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
The Dehn function for a semigroup or group $M$…
This talk will be an overview on Higgs bundles moduli spaces and on the geometry of the…
We introduce the Jordan-strict topology on the multipliers algebra of a JB*-algebra.
In 2004, Fit-Florea and Matula presented an algorithm for computing the discrete logarithm…
Moduli spaces of tropical objects can often be obtained as tropicalization of suitable…
Wang tilings is an important class of tilings…
A transposed Poisson algebra is a triple $(\mathcal{L},\cdot,[\cdot,\cdot])$…
We describe the geometry and the topology of generalized polygon spaces with “edges” in…
In a 2013 paper with S. Puzynina and L.
An inverse monoid is called special if it is defined by a presentation where all the defining…
In this talk we present some lemmas concerned with a recent work about zeros of shifted…
The associative spectrum was introduced by Csákány and Waldhauser in 2000 and has appeared in…
In this talk I will explain how virtual resolutions are useful to study the geometrical…
In this talk I will give an overview of the fundamental algorithms for computing…
Rational and recognizable subsets of groups are part of an important connection between the…
For some classes of hyperbolic surfaces, all locally finite ergodic measures invariant under…
In this talk, an overview will be presented about hom-algebra structures, with focus on…
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…
