Previous Conferences & Workshops

As telegraph lines proliferated through Europe and North America in the 1850s, plans were drawn up for a transatlantic telegraph cable.  Extended telegraph lines were modelled by William Thomson (Lord Kelvin), who showed that a transatlantic cable...

This lecture is devoted to a survey on explicit stability results in Gagliardo-Nirenberg-Sobolev and logarithmic Sobolev inequalities. Generalized entropy methods based on carré du champ computations and nonlinear diffusion flows can be used for...

In 1996 Manjul Barghava introduced a notion of P-orderings for arbitrary sets S of a Dedekind domain, with respect to a prime ideal P, which defined associated invariants called P-sequences. He combined these invariants to define generalized...

Link to Abstract

The Lipschitz extension problem is the following basic “meta question” in metric geometry:  Suppose that X and Y are metric spaces and A is a subset of X. What is the smallest K such that every Lipschitz function f:A\to Y has an extension F:X\to Y...

I will recall my approach to log prismatic cohomology and discuss some results on them (partly joint with Zijian Yao). I will also try to offer a stacky perspective.

How do we describe the topology of the space of all nonconstant holomorphic (respectively, algebraic) maps F: X--->Y  from one complex manifold (respectively, variety) to another? What is, for example, its cohomology? Such problems are old but...

A CSS quantum code $\mathcal{C} = (W_1, W_2)$ is a pair of orthogonal subspaces in $\mathbb{F}_2^n$. The distance of $\mathcal{C}$ is the smallest hamming weight of a vector in $W_1^{\perp}-W_2$ or $W_2^{\perp}-W_1$. A large distance roughly means...