缅北强奸

TITRE / TITLE
Unique continuation for solutions of discrete and continuous elliptic partial differential equations

R脡SUM脡 / ABSTRACT

In this talk we will give an overview of some recent results on unique continuation property at infinity for solutions of elliptic equations. Our first result is an unexpected uniqueness property for discrete harmonic functions. This property is connected to Anderson localization for Anderson-Bernoulli model in dimensions two and three. We will explain this connection. Another result is the solution of the Landis conjecture on the decay of the real-valued solutions of the Schrodinger equation with bounded potential. The talk is based on joint works with Buhovsky, Logunov, Sodin, Nadirashvili, and Nazarov.

LIEU / PLACE
CRM, Salle / Room 5340, Pavillon Andr茅 Aisenstadt
Une r茅ception suivra au salon Maurice-Labb茅 (salle 6245)
A reception will follow in the Maurice-Labb茅 lounge (room 6245)

ZOOM

ID: 842 2670 1306 / CODE: 692788

ORGANISATEURS / ORGANIZERS
Erica Moodie (缅北强奸)
Giovanni Rosso (Concordia University)
Alina Stancu (Concordia University)
Hugh R. Thomas (Universit茅 du Qu茅bec 脿 Montr茅al)
Guy Wolf (Universit茅 de Montr茅al)