Pointed Hopf algebras of dimension \(p^3\)
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Publication:1277015
DOI10.1006/jabr.1998.7504zbMath0917.16016OpenAlexW2059307043MaRDI QIDQ1277015
Stefaan Caenepeel, Sorin Dascalescu
Publication date: 19 July 1999
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/jabr.1998.7504
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Related Items (15)
Unnamed Item ⋮ Finite quantum groups over abelian groups of prime exponent ⋮ REPRESENTATIONS OF SIMPLE POINTED HOPF ALGEBRAS ⋮ Constructing pointed Hopf algebras by Ore extensions ⋮ Quasitriangular Structures for a Class of Hopf Algebras of Dimensionp6 ⋮ Hopf Algebras ⋮ Classifying pointed hopf algebras of dimension 16 ⋮ An isomorphism theorem for ore extension hopf algebras ⋮ Classification of connected Hopf algebras of dimension \(p^3\). I. ⋮ Finite dimensional Nichols algebras over certainp-groups ⋮ Lifting of quantum linear spaces and pointed Hopf algebras of order \(p^3\) ⋮ Hochschild cohomology and the coradical filtration of pointed coalgebras: Applications ⋮ Techniques for Classifying Hopf Algebras and Applications to Dimensionp3 ⋮ A survey of Hopf algebras of low dimension. ⋮ Finite quantum groups and Cartan matrices
Cites Work
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- Biinvertible actions of Hopf algebras
- Lifting of quantum linear spaces and pointed Hopf algebras of order \(p^3\)
- Hochschild cohomology and the coradical filtration of pointed coalgebras: Applications
- Self-dual Hopf algebras of dimension \(p^ 3\) obtained by extension
- On pointed ribbon Hopf algebras
- Constructing pointed Hopf algebras by Ore extensions
- Bialgebras of type one*
- The $p^n$ theorem for semisimple Hopf algebras
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