Date
Speaker: Abhiram Kidambi (Max Planck Institute Leipzig)
Title: Sato-Tate Conjecture and Random Matrix Theory
Date and time: 19th January Monday at 17:00
Location: L4F15
Language: English
Date
Speaker: Aleksis Koski, Aalto University
Title:The Trace Theorem for Sobolev Homeomorphisms
Abstract: Classical Sobolev trace theory tells us when a boundary map can be extended as a Sobolev function inside a given domain in R^n. For the purposes of minimization problems in Nonlinear Elasticity, it is natural to rephrase this question in the context of extending a given embedding of the boundary as a homeomorphic Sobolev map. In this talk, I will explain what is known about this problem, ending with a full trace theory for Sobolev homeomorphisms in 2D.
Date
Title: Harnack’s inequality for nonlocal parabolic equations
Speaker: Prof. Naian Liao (University of Salzburg)
Date
Title: Phragmén-Lindelöf-type results for functions in homogeneous De Giorgi classes
Speaker: Prof. Ugo Gianazza (University of Pavia)
Date
Speaker: Cindy Poo, a senior scientist with the Allen Institute for Neural Dynamics and an Affiliate Assistant Professor in the Department of Physiology and Biophysics at the University of Washington
Date
QG Seminar
Speaker: Martin Cederwall (Chalmers University of Technology, Sweden)
Title: Review of Extended Geometry
Date
Lecture title: Early life sleep shapes brain development and social behavior in the socially monogamous prairie vole
Speaker: Miranda M. Lim, MD, PhD, Professor in the Department of Neurology at Oregon Health & Science University.
Date
[Speaker] Prof. Jeff Morris, Professor, CUNY City College of New York, Director, Levich Institute and Department of Chemical Engineering
Date
Join us for a special seminar at OIST, part of the A3 Foresight Meeting, presented by Prof. Ohtani and Prof. Takahashi.
Prof. Naoko Ohtani, Osaka Metropolitan University
Prof. Akiko Takahashi, Japanese Foundation for Cancer Research
Date
Speaker: Sylvester Eriksson-Bique, University of Jyv¨askyl¨a
Title: P-Dirichlet spaces and the resolution of the resistance and energy image density conjectures
Abstract: I will describe the resolution of two conjectures related to Dirichlet forms. In both cases a conceptually simple solution arises by stepping away from the p=2 regime. This leads to a new definition of a p-Dirichlet space, which unifies three quite different areas: Dirichlet form theory, Analysis on fractals and Analysis on metric spaces. The talk includes joint work with Mathav Murugan