The group of bi-Galois objects over the coordinate algebra of the Frobenius-Lusztig kernel of SL(2)
Abstract
We construct, for q a root of unity of odd order, an embedding of the projective special linear group PSL(n) into the group of bi-Galois objects over uq(sl(n))*, the coordinate algebra of the Frobenius-Lusztig kernel of SL(n), which is shown to be an isomorphism at n=2.
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