The union problem on complex manifolds.
Darko, Patrick W. (2002)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Riemann domains over Stein spaces”
The union problem on complex manifolds.
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Guido Luppacciolu (1993)
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∂̅-cohomology and geometry of the boundary of pseudoconvex domains
Takeo Ohsawa (2007)
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In 1958, H. Grauert proved: If D is a strongly pseudoconvex domain in a complex manifold, then D is holomorphically convex. In contrast, various cases occur if the Levi form of the boundary of D is everywhere zero, i.e. if ∂D is Levi flat. A review is given of the results on the domains with Levi flat boundaries in recent decades. Related results on the domains with divisorial boundaries and generically strongly pseudoconvex domains are also presented. As for the methods, it is explained...
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Ewa Ligocka (1998)
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-pseudoconvex and -complete domains
Giuseppe Vigna Suria (1984)
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