| Language |
English
|
| From |
2011/12/16 10:30
|
| To |
2011/12/16 12:00
|
| Place | Room 152, Building No.3, Faculty of Science, Kyoto University |
| Seminar Name | Algebra Geometrical Seminar |
| Title |
Torus actions on complex manifolds |
| Field |
Algebra
Geometry
|
| Speakers | Hiroaki Ishida |
| Affiliation | Osaka City University |
| Abstract | This talk is based on a joint work with Yael Karshon.
A toric variety is a normal algebraic variety containing an algebraic
torus as a Zariski open subset, such that the action of the torus on
itself extends to the whole variety. A complete non-singular toric
variety is called a toric manifold. As a topological analogue of toric
manifolds, a closed connected smooth manifold of dimension 2n with
compact n-torus action having a fixed point is called a torus
manifold. In this talk, we will see that a torus manifold with an
invariant complex structure is equivariantly biholomorphic to a toric
manifold. |
| Link | http://www.math.kyoto-u.ac.jp/~mhyo/agsem/agseminar.html |
|