Geometric Representation Thery Seminar
Organizers:
Rui Xiong and
Pengcheng Li.
The seminar participants are mainly young researchers from China working on geometric representation theory.
Usually, the series of our seminar is mainly topic seminars mixed with several research talks.
Research Talks (2024 Fall)
| Date |
Speaker |
Title |
| TBA |
Sylvester Zhang |
TBA
|
|---|
| Dec 04 | Zhihang Yu |
Finite groups of Lie types
|
|---|
| Nov 20 | Rui Xiong |
Affine Springer fibers
|
|---|
| Nov 13 | Rui Xiong |
(Co)homology of affine Grassmannians
|
|---|
| Nov 06 |
|---|
| Oct 30 |
|---|
| Oct 24 |
Pengcheng Li |
Relative Langlands Duality Phenomenon over Finite Fields
|
|---|
| Oct 16 |
Rui Xiong |
Diagonal coinvariant
|
|---|
| Oct 09 |
Parabolic KL basis over Grassmannians
|
|---|
| Sep 25 |
Geometry of Chromatic Symmetric Functions
[notes]
|
|---|
| Sep 18 |
Yaolong Shen |
Quantum supersymmetric pairs
|
|---|
| Sep 11 | Rui Xiong |
Puzzles and representation theory
|
|---|
The theme of this semester is affine flag varieties.
References
Research Talks (2024 Spring)
| Date |
Speaker |
Title |
| Apr 17 | Rui Xiong |
Motivic Lefschetz theorem for twisted Milnor hypersurfaces
|
|---|
| Apr 16 |
Elliptic curves and elliptic cohomology
|
|---|
| Mar 20 |
Hodge diamonds of smooth hyperplane sections
|
|---|
| Mar 13 |
Cohomology of quiver Grassmannians
|
|---|
| Jan 31 | Quan Situ |
(affine) braid group action on \(\mathfrak{g}\)-modules
|
|---|
| Jan 25 |
|---|
| Jan 17 |
|---|
| Dec 20 | Rui Xiong |
Introduction to stable envelopes
|
|---|
| Jan 04 |
|---|
| Jan 10 |
|---|
Topic Seminar (2023 Fall)
| Date |
Speaker |
Title |
| Dec 06 | Pengcheng Li |
Introduction to rational Cherednik algebras
|
|---|
| Nov 29 | Rui Xiong |
Haiman Theory
|
|---|
| Oct 11 | Zhihang Yu |
Generalized Springer theory for graded Lie algebras
|
|---|
| Nov 23 | Rui Xiong |
Introduction to Macdonald polynomials
[notes]
|
|---|
| Oct 25 |
|---|
| Oct 18 |
|---|
| Oct 11 |
|---|
| Sep 27 | Pengcheng Li |
Introduction to rational Cherednik algebras
|
|---|
| Sep 20 |
|---|
| Sep 13 |
|---|
Our main theme is Cherednik algebras and Macdonald polynomials.
References
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