Finite group actions on C∗-algebras with the Rohlin property—II

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Rokhlin dimension for actions of residually finite groups (2014, background): “eshing out the Rokhlin property for integer actions on C∗-algebras, see for instance [37, 39, 38, 40, 41]. Then Izumi started his pioneering work on ﬁnite group actions with the Rokhlin property, see [29, 30]. For a selection of other papers related to Rokhlin-type properties for C∗-dynamical system”
Rokhlin actions and self-absorbing C*-algebras (2005, background): “There are many examples of C∗-algebras with Rokhlin actions; see [Izumi 2004a; 2004b] for the finite group case and [Kishimoto 2000; 2001] for the case where G = Z or R. Rokhlin flows and a number of striking applications to the theory of purely infinite C∗-algebras have been studied in [Kishimoto…”
Equivariant Kirchberg–Phillips-Type Absorption for Amenable Group Actions (2016, methodology): “However, Matui’s uniqueness result [51] for ZN -actions on O2 clearly showcases the redundancy of this assumption for ZN , and this phenomenon is in fact observed for poly-Z groups in ongoing work of Izumi-Matui.”
Strongly self-absorbing *-dynamical systems (2015, methodology): “Finite group actions with the Rokhlin property were successfully classiﬁed by Izumi [15,16] on classiﬁable classes of C ∗ -algebras.”