Periodic and Ergodic Spectral Problems

By Cambridge University

Periodic and Ergodic Spectral Problems episodes

April 13, 2015 Ergodic properties and localization for Delone-Anderson models
Rojas-Molina, C (Ludwig-Maximilians-Universität München)
Thursday 09 April 2015, 15:30-15:55
32 min
April 13, 2015 Anderson transition at 2D growth-rate for the Anderson model on antitrees with normalized edge weights
Sadel, C (Institute of Science and Technology (IST Austria))
Thursday 09 April 2015, 16:00-16:25
29 min
April 13, 2015 Random nonmonotonic multichannel Schrodinger operators
Mavi, R (University of Virginia)
Thursday 09 April 2015, 15:00-15:25
26 min
April 13, 2015 Microlocal properties of scattering matrices
Nakamura, S (University of Tokyo)
Thursday 09 April 2015, 10:00-11:00
59 min
April 13, 2015 Recurrent random walks in random and quasi-periodic environments on a strip
Goldsheid, I (Queen Mary, University of London)
Wednesday 08 April 2015, 11:30-12:30
1 hr 2 min
April 13, 2015 Spectral Properties of Schroedinger Operator with a Quasi-periodic Potential in Dimension Two
Karpeshina, Y (University of Alabama at Birmingham)
Wednesday 08 April 2015, 13:30-14:30
57 min
April 13, 2015 Dynamics of two quasi-periodically perturbed systems
Bjerklöv, K (KTH - Royal Institute of Technology)
Wednesday 08 April 2015, 10:00-11:00
1 hr 2 min
April 13, 2015 Continuity of Lyapunov Exponents and Cantor spectrum for a class of C2 Quasiperiodic Schr\"odinger Cocycles
Wang, Y (Nanjing University)
Wednesday 08 April 2015, 15:00-16:00
48 min
April 13, 2015 High energy asymptotics of the integrated density of states of almost periodic pseudo-differential operators
Morozov, S (Ludwig-Maximilians-Universität München)
Wednesday 08 April 2015, 16:00-16:25
31 min
April 08, 2015 Dry Ten Martini Problem in Non-Critical Case
You, J (Nanjing University)
Tuesday 07 April 2015, 10:00-11:00
1 hr 4 min

About Periodic and Ergodic Spectral Problems

From the publisher's feed

The main objective of the programme is to bring together specialists in periodic, almost- periodic and random problems to discuss recent developments and deep connections between the methods intrinsic for each of these research areas. In the last several years there emerged a number of methods that had originated in one of these topics (e.g. periodic or random operators) but later were successfully used to tackle problems in a parallel area (e.g. almost-periodic). This suggests that these three lines of research have more in common than previously believed, and the interaction between specialists working in each of these areas could lead to a better understanding of ergodic operators and take us closer to solving open problems.