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• W156928812 abstract "The quantized enveloping algebra Uq is constructed as a quotient of the generalized quantum double U≤0 q τ U ≥0 q associated to a natural skew pairing τ : U≤0 q ⊗ U≥0 q → k. This double is generalized by D = (B(V )> F ) τ (B(W )> G), where F , G are abelian groups, V ∈ FYD, W ∈ GYD are YetterDrinfeld modules and B(V ), B(W ) are their Nichols algebras. We prove some results on Hopf ideals of D, including a characterization of what we call thin Hopf ideals. As an application we give an explicit description of those minimal quasitriangular pointed Hopf algebras in characteristic zero which are generated by skew primitives." @default.
• W156928812 created "2016-06-24" @default.
• W156928812 creator A5044594350 @default.
• W156928812 date "2010-03-25" @default.
• W156928812 modified "2023-09-26" @default.
• W156928812 title "On minimal quasitriangular pointed Hopf~ algebras" @default.
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