Topologische Eigenschaften von Kompaktifizierungen glatter offener Mannigfaltigkeiten
Topology of Fatou components for endomorphisms of : linking with the Green’s current
Little is known about the global topology of the Fatou set U(f) for holomorphic endomorphisms , when k >1. Classical theory describes U(f) as the complement in of the support of a dynamically defined closed positive (1,1) current. Given any closed positive (1,1) current S on , we give a definition of linking number between closed loops in and the current S. It has the property that if lk(γ,S) ≠ 0, then γ represents a non-trivial homology element in . As an application, we use these linking...
Topology of quantizable dynamical systems and the algebra of observables
Topology of the complement of real hyperplanes in CN.
Toric structures on near-symplectic 4-manifolds
A near-symplectic structure on a 4-manifold is a closed 2-form that is symplectic away from the 1-dimensional submanifold along which it vanishes and that satisfies a certain transversality condition along this vanishing locus. We investigate near-symplectic 4-manifolds equipped with singular Lagrangian torus fibrations which are locally induced by effective Hamiltonian torus actions. We show how such a structure is completely characterized by a singular integral affine structure on the base of...
Torsion, TQFT, and Seiberg-Witten invariants of 3-manifolds.
Torus actions on compact quotients.
Total curvature of manifolds in self-immersed manifolds.
Totale Absolutkrümmung von Hyperflächen
Totally geodesic foliations.
Totally Real Imbeddings and the Universal Covering Spaces of Domains of Holomorphy: Some Examples.
Toward a general theory of linking invariants.
Towards an -category of cobordisms.
TQFT's and gerbes.
Transcendental submanifolds of Rn.
Transgressed Euler classes of vector bundles, adiabatic limits of eta invariants and special values of -functions
Transitive flows on manifolds.
In this paper we characterize manifolds (topological or smooth, compact or not, with or without boundary) which admit flows having a dense orbit (such manifolds and flows are called transitive) thus fully answering some questions by Smith and Thomas. Name
Transnormal graphs
Transversality and the inverse image of a submanifold with corners.
Transverse contact structures on Seifert 3-manifolds.