
doi: 10.1007/bf01646325
handle: 10852/44070
It is first shown that a *-automorphism of a factor is inner if and only if it is asymptotically equal to the identity automorphism. Then it is shown that a periodic *-automorphism of a von Neumann algebra ℛ is inner if and only if its fixed point algebra is a normal subalgebra of ℛ.
46L10, General theory of von Neumann algebras, Linear operators in \(C^*\)- or von Neumann algebras
46L10, General theory of von Neumann algebras, Linear operators in \(C^*\)- or von Neumann algebras
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