start
Differences
This shows you the differences between two versions of the page.
| Both sides previous revision Previous revision Next revision | Previous revision Next revision Both sides next revision | ||
|
start [2018/04/02 10:56] jraimbau |
start [2018/04/02 11:01] jraimbau [Schedule] |
||
|---|---|---|---|
| Line 29: | Line 29: | ||
| === Timetable === | === Timetable === | ||
| - | ^ ^ Tuedsay ^ Wednesday ^ Thursday ^ Friday ^ | + | ^ ^ Tuedsay ^ Wednesday ^ Thursday ^ Friday ^ |
| - | |9h--9h45 | NSZ 1 | NSZ 4 | unimodular 1 | entropy 1 | | + | |9h--9h45 | NSZ 1 | NSZ 4 | TBA1 1 | TBA2 1 | |
| - | |10h--10h45 | NSZ 2 | NSZ 5 | unimodular 2 | entropy 2 | | + | |10h--10h45 | NSZ 2 | NSZ 5 | TBA1 2 | TBA2 2 | |
| - | |11h--11h45 | NSZ 3 | discussion | Neretin 3 | discussion | | + | |11h--11h45 | NSZ 3 | discussion | Neretin 3 | discussion | |
| - | |13h30--14h15 | Neretin 1 | free time | discussion | | | + | |13h30--14h15 | Neretin 1 | free time | discussion | | |
| - | |14h30--15h15 | Neretin 2 | ::: | ::: | ::: | | + | |14h30--15h15 | Neretin 2 | ::: | ::: | ::: | |
| - | |15h30--16h45 | free time ||| ::: | | + | |15h30--16h45 | free time ||| ::: | |
| - | |17h--18h | research talks ||| ::: | | + | |17h--18h | research talks ||| ::: | |
| ---- | ---- | ||
| Line 45: | Line 45: | ||
| * [[NSZ|Invariant random subgroups in Lie groups]] and the Nevo--Stück--Zimmer theorem | * [[NSZ|Invariant random subgroups in Lie groups]] and the Nevo--Stück--Zimmer theorem | ||
| * [[Neretin|The Neretin group, its lattices and invariant random subgroups]] | * [[Neretin|The Neretin group, its lattices and invariant random subgroups]] | ||
| - | * [[unimodular|Unimodularity for groups and manifolds]] | + | * [[proposal 1]] |
| - | * [[entropy|Entropy realisation]] | + | * [[proposal 2]] |
| * [[Research talks]] | * [[Research talks]] | ||
start.txt · Last modified: 2018/05/15 13:21 by jraimbau
Except where otherwise noted, content on this wiki is licensed under the following license: CC Attribution-Share Alike 4.0 International
