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Cited by 183Geometric and Algebraic TopologyHomotopy and Cohomology in Algebraic TopologyAdvanced Algebra and Geometry

Bundles with totally disconnected structure group

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Wood, John W.·1971·Commentarii Mathematici Helvetici
DOI 10.1007/bf02566843
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Crossref · 10.1007/bf02566843

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  • Benzécri's theorem: a closed surface of negative Euler characteristic admits no flat linear connection (not necessarily torsion-free), and therefore no affine structure.

    “Benz´ ecri's theorem [9, 10] follows: A closed surface of negative Euler characteristic admits no flat linear connection (not necessarily torsion-free), and therefore no affine structure.”

    From Lorentz spacetimes of constant curvature (2007) · cites this paper as [9]

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Authors
Wood, J. W.
Corresponding author
Wood, John W.
ORCID
Wood, John W.
Venue
Commentarii Mathematici Helvetici
Publisher
European Mathematical Society - EMS - Publishing House GmbH
Published
1971-12
Volume
46
Issue
1
Pages
257-273
ISSN
  • 0010-2571 (ISSN-L)
  • 1420-8946
DOI
10.1007/bf02566843
OpenAlex
W2032365505
Cited by
183
References
0
Citations by year
2025: 3 · 2024: 6 · 2023: 4 · 2022: 5 · 2021: 7 · 2020: 5 · 2019: 5 · 2018: 7 · 2017: 4 · 2016: 2 · 2015: 6 · 2014: 6 · 2013: 4 · 2012: 9
FWCI
1.48
Type
journal article
Language
en
Open access
Locations
  • Commentarii Mathematici Helvetici (publishedVersion)
  • E-Periodica
Topics
  • Physical Sciences › Mathematics › Geometry and Topology › Geometric and Algebraic Topology
  • Physical Sciences › Mathematics › Mathematical Physics › Homotopy and Cohomology in Algebraic Topology
  • Physical Sciences › Mathematics › Mathematical Physics › Advanced Algebra and Geometry
Keywords
fiber bundles, topological groups, bundle theory

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