Informal SeminarUCI 2002-2003MSTB 256 |
| Date |
Time |
Speakers |
Title |
|||
| Fall Quarter |
|
|
|
|||
| Monday, Oct 7, 2002 | 9:00am-10:30am |
Zhiqin
Lu |
On
the Geometry of Teichmuller spaces |
|||
| Monday, Oct 14, 2002 | 9:00am-10:30am |
Zhiqin
Lu |
On
the Geometry of Teichmuller spaces |
|||
| Monday, Oct 21, 2002 | 9:00am-10:30am |
Xiaofeng
Sun |
Harmonic
maps to Teichmuller spaces |
|||
| Monday, Oct 28, 2002 | 9:00am-10:30am |
Xiaofeng
Sun |
Harmonic
maps to Teichmuller spaces |
|||
| Monday, Nov 4, 2002 | 9:00am-10:30am |
Yu
Ding |
Collapsing
of Riemannian manifolds |
|||
| Monday, Nov, 11, 2002 | 9:00am-10:30am |
Yu
Ding |
Collapsing
of Riemannian manifolds |
|||
| Monday, Nov, 18, 2002 | 9:00am-10:30am |
Yu
Ding |
Collapsing
of Riemannian manifolds |
|||
| Monday, Nov, 25, 2002 | (no
meeting) |
|||||
| Monday, Dec 2, 2002 | 9:00am-10:30am |
Zhiqin
Lu |
On
the Geometry of Teichmuller spaces |
|||
| Winter Quarter | ||||||
| Tuesday, Jan 21, 2003 | 10am
- 11am |
Zhiqin
Lu |
KE
metrics and Toric varieties |
|||
| Tuesday, Jan 28, 2003 | 10am
- 11am |
Zhiqin
Lu |
KE
metrics and Toric varieties |
|||
| Monday, Feb 11, 2003 | 10am
- 11am |
Ben
Weinkove (Columbia) |
||||
| Spring Quarter | ||||||
| Tuesday, Apr 8, 2003 | 9:30-10:30am | Eisuke Natsukawa | Completely integrable Hamiltonian systems | |||
| Tuesday, Apr 15, 2003 | 9:30-10:30am | Chiung-ju Liu | Futaki invariants on hypersurfaces | |||
| Tuesday, Apr 22, 2003 | 9:30-10:30am | Eisuke Natsukawa | Completely integrable Hamiltonian systems | |||
| Tuesday, Apr 29, 2003 | 9:30-10:30am | Chiung-ju Liu | Futaki invariants on hypersurfaces | |||
| Tuesday, May 20, 2003 | 9:30-10:30am | Kwan-Hang Lam | Harmonic functions of polynomial growth | |||
| Tuesday, May 27, 2003 | 9:30-10:30am | Eisuke Natsukawa | TBA | |||
| Thursday, May 29, 2003 | 9:30-10:30am | Chiung-ju Liu | TBA | |||
Feb 10, 2003, Ben Weinkove from Columbia University
I will discuss the Yang-Mills flow and how it relates to some other problems in geometric analysis. I will talk about how to use a monotonicity formula to describe singularity formation in this flow.