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- W3092373637 abstract "We prove that if two transvection-free right-angled Artin groups are measure equivalent, then they have isomorphic extension graphs. As a consequence, two right-angled Artin groups with finite outer automorphism groups are measure equivalent if and only if they are isomorphic. This matches the quasi-isometry classification. However, in contrast with the quasi-isometry question, we observe that no right-angled Artin group is superrigid for measure equivalence in the strongest possible sense, for two reasons. First, a right-angled Artin group $G$ is always measure equivalent to any graph product of infinite countable amenable groups over the same defining graph. Second, when $G$ is nonabelian, the automorphism group of the universal cover of the Salvetti complex of $G$ always contains infinitely generated (non-uniform) lattices." @default.
- W3092373637 created "2020-10-15" @default.
- W3092373637 creator A5053072261 @default.
- W3092373637 creator A5055316501 @default.
- W3092373637 date "2022-06-09" @default.
- W3092373637 modified "2023-10-04" @default.
- W3092373637 title "Measure equivalence classification of transvection-free right-angled Artin groups" @default.
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- W3092373637 doi "https://doi.org/10.5802/jep.199" @default.
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