A note on the von Neumann algebra of a Baumslag-Solitar group

Mathematics – Operator Algebras

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Scientific paper

We study qualitative properties of the group von Neumann algebra of a
Baumslag-Solitar group. Namely, we prove that, in the non-amenable and {ICC}
case, the associated ${\rm II}_1$ factor is prime, not solid, and does not have
any Cartan subalgebra.

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