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DTSTAMP:20260602T104126Z
DESCRIPTION:TITRE / TITLE\n	Unique continuation for solutions of discrete an
 d continuous elliptic partial differential equations\n	\n	RÉSUMÉ / ABSTRACT
 \n\nIn this talk we will give an overview of some recent results on unique
  continuation property at infinity for solutions of elliptic equations. Ou
 r first result is an unexpected uniqueness property for discrete harmonic 
 functions. This property is connected to Anderson localization for Anderso
 n-Bernoulli model in dimensions two and three. We will explain this connec
 tion. Another result is the solution of the Landis conjecture on the decay
  of the real-valued solutions of the Schrodinger equation with bounded pot
 ential. The talk is based on joint works with Buhovsky\, Logunov\, Sodin\,
  Nadirashvili\, and Nazarov.\n\n\n	LIEU / PLACE\n	CRM\, Salle / Room 5340\, 
 Pavillon André Aisenstadt\n	Une réception suivra au salon Maurice-Labbé (sa
 lle 6245)\n	A reception will follow in the Maurice-Labbé lounge (room 6245)
 \n	\n	ZOOM\n	https://us06web.zoom.us/j/84226701306?pwd=UEZ5NVpZaUlldW5qNU8vZz
 IvbEJXQT09\n	ID: 842 2670 1306 / CODE: 692788\n	\n	ORGANISATEURS / ORGANIZERS
 \n	Erica Moodie (91ºÚÁÏÍø)\n	Giovanni Rosso (Concordia University)
 \n	Alina Stancu (Concordia University)\n	Hugh R. Thomas (Université du Québe
 c à Montréal)\n	Guy Wolf (Université de Montréal)\n
DTSTART:20230324T193000Z
DTEND:20230324T203000Z
SUMMARY:Eugenia Malinnikova (Stanford University)
URL:/mathstat/channels/event/eugenia-malinnikova-stanf
 ord-university-347187
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