unimodular
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| - | === Presentation === | ||
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| - | Forgetting the group structure via Schreier graphs, invariant random subgroups in discrete groups can be regarded as random graphs satisfying an invariance property called //unimodularity//. 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. | ||
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| - | === References === | ||
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| - | * Ian Biringer, Omer Tamuz, //Unimodularity of Invariant Random Subgroups//, Trans. AMS 2016, [[https://arxiv.org/abs/1402.1042|Arxiv version]]. | ||
| - | * Miklós Abért, Ian Biringer, //Unimodular measures on the space of all Riemannian manifolds //, [[https://arxiv.org/abs/1606.03360|Arxiv preprint]]. | ||
unimodular.1522659472.txt.gz · Last modified: 2018/04/02 10:57 by jraimbau
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