| Recommended
Program: Algebraic Geometry |
|
Sándor Kovács
and S. Paul Smith
| First Year |
| 504 |
505 |
506 |
(Modern Algebra) |
| 544 |
545 |
546 |
(Topology and Geometry of Manifolds) |
| 534 |
535 |
536 |
(Complex Analysis) |
| Second Year |
Three of the following*
(to be chosen in consultation with
the advisor, depending on student's interest and availability): |
| 507 |
508 |
|
(Algebraic Geometry) |
| |
|
|
(Commutative Algebra) |
| |
|
|
(Homological Algebra) |
| 564 |
565 |
566 |
(Algebraic Topology) |
| 537 |
538 |
539 |
(Several Complex Variables) |
*
Algebraic Geometry and/or Commutative Algebra should be chosen
if available.
Research interest:
-
Sándor Kovács
- Higher dimensional geometry, Mori
theory, moduli problems, singularities. My work combines the
techniques of the Minimal Model Program (or Mori theory) with
cohomological methods such as vanishing theorems. I am often
working with singular varieties, which includes the study of the
singularities themselves, but it is also a way to understand
non-singular varieties better.
|
