5 points with fixed spectral data.
 
on the projective line minus 5 points with fixed spectral data.

Revision as of 15:25, 29 August 2019

The seminar meets on Fridays at 2:25 pm in room B235 Van Vleck.

Here is the schedule for the previous semester, for the next semester, and for this semester.

Algebra and Algebraic Geometry Mailing List

  • Please join the AGS Mailing List to hear about upcoming seminars, lunches, and other algebraic geometry events in the department (it is possible you must be on a math department computer to use this link).


Fall 2019 Schedule

date speaker title host(s)
September 6 Yuki Matsubara On the cohomology of the moduli space of parabolic connections Dima
September 13 Reserved (Juliette)
September 20
September 27
October 4
October 11
October 18 Kevin Tucker (UIC)
October 25
November 1
November 8 Patricia Klein
November 15
November 22
November 29 Thanksgiving Break
December 6 Reserved (Matroids Day)
December 13

Abstracts

Yuki Matsubara

On the cohomology of the moduli space of parabolic connections

We consider the moduli space of logarithmic connections of rank 2 on the projective line minus 5 points with fixed spectral data. We compute the cohomology of such moduli space, and this computation will be used to extend the results of Geometric Langlands correspondence due to D. Arinkin to the case where the this type of connections have five simple poles on ${\mathbb P}^1$.

In this talk, I will review the Geometric Langlands Correspondence in the tamely ramified cases, and after that, I will explain how the cohomology of above moduli space will be used.