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Connectivity properties of group actions on non-positively curved spaces / [electronic resource] Robert Bieri, Ross Geoghegan.

By: Contributor(s): Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 765Publication details: Providence, R.I. : American Mathematical Society, 2003.Description: 1 online resource (xiii, 83 p. : ill.)ISBN:
  • 9781470403638 (online)
Subject(s): Additional physical formats: Connectivity properties of group actions on non-positively curved spaces /DDC classification:
  • 510 s 512/.2 21
LOC classification:
  • QA3 .A57 no. 765 QA183
Online resources:
Contents:
1. Introduction Part 1. Controlled connectivity and openness results 2. Outline, main results and examples 3. Technicalities concerning the $CC^{n-1}$ property 4. Finitary maps and sheaves of maps 5. Sheaves and finitary maps over a control space 6. Construction of sheaves with positive shift 7. Controlled connectivity as an open condition 8. Completion of the proofs of Theorems A and A 9. The invariance theorem Part 2. The geometric invariants 10. Outline, main results and examples 11. Further technicalities on CAT(0) spaces 12. $CC^{n-1}$ over endpoints 13. Finitary contractions towards endpoints 14. From $CC^{n-1}$ over endpoints to contractions 15. Proofs of Theorems E-H
Item type: E-BOOKS
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IMSc Library Link to resource Available EBK13218

"Volume 161, number 765 (second of 5 numbers)."

Includes bibliographical references (p. 81-83).

1. Introduction Part 1. Controlled connectivity and openness results 2. Outline, main results and examples 3. Technicalities concerning the $CC^{n-1}$ property 4. Finitary maps and sheaves of maps 5. Sheaves and finitary maps over a control space 6. Construction of sheaves with positive shift 7. Controlled connectivity as an open condition 8. Completion of the proofs of Theorems A and A 9. The invariance theorem Part 2. The geometric invariants 10. Outline, main results and examples 11. Further technicalities on CAT(0) spaces 12. $CC^{n-1}$ over endpoints 13. Finitary contractions towards endpoints 14. From $CC^{n-1}$ over endpoints to contractions 15. Proofs of Theorems E-H

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

Description based on print version record.

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