Analysis Seminar
Mizanur Rahaman, Department of Pure Mathematics, University of Waterloo
"Eventually Entanglement Breaking Maps"
Mizanur Rahaman, Department of Pure Mathematics, University of Waterloo
"Eventually Entanglement Breaking Maps"
David Urbanik, Department of Pure Mathematics, University of Waterloo
"The Role of Potential Theory in the Work of Baker-DeMarco"
Guhan Venkat, Laval University
"An integral Euler system for the Rankin-Selberg product of two supersingular modular forms"
Eric Boulter, Department of Pure Mathematics, University of Waterloo
"Closed Embeddings and Ideal Sheaves"
This week we will use our intuitive idea of closed subschemes in the affine case to develop closed subschemes in general. As with most of the properties of schemes we have considered so far, closed subschemes will be defined in terms of their associated morphisms, in this case closed embeddings. We will also define locally closed embeddings and look at the conditions under which an ideal sheaf of a scheme induces a closed embedding.
MC 5417
Cam Marcott, Department of Combinatorics & Optimization, University of Waterloo
"What’s an amplituhedron?”
I'll introduce the amplituhedron, focusing on why the suffix "hedron" is justified.
MC 5501
Tobias Fritz, Max Planck Institute for Mathematics in the Sciences / Perimeter Institute
"Homogeneous length functions on groups: a Polymath adventure"
Justin Laverdure, Department of Pure Mathematics, University of Waterloo
"Residually small varieties have no more than continuum-sized SIs"
We go over a proof of a result of Taylor's: that, in a countable signature, if a variety K has some bound on the size of its subdirectly irreducible algebras (a so-called "residually small" variety), then in fact this bound is at most the cardinality of the continuum.
MC 5479
Dilian Yang, University of Windsor
"Self-similar higher-rank graph C*-algebras"
Tatyana Barron, Western University
"Multisymplectic manifolds and quantization"
Brett Nasserden, Department of Pure Mathematics, University of Waterloo
"Archimedean and non-Archimedean Mandelbrot Sets"