Difference between revisions of "Symplectic Geometry Seminar"

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Wednesday 2:15pm-4:30pm VV B139
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Wednesday 3:30pm-5:00pm VV B139
  
 
*If you would like to talk in the seminar but have difficulty with adding information here, please contact [http://www.math.wisc.edu/~dwang Dongning Wang]
 
*If you would like to talk in the seminar but have difficulty with adding information here, please contact [http://www.math.wisc.edu/~dwang Dongning Wang]
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!align="left" | host(s)
 
!align="left" | host(s)
 
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|Feb. 8th
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|Lino
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|Feb. 15th
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|Kaileung Chan
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|Feb. 22st
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|Chit Ma
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|Feb. 29th
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| date
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|Dongning Wang
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|Seidel elements and mirror transformations
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| Title
 
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|March. 7th
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|Jie Zhao
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|March. 14th
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|Peng Zhou
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|March. 21th
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|Jae-ho Lee
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|March. 28th
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|date
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|Dongning Wang
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|name
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|Proof of the Triviality Axiom and Composition Axiom of Seidel Representation
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|title
 
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|April. 11th
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|Cheol-Hyun Cho
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|April. 18th
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|Louis Lau
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|April. 25th
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|Erkao Bao
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| On the Fukaya categories of higher genus surfaces.
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== Abstracts ==
 
== Abstracts ==
  
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'''Dongning Wang''' ''Seidel elements and mirror transformations''
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'''Name''' ''title''
  
 
Abstract:
 
Abstract:
  
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I will talk about the following paper by Eduardo Gonzalez, Hiroshi Iritani:
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Abstract
  
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Seidel elements and mirror transformations
 
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http://arxiv.org/abs/1103.4171
 
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'''Dongning Wang''' "Proof of the Triviality Axiom and Composition Axiom of Seidel Representation"
 
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Abstract:
 
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I will briefly review the definition of Seidel representation, then introduce parametrized group action, Kuranishi structure, equivariant Kuranishi structure and parametrized equivariant Kuranishi structure, and use these to prove the triviality axiom of Seidel representation. To prove the composition axiom, I will construct a Lefschetz fibration, then consider then moduli spaces this space and their Kuranishi structures. Finally, if time permitted, I will mention the extra ingredients needed for orbifold Seidel representation.
 
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'''Erkao Bao'''  ''On the Fukaya categories of higher genus surfaces''
 
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I will present Abouzaid's paper: http://arxiv.org/abs/math/0606598. In this paper he proved that the Grothendieck group of the derived Fukaya category of a surface <math>\Sigma </math> with Euler characteristic <math>\chi (\Sigma)<0 </math> is isomorphic to <math>H_1(\Sigma,\mathbb{Z})\oplus {\mathbb{Z}/ \chi (\Sigma) \mathbb{Z}} \oplus \mathbb{R}</math>.
 
  
 
==Past Semesters ==
 
==Past Semesters ==

Revision as of 18:26, 5 September 2012

Wednesday 3:30pm-5:00pm VV B139

  • If you would like to talk in the seminar but have difficulty with adding information here, please contact Dongning Wang


date speaker title host(s)
Title
Title
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date Title
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date name title
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Abstracts

Name title

Abstract:

Abstract


Past Semesters

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