In this talk I will give a brief introduction to the study of conditional indepedence (CI) and…
Future and Ongoing Seminars
The moduli spaces of polygons in $\mathbb{R}^3$, with prescribed side lengths, are naturally…
Cartan geometries are structures on manifolds which are infinitesimally modelled on homogeneous…
The main goal of this talk is to illustrate the role of quaternions in number theory.
Past Seminars
Coarse median spaces and groups were introduced by Bowditch in 2013.
If $W$ is a set of words in the alphabet $\mathfrak…
In this talk we will discuss some problems on endomorphisms of groups with special focus…
Using graphs as a tool to encode properties of groups is a well established approach to many…
A numerical semigroup $S$ is a cofinite…
Let G be a permutation group acting on a finite set Ω. A subset B of Ω is…
A language of finite words is star-free when it can be built from letters using Boolean…
A Steiner triple system STS(v) is a set of triples of {1, 2, . . . , v} such that every pair of…
If G is a finite group and k a field of characteristic p, the group algebra kG can be written…
We consider the rational subset membership problem for Baumslag-Solitar groups.
Boolean inverse monoids and $MV$-algebras are both supposed to be generalizations of Boolean…
If $R$ is a finite commutative ring, then the affine monoid of…
Building on the classification of modules for algebraic groups with finitely many orbits on…
We consider a natural generalization of the concept of order of a (torsion) element: the order…
A central polynomial of an algebra A is a polynomial f in non-commutative…
Classical Morita theory was first developed for rings with identity by Kiiti Morita.
Normality has been introduced by É. Borel more than one hundred…
Riemann surfaces are the simplest spaces to which one can extend the tech…
Profinite groups in which the centralizer of any non-identity element is abelian (i.e.,…
We provide a general framework for computing mixing times of finite Markov chains when its…
