# Upcoming Events

We start by presenting new tools and results suitable for

the study of valuations of higher rank on function fields of algebraic

varieties. This will be based on a study of higher rank quasi-monomial

valuations taking values in the lexicographically ordered group R^k.

This gives…

(Joint work with Gabriel Dospinescu). In this talk we report some progress in the study of the locally analytic vectors of proétale

period sheaves appearing in (rational) p-adic Hodge theory. The most important example for us will be local Shimura varieties,

…

Cointegration is a property of an N-dimensional time series, which says that each individual component is nonstationary (growing like a random walk), but there exists a stationary linear combination. Testing procedures for the presence of cointegration have been extensively studied in statistics…

Using Bar-Natan's and Lee's deformations of Khovanov homology of links, we define minus, plus, and infinity versions of Khovanov homology. Given an unorientable cobordism in [0,1]\times S^3 from a link L_0 to a link L_1, we define a mixed invariant as a map from the minus version of the Khovanov…

Abstract

Nonlinear dynamics play a prominent role in many domains and are notoriously difficult to solve. Whereas previous quantum algorithms for general nonlinear equations have been severely limited due to the linearity of quantum mechanics, we gave the first efficient quantum algorithm for nonlinear…

Abstract

Abstract