Unbranched Riemann domains over Stein spaces

Mathematics – Complex Variables

Scientific paper

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6 pages, no figures

Scientific paper

In this article, we show that if $\Pi: X\rightarrow \Omega$ is an unbranched
Riemann domain with $\Omega$ Stein and $\Pi$ a locally 1-complete morphism,
then $X$ is Stein. This gives in particular a positive answer to the local
Steiness problem, namely if $X$ is a Stein space and, if $\Omega$ is a locally
Stein open set in $X$, then $\Omega$ is Stein.

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