Rigid characterizations of pseudoconvex domains

Mathematics – Complex Variables

Scientific paper

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v2: Proposition 14 is improved; v3: Example 15 and the proof of Proposition 14 are changed

Scientific paper

We prove that an open set $D$ in $\C^n$ is pseudoconvex if and only if for
any $z\in D$ the largest balanced domain centered at $z$ and contained in $D$
is pseudoconvex, and consider analogues of that characterization in the
linearly convex case.

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