University of Saskatchewan

This talk will first provide a (non-exhaustive) survey of explicit results on zero-free regions and zero densities of the Riemann zeta function and their relationship to error terms in the prime number theorem. This will be extended to Dirichlet L...

Live Stream: https://usask-ca.zoom.us/j/95534967223?pwd=0souQ0erQt4B3mWbYTcw19oQgnrJld.1 Details/Abstract: In this talk, I will present a new mathematical formalism of a coupled system of bulk-surface partial differential equations (semilinear...

How can we convince non-math majors that vector spaces are cool? How can we design activities that lead to heated debate and audible gasps in our calculus classrooms? When students are curious, they learn better. But helping students see value in an...

Mathematical models of human interactions are important and widely used in epidemiology and many other fields, but building and working with these models at scale is challenging. I will explain two software tools for doing this, both based on...

Persistent Homology is an application of algebraic topology (filtered chain complexes) to statistics. Roughly speaking, one naturally associates filtered chain complexes to data in a variety of ways. Persistent homology is the structure of how the...

DNA topology is the study of the geometry (supercoiling) and topology (knotting and linking) of DNA. Knots and links in DNA are known to obstruct normal cellular processes and geometric factors such as the amount of writhe or supercoiling are known...

The Math2Power Quantum summer school on quantum computing will be held across 2 days (May 29 and 30) in the lead up to the CMS Summer Meeting and is aimed at helping students in the mathematical sciences learn - through a combination of lectures and...

The International Workshop on Hyperordered Structures and Quantum Materials will be held for four days in western Canada in order to exchange ideas between researchers in the fields on both sides of the Pacific. The event will bring together...

I will aim to give a pedagogical introduction to 3d Coulomb branches of quiver gauge theories, which are certain holomorphic symplectic varieties with symplectic singularities. After briefly explaining why I care about such spaces as a physicist, I...

Over the past 5 years, the stratification of 3d Coulomb branches into symplectic leaves has been the subject of intense work in the physics community. Mathematically, this corresponds to understanding the nested singularity structure of conical...