Difference between revisions of "Seminar : Basic Aspects of Representation Theory (BART)"

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==Spring 2014==
 
==Spring 2014==
 +
We usually meet at 2-3:30pm.
 
===4/2 (129-406)===
 
===4/2 (129-406)===
 
Chul-hee Lee, On Chevalley's integral forms for simple Lie algebras
 
Chul-hee Lee, On Chevalley's integral forms for simple Lie algebras
  
 
integral forms of Chevalley and Kostant
 
integral forms of Chevalley and Kostant
 
  
 
===4/9 (129-301)===
 
===4/9 (129-301)===
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Lax operators, Drinfel'd-Sokolov reduction, affine classical W-algebras, finite classical W-algebras
 
Lax operators, Drinfel'd-Sokolov reduction, affine classical W-algebras, finite classical W-algebras
 
  
 
===4/16 (27-220)===
 
===4/16 (27-220)===
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===5/21===
 
===5/21===
Introduction to categorifications (tentative)
+
Chul-hee Lee, (tba)
  
 
===5/28===
 
===5/28===
 
Crystal bases (tentative)
 
Crystal bases (tentative)
 +
 +
===???===
 +
Introduction to categorifications (tentative)

Revision as of 15:36, 12 May 2014

This is a page for a weekly seminar organized by a group of postdocs and graduate students working on representation theory and related fields at SNU.


Spring 2014

We usually meet at 2-3:30pm.

4/2 (129-406)

Chul-hee Lee, On Chevalley's integral forms for simple Lie algebras

integral forms of Chevalley and Kostant

4/9 (129-301)

UhiRinn Suh, Drinfel'd-Sokolov reduction and W-algebras

Lax operators, Drinfel'd-Sokolov reduction, affine classical W-algebras, finite classical W-algebras

4/16 (27-220)

Jonathan Axtell, Affine vertex algebras

definitions, Zhu's algebra and classification of simple modules

4/23 (129-310)

Ji Hye Jung, Schur algebras

polynomial representations of $\rm GL_n$ and Schur algebras

4/30 (129-406)

HyunKyu Kim (KIAS), Representations of quantum plane algebra

definition, tensor product decomposition, pentagon equation, quantum Teichmüller theory

5/7 (129-406)

Dongwoo Kim, Schur-Weyl duality

5/14 (129-406)

Jonathan Axtell, Schur modules (tentative)

5/21

Chul-hee Lee, (tba)

5/28

Crystal bases (tentative)

???

Introduction to categorifications (tentative)