Braided Hopf algebras arising from matched pairs of groups

Mathematics – Quantum Algebra

Scientific paper

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25 pages, to appear in J. of Pure and Applied Algebra, appendix added at the end of the paper by suggestion of the referee

Scientific paper

Let k be a field. Let also (F, G) be a matched pair of groups. We give necessary and sufficient conditions on a pair (\sigma, \tau) of 2-cocycles in order that the crossed product algebra and the crossed coproduct coalgebra k^G{}^{\tau}#_{\sigma} kF combine into a braided Hopf algebra. We also discuss diagonal realizations of such braided Hopf algebras in the category of Yetter-Drinfeld modules over a finite group.

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