4-dimensional Busemann \(G\)-spaces are 4-manifolds
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Publication:1924640
DOI10.1016/0926-2245(96)82421-1zbMath0864.57021OpenAlexW1975536338WikidataQ115362501 ScholiaQ115362501MaRDI QIDQ1924640
Publication date: 22 June 1997
Published in: Differential Geometry and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0926-2245(96)82421-1
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Related Items (4)
The Poincaré Conjecture and Related Statements ⋮ Poincaré conjecture and related statements ⋮ Locally \(G\)-homogeneous Busemann \(G\)-spaces ⋮ Proof of the Busemann conjecture for $G$-spaces of nonpositive curvature
Cites Work
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- Detecting the disjoint disks property
- Separation and union theorems for generalized manifolds with boundary
- The topology of four-dimensional manifolds
- Ends of maps. III: Dimensions 4 and 5
- Homogeneous ENR's
- An obstruction to the resolution of homology manifolds
- Erratum: Geometric finiteness theorems via controlled topology
- Mapping Hilbert cube manifolds to ANR's: A solution of a conjecture of Borsuk
- The locally flat approximation of cell-like embedding relations
- Novel results in the geometry of geodesics
- Concerning uncountable families of \(n\)-cells in \(E^ n\)
- Approximating cellular maps by homeomorphisms
- A criterion for cellularity in a manifold
- Monontone transformations of two-dimensional manifolds
- Locally homogeneous spaces
- Generalized Riemannian spaces
- The Monotone Union of Open n-Cells is an Open n-Cell
- A Surface Is Tame If Its Complement is 1-ULC
- Homotoping ɛ-Maps to Homeomorphisms
- General Position Properties That Characterize 3-Manifolds
- A.D. Alexandrov spaces with curvature bounded below
- Topology of homology manifolds
- Defining the Boundary of a Homology Manifold
- Sur les espaces localement connexes et péaniens en dimensions n
- Characterizations of Tame Surfaces in E 3
- A proof of the generalized Schoenflies theorem
- A Necessary Condition That a Cellular Upper Semicontinuous Decomposition of E n Yield E n
- A three-dimensional spheroidal space which is not a sphere
- Cellular decompositions of 3-manifolds that yield 3-manifolds
- ULC Properties in Neighbourhoods of Embedded Surfaces and Curves in E3
- Some Characterizations of Generalized Manifolds With Boundaries
- Metric Methods of Finsler Spaces and in the Foundations of Geometry. (AM-8)
- On Spaces in Which Two Points Determine a Geodesic
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