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- W4293777391 abstract "In [BV12] we have proven that, for all hyperbolic groups and for all non-trivial free products $Gamma$, the left-right wreath product group $G:=(Z/2Z)^{(Gamma)} rtimes (Gamma times Gamma)$ is W$^*$-superrigid. In this paper, we extend this result to other classes of countable groups. More precisely, we prove that for weakly amenable groups $Gamma$ having positive first $ell^2$-Betti number, the same wreath product $G$ is W$^*$-superrigid." @default.
- W4293777391 created "2022-08-31" @default.
- W4293777391 creator A5074209687 @default.
- W4293777391 date "2014-03-27" @default.
- W4293777391 modified "2023-09-28" @default.
- W4293777391 title "W$^*$-superrigidity for wreath products with groups having positive first $ell^2$-Betti number" @default.
- W4293777391 doi "https://doi.org/10.48550/arxiv.1403.7110" @default.
- W4293777391 hasPublicationYear "2014" @default.
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