| Equipe(s) | Responsable(s) | Salle | Adresse |
|---|---|---|---|
| Ilia Itenberg |
15-16-413 | Jussieu |
| Orateur(s) | Titre | Date | Début | Salle | Adresse | Diffusion | ||
|---|---|---|---|---|---|---|---|---|
| + | Tangi Pasquer | Floor diagrams, Block-Göttsche invariants and relative Gromov-Witten invariants (part 3) | 16/01/2026 | 14:00 | 15-16-413 | Jussieu | ||
In these talks, I will introduce Pierrick Bousseau's work on a relationship between some Gromov-Witten invariants of a toric surface and the Block-Göttsche invariants which were defined in Ilia's talk. When the toric surface satisfies the so-called "h-transversality" condition, the invariants are more easily defined: I will focus on this case. On the tropical side, it amounts to consider particular configurations of points which are "vertically stretched". The corresponding tropical curves split into "floor diagrams": I will explained what those are, and how the Block-Göttsche invariants can be computed in this situation. If time permits, I will already sketch the structure of Bousseau's argument. |
![]() | |||||||
| Orateur(s) | Titre | Date | Début | Salle | Adresse | ||
|---|---|---|---|---|---|---|---|
| + | Tangi Pasquer | Floor diagrams, Block-Göttsche invariants and relative Gromov-Witten invariants (part 2) | 15/12/2025 | 14:00 | 15-16-413 | Jussieu | |
In these two talks I will introduce Pierrick Bousseau's work on a relationship between some Gromov-Witten invariants of a toric surface and the Block-Göttsche invariants which were defined in Ilia's talk. When the toric surface satisfies the so-called "h-transversality" condition, the invariants are more easily defined: I will focus on this case. On the tropical side, it amounts to consider particular configurations of points which are "vertically stretched". The corresponding tropical curves split into "floor diagrams": I will explained what those are, and how the Block-Göttsche invariants can be computed in this situation. If time permits, I will already sketch the structure of Bousseau's argument. |
![]() | ||||||
| + | Tangi Pasquer | Floor diagrams, Block-Göttsche invariants and relative Gromov-Witten invariants (part 1) | 08/12/2025 | 14:00 | 15-16-411 | Jussieu | |
In these two talks I will introduce Pierrick Bousseau's work on a relationship between some Gromov-Witten invariants of a toric surface and the Block-Göttsche invariants which were defined in Ilia's talk. When the toric surface satisfies the so-called "h-transversality" condition, the invariants are more easily defined: I will focus on this case. On the tropical side, it amounts to consider particular configurations of points which are "vertically stretched". The corresponding tropical curves split into "floor diagrams": I will explained what those are, and how the Block-Göttsche invariants can be computed in this situation. If time permits, I will already sketch the structure of Bousseau's argument. |
![]() | ||||||
| + | Lukas Nakamura | Skein-valued open Gromov-Witten invariants (second part) | 01/12/2025 | 15:00 | 15-25-502 | Jussieu | |
In my talks, I will give an introduction to the theory of skein-valued open Gromov-Witten invariants of Ekholm and Shende. In the first talk, I will discuss the basic definitions of the theory and a couple of examples. In particular, I will explain how the skein relations arise naturally from the possible degenerations of bordered holomorphic curves. |
![]() | ||||||
| + | Lukas Nakamura | Skein-valued open Gromov-Witten invariants (first part) | 17/11/2025 | 15:00 | 15-25-502 | Jussieu | |
In my talks, I will give an introduction to the theory of skein-valued open Gromov-Witten invariants of Ekholm and Shende. In the first talk, I will discuss the basic definitions of the theory and a couple of examples. In particular, I will explain how the skein relations arise naturally from the possible degenerations of bordered holomorphic curves. |
![]() | ||||||
| + | Ilia Itenberg | Invariants de Block-Göttsche et invariants de Mikhalkin | 03/11/2025 | 14:00 | 15-16-413 | Jussieu | |
La première séance du groupe de travail sera consacrée à deux approches aux invariants énumératifs raffinés : l'approche tropicale (F. Block et L. Göttsche) et celle via un dénombrement de courbes réelles (G. Mikhalkin). |
![]() | ||||||