Given an associative algebra A over a field F, a polynomial identity for A is a polynomial in…
Future and Ongoing Seminars
The variety of Lie algebras is the central object of study in the realm of non-associative…
On a compact Kähler manifold $X$, the non-abelian Hodge correspondence establishes a…
Past Seminars
In the 1960s, Auslander and Bridger introduced the concept of G-dimension for finitely generated…
In this talk, we consider Novikov algebras with derivation and algebras obtained from its dual…
This talk provides a brief overview of a Lie bracket on affine spaces, known as a Lie…
We will describe how arithmetic properties of some orders in quaternion algebras can be used…
Partial representation theory is a relatively recent area of research, originating in the study…
In this talk, we present an overview of modern Iterated Function System (IFS) theory,…
The goal of this talk is to state and motivate Serre's modularity conjectures on Galois…
Ideas from dynamical systems and thermodynamic formalism can be useful in rigorously estimating…
In commutative algebra, a major subject of investigation is the study of ideals in polynomial…
This is a complete study of the dynamics of polynomial planar vector fields whose linear
There is a rich theory in dynamical systems involving the study of "shrinking targets". Given…
Towards a homological Kitaev model by Ulrich Krähmer (Dresden)
The classical Livsic theorem is a simple and useful result for Anosov diffeomorphism (or flows)…
sl2-crystals and duality in monoidal categories ( joint w. T. Zorman)…
Abstract: …
Hopf braces, related structures and their associated categories by Brais Ramos…
In this talk, I will describe how Riemannian submersions on a spacetime of the form $M_4 \times…
Abstract: In 1892, Klein’s Erlangen program proposed that all geometric problems should…
After reviewing the classical theory of quiver moduli spaces via Mumford’s reductive GIT, I…
How much does the universal enveloping algebra of a Lie algebra remember about the Lie algebra…
