We introduce a Transformer-based approach to computational enumerative geometry, specifically targeting the computation of $\psi$-class intersection numbers on the moduli space of curves. Traditional ...

I will introduce a new framework for studying the enumerative geometry of general algebraic stacks, which is intrinsic to the stack, and generalizes existing enumerative theories for moduli stacks of ...

Quantum K‐theory represents a significant advancement in our understanding of both algebraic geometry and representation theory by integrating quantum corrections into classical K‐theory. This ...

Processes in nature can often be described by equations. In many non-trivial cases, it is impossible to find the exact solutions to these equations. However, some equations are much simpler to deal ...

Gurvan works in tropical geometry. He is broadly interested in its connection with algebraic geometry, and in particular with enumerative geometry and real algebraic varieties. He completed my PhD in ...

Maxim Jeffs (University of Cambridge): Fixed point Floer cohomology and the enumerative geometry of singular hypersurfaces Abstract: I’ll explain how, for singular hypersurfaces, a version of their ...

Combinatorial algebraic geometry sits at the intersection of discrete mathematics and algebraic geometry, exploring the deep interplay between algebraic structures and combinatorial methodologies.

We plan to run the workshop in hybrid form with a considerable number of participants present in Münster and video transmission to the outside world. This workshop intends to be a first meeting point ...