In the 1950’s Davenport, Mirsky, Newman and Rado proved that if the integers are partitioned by…
Future and Ongoing Seminars
The Gruenberg-Kegel graph of a group is defined as the graph whose vertices are the primes that…
Chen, Erdős, and Staton asked in 1996 how many edges are required in an n-vertex graph to…
This has been an open question for more than 70 years. I'll review what is known, including some…
Quasi-hereditary algebras are a class of finite-dimensional associative algebras that appear…
Quasigroupoids and weak Hopf quasigroups are non-associative generalizations of groupoids and…
Polynomial expansion concerns the heuristic expectation that, for a typical polynomial P in n…
Past Seminars
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…
Let $F$ be a family of finite groups closed under taking subgroups, quotients and finite direct…
The classification of tuples of matrices up to simultaneous conjugation is a classical problem…
Given a set of generators of a finite semigroup, a natural way to show that a…
Numerical semigroups are the subsemigroups of the set of natural numbers that are cofinite and…
A monoid is said to be right noetherian if all of its right congruences are finitely…
A numerical semigroup $S$ is a cofinite submonoid of the aditive monoid $(\mathbb{N},+)$. The (…
HNN extensions can be used as a way to produce a more complicated group from a simpler one, they…
