The concept of a rank function on an additive category with cokernels, or more generally, on one…
Future and Ongoing Seminars
Abstract: I will review the application of Hamiltonian flows in imaginary time to problems in…
Past Seminars
Automata pose a simple way to describe groups and semigroups with sometimes surprisingly complex…
In this talk, we consider the class of finite right restriction Ehresmann semigroups whose…
In our talk we will review some of the combinatorial methods in…
A self-similar group is a group $G$ acting on the Cayley graph of a finitely generated free…
Free profinite semigroups are completions of free semigroups, and for that reason their elements…
The ubiquitous plactic monoid, also known as the monoid of Young tableaux, has deep connections…
The aim of this talk is to explain how model theory can be fruitfully applied to the study of…
Two groups are called commensurable if they have isomorphic subgroups of finite index.
Hitchin's connection, originally constructed using techniques of Kähler geometry, is a flat…
We will emphasize how to approach dynamical systems from a probabilistic perspective (or…
Consider the moduli space $\mathcal{M}(G)$ of $G$-Higgs bundles on a compact Riemann surface $X…
A numerical semigroup is just a subset of the nonnegative…
A discrete statistical model is a subset of a probability simplex. Its maximum likelihood…
In this talk, we will explore some of the possible connections between (abstract) simplicial…
Let $X$ be a smooth complex projective curve and let $x\in X$ be a point. We compute the…
While it is well known that the moduli space of $G$-bundles over a smooth projective curve is…
We explain how deformations of a parabolic bundle ξ are given by the vector…
Program:
With $G=GL(n,\mathbb{C})$, let $\mathcal{X}_{\Gamma}G$ be the $G$-character variety of a given…
Hyperpolygons spaces are a family of (finite dimensional, non-compact) hyperkähler spaces, that…
