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• W1789998202 abstract "We prove for residually finite groups the following long standing conjecture: the number of twisted conjugacy classes of an automorphism of a finitely generated group is equal (if it is finite) to the number of finite dimensional irreducible unitary representations being invariant for the dual of this automorphism. Also, we prove that any finitely generated residually finite non-amenable group has the R-infinity property (any automorphism has infinitely many twisted conjugacy classes). This gives a lot of new examples and covers many known classes of such groups." @default.
• W1789998202 created "2016-06-24" @default.
• W1789998202 creator A5073838988 @default.
• W1789998202 creator A5075764110 @default.
• W1789998202 date "2012-04-14" @default.
• W1789998202 modified "2023-10-18" @default.
• W1789998202 title "Twisted conjugacy classes in residually finite groups" @default.
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