This talk provides a brief overview of a Lie bracket on affine spaces, known as a Lie…
Future and Ongoing Seminars
In this talk, we consider Novikov algebras with derivation and algebras obtained from its dual…
In the 1960s, Auslander and Bridger introduced the concept of G-dimension for finitely generated…
The conjugacy problem is, alongside the word and the isomorphism problems, one of the three…
Past Seminars
In this talk we discuss deformations of Lie groupoids and introduce the cohomology which…
Groups of automorphisms of $d$-…
For a semisimple real Lie group $G$, parabolic $G$-Higgs bundles over a punctured Riemann…
Hitchin moduli spaces are non-compact hyperkähler manifolds parameterising solutions of gauge-…
We study a class of morphisms between two-sided restriction semigroups which we call {\it proper…
During the first half of the talk I will give a survey about the Hitchin connection on the sheaf…
There exists a unique (smooth) cubic hypersurface of dimension 7 in $\mathbb{P}^8$ which is…
A classical result due to Seidenberg states that every singular holomorphic foliation on a…
The problem of solving Fredholm integral equations of the first kind is a prototype of an ill-…
We consider approximate solutions of the following Fredholm integral equation $$x (s) - \int_0^…
This is joint work with C. Florentino. The theory of motifs is an attempt to establish a…
There is already a generalized description of classes of moduli spaces of geometric structures…
Mirror symmetry is a prediction arising from theoretical physics which roughly conjectures that…
Following the work of Miranda for triple covers, given a covering map $f\colon X\rightarrow Y$,…
The Prouhet-Thue-Morse sequence is obtained by starting with the letter a and successively…
A group $G$ is Jordan if there exists a constant $C$ such that
any finite subgroup of $G$…
In a paper of 1993, Pin and Thérien establish an algebraic characterization of the closure…
A generalised Kummer surface $X=Km(T,G)$ is the minimal resolution of the quotient $T/G$ of a…
The Bethe Ansatz equations were initially conceived as a
method to solve some particular…
I’ll explain how the absolute Galois group of the rationals acts on …
