Workshop on Invariant Random Subgroups

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<h3>1. Unimodularity for groups and manifolds</h3> <div class="level3"> </div> <h4>Presentation</h4> <div class="level4"> <p> Forgetting the group structure via Schreier graphs, invariant random subgroups in discrete groups can be regarded as random graphs satisfying an invariance property called <em>unimodularity</em>. In the continuous setting, one can translate IRSs in Lie groups into random Riemannian manifolds with an ad hoc invariance property, which makes sense beyond the locally symmetric setting. </p> </div> <h4>References</h4> <div class="level4"> <ul> <li class="level1"> Ian Biringer, Omer Tamuz, <em>Unimodularity of Invariant Random Subgroups</em>, Trans. AMS 2016, <a title="https://arxiv.org/abs/1402.1042" rel="nofollow" class="urlextern" href="https://arxiv.org/abs/1402.1042">Arxiv version</a>. </li> <li class="level1"> Miklós Abért, Ian Biringer, <em>Unimodular measures on the space of all Riemannian manifolds </em>, <a title="https://arxiv.org/abs/1606.03360" rel="nofollow" class="urlextern" href="https://arxiv.org/abs/1606.03360">Arxiv preprint</a>. </li> </ul> </div> <h3>2.</h3> <div class="level3"> </div>

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