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- W2952861147 abstract "In section 1, we show that if $X$ is a Stein normal complex space of dimension n and $Dsubset subset X$ an open subset which is the union of an increasing sequence $D_{1}subset D_{2}subset ...subset D_{n}subset >...$ of domains of holomorphy in $X$. Then $D$ is a domain of holomorphy. In section 2, we prove that a domain of holomorphy $D$ which is relatively compact in a 2-dimensional normal Stein space $X$ itself is Stein. In section 3, we show that if $X$ is a Stein space of dimension n and $Dsubset X$ an open subspace which is the union of an increasing sequence $D_{1}subset D_{2}subset ...subset D_{n}subset ...$ of open Stein subsets of $X$. then $D$ itself is Stein, if $X$ has isolated singularities." @default.
- W2952861147 created "2019-06-27" @default.
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- W2952861147 date "2001-01-11" @default.
- W2952861147 modified "2023-09-27" @default.
- W2952861147 title "On the Levi problem with singularities" @default.
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