Equivariant holomorphic extensions of real analytic manifolds

Peter Heinzner

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Displaying similar documents to “Equivariant holomorphic extensions of real analytic manifolds”

Semistable quotients

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On invariant domains in certain complex homogeneous spaces

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Given a compact connected Lie group $K$ . For a relatively compact $K$ -invariant domain $D$ in a Stein $K^{ℂ}$ -homogeneous space, we prove that the automorphism group of $D$ is compact and if $K$ is semisimple, a proper holomorphic self mapping of $D$ is biholomorphic.

A note on Stein spaces and their normalisations

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On the $D^{*}$ -extension and the Hartogs extension

Do Duc Thai (1991)

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Displaying similar documents to “Equivariant holomorphic extensions of real analytic manifolds”

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Holomorphic symmetries

On invariant domains in certain complex homogeneous spaces

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On the D * -extension and the Hartogs extension

On the $D^{*}$ -extension and the Hartogs extension