Past Events

Abstract: In non-equivariant topology, the ordinary homology of a point is described by the dimension axiom and is quite simple – namely, it is concentrated in degree zero. The situation in G-equivariant topology is different. This is due to the fact...

Abstract: Motivated by biological questions related to DNA packing and the movement of molecules through channels, it is of interest to determine whether a specific knot or link type can be realized in a confined volume. In this talk, we will discuss...

Modeling "social" interactions within a large population has proven to be a rich subject of study for a variety of scientific communities during the past few decades. Specifically, with the goal of predicting the macroscopic effects resulting from...

The idea behind Grothendieck-Teichmüller theory is to study the absolute Galois group via its actions on (the collection of all) moduli spaces of genus g curves. In practice, this is often done by studying an intermediate object: The Grothendieck...

The Erdos-Hajnal conjecture states that for every graph H there exists c > 0 such that every n-vertex graph G either contains H as an induced subgraph, or has a clique or stable set of size at least n^c. I will talk about a proof of this conjecture...

Recent decades have seen an explosion of research in which probability theory is employed to tackle various important problems arising in statistical mechanics and mathematical physics. This has given rise to the development of diverse research areas...

This is the information and application page for the 2021 Diversity in mathematics High School Camp. This camp is for students with a minimum of grade 11 Mathematics. Are you in grade 11 or 12? Do you find math stimulating and fun? Do you want to...

This is the information and application page for the 2021 Diversity in mathematics Math Camp. This camp is for Indigenous students with grade 9 or 10 Mathematics. Are you an Indigenous student in Grade 9 or 10 who would like to get a jump start on...

Abstract: In this talk, we study an algebraic approach to fusions of synchronization models. The Lohe tensor model is a generalized synchronization model which contains three synchronization models; the Kuramoto model(on the circle), the swarm sphere...