A relative embedding theorem for Stein spaces

F. Acquistapace; F. Broglia; A. Tognoli

Displaying similar documents to “A relative embedding theorem for Stein spaces”

Analytic sheaf cohomology with compact supports

Yum-Tong Siu (1969)

Compositio Mathematica

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Holomorphic convexity of spaces of analytic cycles

François Norguet, Yum-Tong Siu (1977)

Bulletin de la Société Mathématique de France

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Cohomology groups of sheaves SεL and splitness of Dolbeault complexes of sheaves $J_{V, ξ}$

Khue Nguyen (1983)

Studia Mathematica

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Whitney regularity and generic wings

V. Navarro Aznar, David J. A. Trotman (1981)

Annales de l'institut Fourier

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Given adjacent subanalytic strata $(X, Y)$ in $R^{n}$ verifying Kuo’s ratio test $(r)$ (resp. Verdier’s $(w)$ -regularity) we find an open dense subset of the codimension $k$ $C^{1}$ submanifolds $W$ (wings) containing $Y$ such that $(X \cap W, Y)$ is generically Whitney $(b^{π})$ -regular is exactly one more than the dimension of the set of limits of vectors for which $(b^{π})$ fails. A general position argument for smooth strata is also given.

Integration on a semianalytic set

M.E. Herrera (1966)

Bulletin de la Société Mathématique de France

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Note on double reflection and algebraicity of holomorphic mappings

Joël Merker (2000)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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Displaying similar documents to “A relative embedding theorem for Stein spaces”

Analytic sheaf cohomology with compact supports

Holomorphic convexity of spaces of analytic cycles

Cohomology groups of sheaves SεL and splitness of Dolbeault complexes of sheaves J V , ξ

Whitney regularity and generic wings

Integration on a semianalytic set

Note on double reflection and algebraicity of holomorphic mappings

Cohomology groups of sheaves SεL and splitness of Dolbeault complexes of sheaves $J_{V, ξ}$