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We study the automorphism group of a unital, simple, $\mathcal{Z}$-stable$C^{*}$-algebra. In this paper, we generalize the results by the authors in\cite{pr_auto} to $\mathcal{Z}$-stable $C^{*}$-algebras $\mathfrak{A}$ suchthat $\mathfrak{A} \otimes \mathfrak{B}$ is a separable, nuclear, simple,tracially AI algebras satisfying the Universal Coefficient Theorem (UCT) ofRosenberg and Schochet \cite{uct}. By the results of Lin in \cite{hl_asyunit}and Winter in \cite{ww_localelliott}, $C^{\ast}$-algebras that satisfies theabove condition are classified via $K$-theory and traces.

The Automorphism group of a simple $\mathcal{Z}$-stable $C^{*}$-algebra