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cohomology group |
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cohomology group [′kō·hə′mäl·ə·jē ‚grüp]
(mathematics) One of a series of Abelian groupsHn(K) that are used in the study of a simplicial complexKand are closely related to homology groups, being associated with cocycles and coboundaries in the same manner as homology groups are associated with cycles and boundaries. Want to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit the webmaster's page for free fun content. |
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No references found | Topics include non-archimedean analytical geometry, approaches to non-archimedean geometry, the p-adic upper half plane, Berkovich analytic spaces and non-archimedean potential theory on curves, and p-adic cohomology from theory to practice. The 18 highly refereed papers, many revised, discuss such topics as Kostant's theorem for Lie algebra cohomology, characters of simply-laced non-connected groups versus characters of non-simply-placed connected groups, quivers and the euclidean group, and irreducible representations of the special algebras in prime characteristic. 46 QA611 Based on a series of lectures delivered at the 2005 Summer School in Aperiodic Order at the University of Victoria, this graduate text explains how to write a tiling space as an inverse limit, compute the cohomology of various tiling spaces, and construct the pattern- equivariant cohomology of tilings. |
Cohomology |
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