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Cristobal Rivas's user avatar
Cristobal Rivas's user avatar
Cristobal Rivas
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Amenable groups acting on the real line, that are not subexponentially-amenable
I don not know!
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Amenable groups acting on the real line, that are not subexponentially-amenable
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Amenable groups acting on the real line, that are not subexponentially-amenable
@MustafaGokhanBenli Sure!, Basilica is one instance of an amenable non-subexponentially-amenable group.
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Amenable groups acting on the real line, that are not subexponentially-amenable
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Amenable groups acting on the real line, that are not subexponentially-amenable
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Amenable groups acting on the real line, that are not subexponentially-amenable
@Misha I have edited the Question, thank you both!
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Amenable groups acting on the real line, that are not subexponentially-amenable
@Noah The Grigorchuk group have torsion, so it does not acts by order preserving homeos of the real line. However, there is a variation of it, from Grigorchuk and Maki, which acts on the real line (and still have intermediate growth).
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Amenable groups acting on the real line, that are not subexponentially-amenable