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kazhdan_property [2019/10/04 09:26] d.gromada |
kazhdan_property [2021/11/23 11:56] (current) |
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* $\hat U_N^+$ for $N\ge 2$ (since the free group $\mathbb{F}_N$ does not have (T)) [(ref:Fim10)] | * $\hat U_N^+$ for $N\ge 2$ (since the free group $\mathbb{F}_N$ does not have (T)) [(ref:Fim10)] | ||
* $\hat S_N^+$ for $N\ge 2$ [(ref:Fim10)] | * $\hat S_N^+$ for $N\ge 2$ [(ref:Fim10)] | ||
+ | * Any free group | ||
+ | * Any infinite Abelian discrete quantum group (since it is [[amenability|amenable]]) | ||