Detecting codimension one manifold factors with 0-stitched disks
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Publication:881469
DOI10.1016/j.topol.2007.02.006zbMath1123.57012OpenAlexW2063607486MaRDI QIDQ881469
Publication date: 30 May 2007
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2007.02.006
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Related Items (4)
Decompositions of \(\mathbb R^n,n\geq 4\), into convex sets generate codimension 1 manifold factors ⋮ Detecting codimension one manifold factors with the piecewise disjoint arc-disk property and related properties ⋮ Locally \(G\)-homogeneous Busemann \(G\)-spaces ⋮ Detecting codimension one manifold factors with topographical techniques
Cites Work
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- Detecting the disjoint disks property
- A decomposition of \(E^ 3\) into points and tame arcs such that the decomposition space is topologically different from \(E^ 3\)
- The Cartesian product of a certain nonmanifold and a line is \(E^4\)
- Shrinking cell-like decompositions of manifolds. Codimension three
- Products of cell-like decompositions
- A ghastly generalized n-manifold
- 2-ghastly spaces with the disjoint homotopies property: The method of fractured maps.
- Path concordances as detectors of codimension-one manifold factors
- Detecting codimension one manifold factors with the disjoint homotopies property
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