A reduced word for a permutation of the symmetric group is its own commutation class if it has…
Future and Ongoing Seminars
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…
The Gruenberg-Kegel graph of a group is defined as the graph whose vertices are the primes that…
This has been an open question for more than 70 years. I'll review what is known, including some…
Past Seminars
In this talk I will present a certain hierarchy of diagrammatic monoids which can be unified by…
Hypercubes are arguably one of the most fundamental and most studied objects in Combinatorics.…
Compact Hyperkaeler manifolds play a central role in complex algebraic geometry, as they arise…
Abstract
The study of the subgroup fixed by an automorphism of a free group started with the work of…
Given a finite group $G$, the generating graph $\Gamma(G)$ of $G$ has as vertices the (…
In dimension 2, a domino is a $2\times 1$ rectangle. Domino tilings of quadriculated regions…
In 1975 Narasimhan and Ramanan studied the action of a line bundle $L$ of finite order on the…
Following a correspondence due to Almeida, every uniformly recurrent language determines a…
Abstract. In this talk we will focus on semicomplete Halphen vector fields.
In 1985, Bucher, Ehrenfeucht and Haussler studied derivation relations associated with a given…
Let $I_n$ be the symmetric inverse semigroup on $…
Finite rank plactic monoids are infinite monoids arising from a natural combinatorial…
The class of regular languages is the smallest class of languages containing the finite…
The variety (of finite semigroups) DAb is the class of finite semigroups whose regular 𝒟-classes…
In 2017, Baraviera and Duarte extended a classical theorem from Le Page.
The Finite Index Basis Theorem is an elegant result connecting bifix codes, symbolic dynamical…
Impulsive Dynamical Systems (IDS) can be seen as suitable mathematical models of real…
Let $Q(x,y)=ax^{2}+bxy+cy^{2}$ be a real and positive definite quadratic form. The classical…
Abstract:
