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A generalization of Stein manifolds
European Journal of Mathematics, 2022 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ozan Günyüz
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Stein Manifolds and Holomorphic Mappings
Ergebnisse Der Mathematik Und Ihrer Grenzgebiete, 2011 The main theme of this book is the homotopy principle for holomorphic mappings from Stein manifolds to the newly introduced class of Oka manifolds. This book contains the first complete account of Oka-Grauert theory and its modern extensions, initiated ...
Franc Forstnerič
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The symplectic topology of Stein manifolds
, 2017 This thesis is not available on this repository until the author agrees to make it public. If you are the author of this thesis and would like to make your work openly available, please contact us: thesis@repository.cam.ac.uk.
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New examples of Stein manifolds with volume density property
Complex Analysis and Its Synergies, 2020 In the present paper, we shall provide new examples of Stein manifolds enjoying the (algebraic) volume density property and compute their homology ...
Giorgio De Vito
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Brody quotients of homogeneous Stein manifolds
Mathematische Annalen, 2004 Homogeneous Stein manifolds admit a complex equivariant quotient with respect to Brody hyperbolicity. As a consequence, simply connected Stein manifolds homogeneous by a solvable Lie group split into a product of a bounded homogenous Stein domain and a ...
Bernd Stratmann
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Stein 4-manifolds with boundary and contact structures
Topology and Its Applications, 1998 We discuss several applications of Seiberg-Witten theory in conjunction with an embedding theorem (proved elsewhere) for complex 2-dimensional Stein manifolds with boundary.
Lisca, P. +3 more
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Antiholomorphic Involutions on Stein Manifolds
International Journal of Mathematics, 2003We demonstrate the uniqueness of an antiholomorphic involution on a certain class of Stein manifolds. Examples are given to show why this uniqueness no longer holds without some topological assumptions.
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AFFINE VARIETIES AND STEIN MANIFOLDS
International Journal of Mathematics, 1991We give some examples of Stein manifolds which are not diffeomorphic, as oriented manifolds, to any smooth affine algebraic variety. Some of these examples are in complex dimension 2.
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Indiana University Mathematics Journal, 2000
The author proves the following beautiful Theorem: Let \(M\) be a Stein manifold with \(\dim M\geq 2\). Given a point \(p\in M\) and a tangent vector \(X\) to \(M\) at \(p\), there is a proper holomorphic map \(f\) from the open disc \(\Delta= \{|z|
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The author proves the following beautiful Theorem: Let \(M\) be a Stein manifold with \(\dim M\geq 2\). Given a point \(p\in M\) and a tangent vector \(X\) to \(M\) at \(p\), there is a proper holomorphic map \(f\) from the open disc \(\Delta= \{|z|
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Stein Manifolds and Holomorphic Mappings
, 2017 This book, now in a carefully revised second edition, provides an up-to-date account of Oka theory, including the classical Oka-Grauert theory and the wide array of applications to the geometry of Stein manifolds.
Franc Forstnerič, Forstnerič, Franc
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