Subgroup complexes /
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Introduction
1. Background: Posets, simplicial complexes, and topology
2. Examples: Subgroup complexes as geometries for simple groups
3. Contractibility
4. Homotopy equivalence
5. The reduced Euler characteristic ${\tilde {\chi }}$ and variations on vanishing
6. The reduced Lefschetz module ${\tilde {L}}$ and projectivity
7. Group cohomology and decompositions
8. Spheres in homology and Quillen's Conjecture
9. Connectivity, simple connectivity, and sphericality
10. Local-coefficient homology and representation theory
11. Orbit complexes and Alperin's Conjecture - 1. Verfasser:
- Format:
- Elektronisch E-Book
- Sprache:
- Englisch
- Veröffentlicht:
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Providence, R.I. :
American Mathematical Society,
c2011.
- Umfang:
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1 online resource (xii, 364 p. : ill.)
Mode of access : World Wide Web - Format Details:
- Mode of access : World Wide Web
- Bibliografie:
- Includes bibliographical references and index.
- Sekundärform:
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Publikationsart: Electronic reproduction. Verlag: Providence, Rhode Island :: American Mathematical Society. Publikationsdatum: 2012 - ISBN:
- 9781470414061 (online)
- ISSN:
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2331-7159 ;
0076-5376 - DOI:
- http://dx.doi.org/10.1090/surv/179
- Zugangseinschränkungen:
- Access is restricted to licensed institutions
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Print version: Subgroup complexes /
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