Future and Ongoing Seminars
The main purpose of this presentation is to dive deep in the theory of Riemann surfaces, through…
In this talk I will give a brief introduction to the study of conditional indepedence (CI) and…
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
The…
Some features about the geometry of certain moduli spaces, including its main topological…
I will review some classical examples of groups whose strictly descending chains of subgroups…
Kruskal’s uniqueness theorem gives a simple criterion ensuring that a 3-way tensor admits a…
Abstract : The Hitchin connection is a central concept in modern geometry,…
We introduce a class of linear bounded invertible operators on Banach spaces, called shift…
The commuting graph of a finite non-commutative semigroup $S$ is the simple graph whose vertices…
This talk concerns entropy-dimensional concepts recently developed in order…
Missing data is a pervasive issue in statistics and data analysis, arising in diverse contexts:…
Cantor famously used two versions of Diagonalization for his fundamental results in set theory.…
Polynomial expansion concerns the heuristic expectation that, for a typical polynomial P in n…
Abstract: I will consider the Hitchin fibration for Higgs bundles with…
Quasigroupoids and weak Hopf quasigroups are non-associative generalizations of groupoids and…
The Hasse principle is the idea that a Diophantine equation over the rational numbers should…
Abstract: I will review the application of Hamiltonian flows in imaginary time…
Quasi-hereditary algebras are a class of finite-dimensional associative algebras that appear…
This has been an open question for more than 70 years. I'll review what is known, including some…
The Gruenberg-Kegel graph of a group is defined as the graph whose vertices are the primes that…
In the 1950’s Davenport, Mirsky, Newman and Rado proved that if the integers are partitioned by…
I will present recent joint work with Jérémy Toulisse and Richard Wentworth on a differential…
