Abstract
Under suitable assumption, we present a method to construct braided Hopf algebras (braided groups) $\bar{B}$ and $\underline{B}$ and in Yetter--Drinfel'd category ${}_H\mathscr{Y}\mathscr{D}^H_1$ and ${}_H\mathscr{Y}\mathscr{D}^H_2$ respectively. As applications, we study some special cases in both module and comodule form for $H$ quasitriangular and for $H$ coquasitriangular respectively. Finally, some examples are given.
Citation
Shuan-hong Wang. "A construction of braided Hopf algebras." Tsukuba J. Math. 26 (2) 269 - 289, December 2002. https://doi.org/10.21099/tkbjm/1496164425
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