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On families of Hopf algebras without the dual Chevalley property
Volume 59, no. 2
(2018),
pp. 443–469
DOI: https://doi.org/10.33044/revuma.v59n2a12
Abstract
Let $ \mathbb{k} $ be an algebraically closed field of characteristic
zero. We construct several families of finite-dimensional Hopf
algebras over $ \mathbb{k} $ without the dual Chevalley property via
the generalized lifting method. In particular, we obtain 14 families
of new Hopf algebras of dimension 128 with non-pointed duals which
cover the eight families obtained in our unpublished version,
arXiv:1701.01991 [math.QA].
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Published by the Unión Matemática Argentina |