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The summer school will take place at the [http://www.uni-r.de University of Regensburg] in Regensburg, Germany from 27th until 31th of July 2015.
 
The summer school will take place at the [http://www.uni-r.de University of Regensburg] in Regensburg, Germany from 27th until 31th of July 2015.
  
We will study cohomological methods in large scale geometry and geometric group theory. There will be three minicourses and additional invited talks.  
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We will study cohomological methods in large scale geometry and geometric group theory. There will be three mini-courses and additional invited talks.  
==Minicourses==
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==Mini-courses==
  
 
* '''Hyperbolicity and bounded cohomology'''
 
* '''Hyperbolicity and bounded cohomology'''
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  [http://topology.math.kit.edu/english/21_53.php Roman Sauer] (Karlsruhe Institute of Technology)
 
  [http://topology.math.kit.edu/english/21_53.php Roman Sauer] (Karlsruhe Institute of Technology)
  
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==Registration==
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If you want to participate, please fill out the following form: [https://docs.google.com/forms/d/15WK2FuF1I4R6_m6sH3-TzbNT5v-c9u1uA08BPTcKq5A/viewform Registration Form].
 
==Practical Information==
 
==Practical Information==
  

Revision as of 10:15, 13 March 2015


Cohomology and Large Scale Geometry


Regensburg, 27-31.07.2015.

Organisers: Matthias Blank, Alexander Engel.


picture of regensburg

Overview

The summer school will take place at the University of Regensburg in Regensburg, Germany from 27th until 31th of July 2015.

We will study cohomological methods in large scale geometry and geometric group theory. There will be three mini-courses and additional invited talks.

Mini-courses

  • Hyperbolicity and bounded cohomology
Roberto Frigerio (University of Pisa)
  • Property (T) and large scale geometry
Piotr Nowak (University of Warsaw)
  • L2-Betti numbers of discrete and non-discrete groups
Roman Sauer (Karlsruhe Institute of Technology)

Registration

If you want to participate, please fill out the following form: Registration Form.

Practical Information

  • ACCOMMODATION: Help will be provided in finding accommodation.
  • TRAVEL: In order to reach the university kindly follow the instructions here.
  • INTERNET: Access to eduroam is available throughout the mathematics building.

Organisers

If you have any questions, please contact one of the organisers: