fables
Différences
Ci-dessous, les différences entre deux révisions de la page.
Les deux révisions précédentesRévision précédenteProchaine révision | Révision précédenteDernière révisionLes deux révisions suivantes | ||
fables [2023/04/20 21:28] – kalinin0 | fables [2023/11/10 15:19] – slavitya_gmail.com | ||
---|---|---|---|
Ligne 3: | Ligne 3: | ||
---- | ---- | ||
- | | + | |
- | **Sergey Finashin | + | |
- | | + | **Francesca Carocci |
+ | | ||
+ | **What can we do with the Logarithmic Hilbert Scheme? | ||
+ | |||
+ | In 2020 Maulik-Ranganathan defined the Logarithmic Hilbert-Scheme, which is interesting for the enumerative geometry of 3-folds; | ||
- | Lecture 2, Tuesday, April 25, 13h, Room 1-07 | + | I will try to explain some of the ideas of the construction, trying to put emphasis on the tropical aspects of the theory. |
+ | The main goal of the talk would be to understand if this theory gives rise to some interesting questions and the relation of such questions with tropical geometry. | ||
+ | |||
+ | ---- | ||
+ | May 22, salle 6-13, 15h | ||
+ | |||
+ | **Oleg Viro (Stony Brook)** | ||
+ | |||
+ | **Simplest numerical invariants for some kinds of curves** | ||
+ | |||
+ | In the 90s, Arnold introduced several numerical characteristics of | ||
+ | generic plane curves via axiomatic approach based on behavior of curves | ||
+ | under " | ||
+ | been invented. The formulas have disclosed unexpected aspects of nature | ||
+ | of the invariants and suggested various new objects to study, like real | ||
+ | algebraic curves or circles inscribed in a generic plane curve. | ||
+ | |||
+ | ---- | ||
+ | **FABLES GEOMETRIQUES MINICOURSE, April 24-27** | ||
+ | |||
+ | |||
+ | Lecture 1, Monday, April 24, 15h, room 6-13 | ||
+ | Lecture 2, Tuesday, April 25, 13h, Room 1-07 | ||
Lecture 3, Thursday, April 27, 16h15, Room 1-15 | Lecture 3, Thursday, April 27, 16h15, Room 1-15 | ||
+ | **Sergey Finashin (METU Ankara)** | ||
**Strong Invariants in Real Enumerative Geometry** | **Strong Invariants in Real Enumerative Geometry** | ||
- | Abstract: | + | In the first lecture I will discuss a signed count of real lines on real projective hypersurfaces, |
- | structures and in that sense is “strong invariant”. The simplest examples: a signed count of real lines on a real cubic surface gives 3, while a similar count on a real quintic 3-fold gives 15. In the other lectures I will stick to the case of real del Pezzo surfaces and discuss a generalization of the signed count of lines to a signed count of rational curves (involving some combinations of the Welschinger numbers). | + | |
All the results are joint with V.Kharlamov. | All the results are joint with V.Kharlamov. | ||
fables.txt · Dernière modification : 2023/12/05 11:54 de slavitya_gmail.com