Logic Seminar
Adele Padgett, McMaster University
"Regular solutions of systems of E-polynomials"
Adele Padgett, McMaster University
"Regular solutions of systems of E-polynomials"
Owen Sharpe, Department of Pure Mathematics, University of Waterloo
"Vinogradov's Mean Value Theorem and Bourgain's Discrete Restriction Conjecture"
Jeremy Hume, University of Glasgow
"The K-theory of a rational function"
Joey Lakerdas-Gayle, Department of Pure Mathematics, University of Waterloo
"Effectively closed sets -- Part II"
**Note this seminar will not be held at the usual time**
Yu-Ru Liu, Department of Pure Mathematics, University of Waterloo
"On the multidimensional Hilbert-Kamke problem"
Joey Lakerdas-Gayle, Department of Pure Mathematics, University of Waterloo
"Effectively closed sets - Part I"
Siyuan Lu, McMaster University
"On the regularity of Lagrangian phase equation"
In this talk, I will first introduce the background and motivation for the study of Lagrangian phase equation. I will then discuss my recent work on the regularity of Lagrangian phase equation. In the second part, I will discuss some open problems relating to Lagrangian phase equation.
MC 5417
Dmitry Ryabogin, Kent State University
"On bodies floating in equilibrium in every orientation"
We give a negative answer to Ulam's Problem 19 from the Scottish Book asking is a solid of uniform density which will float in water in every position a sphere? Assuming that the density of water is 1, we show that there exists a strictly convex body of revolution K\subset {\mathbb R^3} of uniform density \frac{1}{2}, which is not a Euclidean ball, yet floats in equilibrium in every orientation.
MC 5501
David Kribs, University of Guelph
"Quantum error correction and operator algebras"
Quantum error correction is a central topic in quantum information science. Its origins as an independent field of study go back more than a quarter century, and it now arises in almost every part of the subject, including in recent years as a key area of focus in the development of new quantum technologies.
Hongyi Liu, University of California, Berkeley
"A compactness theorem for hyperkähler 4-manifolds with boundary"