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Diagonal Crossed Products by Duals of Quasi-Quantum Groups (1997)  (Make Corrections)  
Frank Haußer, Florian Nill



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Abstract: A two-sided coaction ffi : M! G\Omega M\Omega G of a Hopf algebra (G; \Delta; ffl; S) on an associative algebra M is an algebra map of the form ffi = (\Omega id M ) ffi ae = (id M\Omega ae) ffi , where (; ae) is a commuting pair of left and right G-coactions on M, respectively. Denoting the associated commuting right and left actions of the dual Hopf algebra G on M by / and . , respectively, we define the diagonal crossed product M ./ G to be the algebra generated by M and G with... (Update)

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BibTeX entry:   (Update)

@misc{ er-diagonal,
  author = "Frank Haußer and Florian Nill",
  title = "Diagonal Crossed Products by Duals of Quasi-Quantum Groups",
  url = "citeseer.ist.psu.edu/224483.html" }
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