Phillips's tracial Rokhlin property conjecture for outer finite-group actions
Let AAA be a unital Kirchberg algebra, and let α :G→Aut(A)\alpha \colon G \to \operatorname{Aut}(A)α:G→Aut(A) be an action of a finite group GGG on AAA such that αg\alpha_gαg is outer for all…