We investigate finite and profinite groups with the Magnus property, where a group is said to…
Future and Ongoing Seminars
In this talk, we explore a martingale approximation framework that provides quantitative…
As a consequence of the Littlewood-Richardson commuters coincidence and the Kumar-Torres…
A reduced word for a permutation of the symmetric group is its own commutation class if it has…
We introduce the concept of a nonassociative (i.e. not necessarily associative) inverse…
I will present recent joint work with Jérémy Toulisse and Richard Wentworth on a differential…
In the 1950’s Davenport, Mirsky, Newman and Rado proved that if the integers are partitioned by…
Past Seminars
We will consider the computational complexity of decision problems in which we are given a set…
The main goal of this talk is to present a geometric version of the bounded cancellation…
The subgroup membership problem for a group $G$ asks whether a given group element $g$ from $G$…
We discuss expansions of monoids in the class of two-sided restriction monoids.
Sarcasm aside, in this talk we are going to take a look into a well-established theory of…
The twisted Brauer monoid $\mathcal{W}_n$ is the monoid generated by $s_1,\dots,s_{n-1},h_1,\…
Given a group defined by a presentation with a single defining relation $w=1…
The study of Leavitt path algebras developed from foundational…
The notion of pointlike sets provides a way to “measure the essential…
I will present the latest development in my quest to understand whether the free product of two…
Program of the session:
10h30-10h45 - Virtual Reception: Carla…
A positive integer $n$ is said to be a finitistic order for an element $u$ of a group $F$ if…
Program of the session:
10h30-10h45 - Virtual Reception: André…
We prove a noncommutative generalisation…
We consider two-variable first-order logic $\mathop{\mathrm{FO}}^2$…
It is a consequence of Higman's embedding theorem that the additive group $\mathbb{Q}$ of…
The starting point for the ideas in this talk is that the Plactic monoid admits several…
Since the 1980s, inverse semigroups and groupoids have been important tools to study $C^*$-…
The problem of computing the abelian kernel of a finite semigroup was first solved by Delgado…
In this series of three lectures, we will discuss two important and relatively new methods…
