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- W99713242 abstract "A torus manifold M is a 2n-dimensional orientable manifold with an effective action of an n-dimensional torus such that M T 6 ∅. In this paper we discuss the classification of torus manifolds which admit an invariant metric of non-negative curvature. If M is a torus manifold which admits such a metric, then M is diffeomorphic to a quotient of a free linear torus action on a product of spheres. We also classify rationally elliptic torus manifolds up to rational homotopy equivalence and homeomorphism." @default.
- W99713242 created "2016-06-24" @default.
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- W99713242 date "2014-01-02" @default.
- W99713242 modified "2023-10-15" @default.
- W99713242 title "TORUS ACTIONS AND NON-NEGATIVE CURVATURE" @default.
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