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Non-Abelian Cohomology of Groups

Non-Abelian Cohomology of Groups Following Guin's approach to non-abelian cohomology Guin, Pure Appl. Algebra 50: 109–137, 1988 and, using the notion of a crossed bimodule, a second pointed set of cohomology is defined with coefficients in a crossed module, and Guin's six-term exact cohomology sequence is extended to a nine-term exact sequence of cohomology up to dimension 2. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Georgian Mathematical Journal de Gruyter

Non-Abelian Cohomology of Groups

Georgian Mathematical Journal , Volume 4 (4) – Aug 1, 1997

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References (12)

Publisher
de Gruyter
Copyright
© 1998 Plenum Publishing Corporation
ISSN
1072-947X
eISSN
1072-9176
DOI
10.1515/GMJ.1997.313
Publisher site
See Article on Publisher Site

Abstract

Following Guin's approach to non-abelian cohomology Guin, Pure Appl. Algebra 50: 109–137, 1988 and, using the notion of a crossed bimodule, a second pointed set of cohomology is defined with coefficients in a crossed module, and Guin's six-term exact cohomology sequence is extended to a nine-term exact sequence of cohomology up to dimension 2.

Journal

Georgian Mathematical Journalde Gruyter

Published: Aug 1, 1997

Keywords: Crossed module; derivation; simplicial kernel; crossed bimodule

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