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Invariant Random
Subgroups
Sde-Boker, Israel;
February
26th to March 2nd 2012. |
An invariant random subgroup (IRS) of a group G is a
conjugation invariant probability distribution on the space of (closed)
subgroups of G. This notion has attracted a lot of attention in the past few
years as it seems to provide new and useful connections between measurable
group theory, probability and combinatorics. In the
setting of ergodic theory, such subgroups
arises as the stabilizer of a random point, whenever G acts on a
probability space. In probability theory, such a subgroup gives rise to a 'unimodular random network of Schreier
graphs' - Sch(G/H, S). In combinatorics, such unimodular random networks arise naturally as Benjamini-Schramm limits of sequences of finite regular
graphs. This triple connection gives rise to exciting new results and research
directions in all three disciplines. IRS-es are also
being studied in connection with rigidity, geometry and representation theory
and have been used in the theory of Lie groups and arithmetic groups.
Participants (in
alphabetical order)
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List of minicourses and lectures
Full
program will be published later. Time Schedule
Lectures
will start on Sunday February 26th at 14:00 and end on Friday
March 2nd after lunch. A typical day schedule will contain four
formal lectures as well as time for informal activities as follows:
On Wednesday February 29th there will be an excursion
instead of the afternoon session. |
More practical
issues
Funding:
Full board
will be covered for all conference participants. At the moment we do not
expect to have enough money to support travel reimbursements. Nevertheless if
you wish to come and have a problem funding the flight please do let us know.
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