Subcritical Stein manifolds are split
arXiv:math/0204351
Abstract
It is shown that every subcritical Stein manifold is deformation equivalent to the product of a Stein manifold with $\C$.
6 pages
References in corpus (1)
Cited by in corpus (14)
- An exact sequence for contact- and symplectic homology
- Liouville hypersurfaces and connect sum cobordisms
- Geometry of symplectic intersections
- Effect of Legendrian Surgery
- Symplectic fillings of asymptotically dynamically convex manifolds I
- Diagrams for contact 5-manifolds
- The diffeomorphism type of symplectic fillings
- Open books for Boothby-Wang bundles, fibered Dehn twists and the mean Euler characteristic
- Lefschetz Fibrations on Compact Stein Manifolds
- Generalizations of planar contact manifolds to higher dimensions
- Contact 5-manifolds admitting open books with exotic pages
- Hamiltonian dynamics on convex symplectic manifolds
- Lefschetz fibrations on cotangent bundles and some plumbings
- On open books and embedding of smooth and contact manifolds