Quotients of bounded homogeneous domains by cyclic groups

Abstract

Let $D$ be a bounded homogeneous domain in $\mathbb{C}^{n}$ and let $\varphi$ be an automorphism of $D$ which generates a discrete subgroup $\Gamma$ of $\Aut_{\mathcal{O}}(D)$. It is shown that the complex space $D/\Gamma$ is Stein.