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Stein manifolds of nonnegative curvature

Advances in Geometry, 2016
AbstractLetXbea Stein manifold with an anti-holomorphic involutionτand nonempty compact fixed point setXτ. We show thatXis diffeomorphic to the normal bundle ofXτprovided thatXadmits a complete Riemannian metricgof nonnegative sectional curvature such that τ*g=g.
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On the Cohomology Structure of Stein Manifolds

1965
W. V. D. Hodge considered in [5] differential forms on a compact Kahler manifold and proved certain “natural” isomorphisms between mixed cohomology groups and modules of harmonic forms. Here we study these mixed groups on a Stein manifold X (for the definition and properties of Stein manifolds see [1], [11]) and get the isomorphisms \( H_{d/\nabla }^{p,
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Stein Manifolds

2004
Burak Ozbagci, András I. Stipsicz
openaire   +1 more source

Nonsingular mappings of Stein manifolds

Functional Analysis and Its Applications, 1971
Gromov, M. L., Ehliashberg, Ya. M.
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Lagrangian embeddings into subcritical Stein manifolds

Israel Journal of Mathematics, 2002
Paul Biran   +2 more
exaly  

Harmonic analysis on symmetric Stein manifolds from the point of view of complex analysis

Japanese Journal of Mathematics, 2006
Simon Gindikin, Gindikin Simon
exaly  

Koppelman-leray-norguet formula for a localq-concave wedge in stein manifolds

Complex Variables and Elliptic Equations, 1998
Zhong Tongde
exaly  

Holomorphic Embeddings and Immersions of Stein Manifolds: A Survey

Springer Proceedings in Mathematics and Statistics, 2018
Franc Forstnerič, Forstnerič Franc
exaly  

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