Hui-Xiang Chen
Let kq[x, x.1, y] be the localization of the quantum plane kq[x, y] over a field k, where 0 .= q ¡ô k. Then kq[x, x.1, y] is a graded Hopf algebra, which can be regarded as the nonnegative part of the quantum enveloping algebra Uq(sl2). Under the assumption that q is not a root of unity, we investigate the coalgebra automorphism group of kq[x, x.1, y]. We describe the structures of the graded coalgebra automorphism group and the coalgebra automorphism group of kq[x, x.1, y], respectively.
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