Mathematics – K-Theory and Homology
Scientific paper
2012-04-09
Mathematics
K-Theory and Homology
21 pages
Scientific paper
We introduce an alternative proof, with the use of tools and notions for Hopf
algebras, to show that Hopf Galois coextensions of coalgebras are the sources
of stable anti Yetter-Drinfeld modules. Furthermore we show that two natural
cohomology theories related to a Hopf Galois coextension are isomorphic.
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The paper introduces a generalization of Hopf Galois extensions for extended version of Hopf algebras.
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