Journal article

On the semisimplicity of polyhedral isometries

Abstract:: If a polyhedral complex K has only finitely many isometry types of cells, then all of its cellular isometrics arc semisimple. If K is 1-connccted and non-positively curved, then any solvable group that acts freely by cellular isometrics on K is finitely generated and contains an abelian subgroup of finite index. © 1999 American Mathematical Society.

Publication status:: Published

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APA Style

Bridson, M. (1999). On the semisimplicity of polyhedral isometries. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 127(7), 2143–2146.

MLA Style

Bridson, M. “On the Semisimplicity of Polyhedral Isometries.” PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, vol. 127, no. 7, 1999, pp. 2143–46.

Chicago Style

Bridson, M. 1999. “On the Semisimplicity of Polyhedral Isometries.” PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY 127 (7): 2143–46.
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Publisher copy:: 10.1090/S0002-9939-99-05187-4

Authors

+ Bridson, M More by this author

Institution:: University of Oxford
Division:: MPLS
Department:: Mathematical Institute
Role:: Author

Journal:: PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY More from this journal
Volume:: 127
Issue:: 7
Pages:: 2143-2146
Publication date:: 1999-07-01
DOI:: 10.1090/S0002-9939-99-05187-4
ISSN:: 0002-9939

Language:: English
Keywords:: semisimple isometries

non-positive curvature
Pubs id:: pubs:20254
UUID:: uuid:6f67eb6f-e005-4394-9d9e-09946f288a38
Local pid:: pubs:20254
Source identifiers:: 20254
Deposit date:: 2012-12-19

Terms of use

Copyright date:: 1999

Licence:: Terms and Conditions of Use for Oxford University Research Archive

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