Sarkis Frederic

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math.CV2004

On nonimbeddability of topologically trivial domains and Thin Hartogs figures of $P_{2} (C)$ into Stein spaces

Sarkis Frederic

A question of Poletsky was to know if there exists a thin Hartogs figure such that any of its neighborhoods cannot be imbedded in Stein spaces. In \cite{chirka}, Chirka and Ivashko…

math.CV2000

Hartogs-Bochner type theorem in projective space

Sarkis Frederic

We prove the following Hartogs-Bochner type theorem: Let $M$ be a connected $C^{2}$ hypersurface of $P_{n} (C)$ ( $n \geq 2$ ) which divides $P_{n} (C)$ in two connected ope…

math.CV2000

Théorème de Hartogs-Bochner dans $P_{2} (C)$

Sarkis Frédéric

The present paper have been replaced by the paper: Hartogs-Bochner type theorem in Projective Space (math.CV/0011095) in which we prove the following Hartogs-Bochner type theorem:…

On nonimbeddability of topologically trivial domains and Thin Hartogs figures of P2​(C) into Stein spaces

Hartogs-Bochner type theorem in projective space

Théorème de Hartogs-Bochner dans P2​(C)

On nonimbeddability of topologically trivial domains and Thin Hartogs figures of $P_{2} (C)$ into Stein spaces

Théorème de Hartogs-Bochner dans $P_{2} (C)$