Results 181 to 190 of about 47,886 (213)
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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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A generalization of Stein manifolds
European Journal of Mathematics, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Stein Criterion Via Divisors for Domains Over Stein Manifolds
MATHEMATICA SCANDINAVICA, 2014It is shown that a domain $X$ over a Stein manifold is Stein if the following two conditions are fulfilled: a) the cohomology group $H^i(X,\mathscr{O})$ vanishes for $i \geq 2$ and b) every topologically trivial holomorphic line bundle over $X$ admits a non-trivial meromorphic section. As a consequence we recover, with a different proof, a known result
Daniel Breaz, Viorel Vâjâitu
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Stein manifolds of nonnegative curvature
Advances in Geometry, 2016AbstractLetXbea 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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Automatic epileptic seizure detection via Stein kernel-based sparse representation
Computers in Biology and Medicine, 2021Hong Peng, Chang Lei, Bin Hu
exaly
The symplectic topology of Stein manifolds
2017This 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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Nonsingular mappings of Stein manifolds
Functional Analysis and Its Applications, 1971Gromov, M. L., Ehliashberg, Ya. M.
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