Program
| GAAG | Monday | Tuesday | Wednesday | Thursday | Friday |
| 8:30 — 9:00 | Opening | ||||
| 9:00 — 10:00 | Faenzi | Faenzi | Faenzi | Faenzi | Faenzi |
| 10:00 — 10:30 | Coffee | Coffee/Posters | Coffee | ||
| 10:30 — 11:30 | Cueca Ten | Cueca Ten | Cueca Ten | Cueca Ten | Cueca Ten |
| 11:30 — 12:30 | Miró-Roig | MacQuarrie | Posters | del Hoyo | Pretti |
| 12:30 — 14:00 | Lunch | ||||
| 14:00 — 15:00 | Olarte | Netto | Free | Contiero | Araujo (via Zoom) |
| 15:00 — 16:00 | Vishnyakova | Schneider | Pérez | Salazar (viz Zoom) |
|
| 16:00 — 16:30 | Coffee Break | Coffee Break | |||
| 16:30 — 17:30 | Sierra | Torres | Souza | Boggi | |
Book of Abstracts
Mini-courses
- Daniele Faenzi (UB-France). Ulrich bundles.
- Miquel Cueca Ten (Gottingen University). The geometry of homological algebra.
Talks
- Alex Sierra Cardenas (UFPA). Some results about Brauer configurations induced by finite groups
- André Contiero (UFMG-Brazil). Vertex Operators on Exterior Algebras
- Arturo Ulises Fernández Pérez (UFMG-Brazil). On the Milnor number of a foliation
- Carolina Araujo (IMPA-Brazil). Gale duality, blowups and moduli spaces
- Clarice Netto (IME/USP-Brazil). Compatibility between Courant algebroids and Nijenhuis operators
- Cristian Danilo Olarte (Universidade de Antioquia, Medellín). Differential forms in $C^{\infty}-$ringed spaces.
- Csaba Schneider (UFMG-Brazil). The Algebra and Geometry of Lie Algebra Invariants with Computations in Mind
- Elizaveta Vishnyakova (UFMG-Brazil). Graded covering in supergeometry
- John MacQuarrie (UFMG-Brazil). Block Theory of Profinite Groups
- Joel Torres Del Valle (Universidade de Antioquia, Medellín). Towards an abstract Riemann "super" surface over a superfield.
- Marco Boggi (UFF). Absolute anabelian properties of moduli stacks of curves
- María Amelia Salazar (UFF-Brazil). Pseudogroups and Geometric structures
- Matias del Hoyo (UFF-Brazil). Filling horns in algebra and geometry
- Rosa Maria Miró-Roig (UB-Spain). Grobner’s problem
- Victor Pretti (IME/USP-Brazil). About quiver regions and instantons
