Anchor maps and stable modules in depth two.
DOI10.1007/s10485-006-9053-4zbMath1170.16030arXivmath/0606489OpenAlexW2081886888MaRDI QIDQ2426112
Publication date: 21 April 2008
Published in: Applied Categorical Structures (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0606489
finite dimensional algebrasendomorphism ringsHopf algebrascoalgebrassmash productsHopf algebroidsstable modulesdepth two extensionsalgebra extensionsright bialgebroidsanchor mapscodepth two coextensions
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Module categories in associative algebras (16D90) Quasi-Frobenius rings (16L60) Separable algebras (e.g., quaternion algebras, Azumaya algebras, etc.) (16H05) Galois theory and commutative ring extensions (13B05)
Related Items (2)
Cites Work
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- Principal homogeneous spaces for arbitrary Hopf algebras
- The endomorphism ring theorem for Galois and depth two extensions.
- Codepth two and related topics.
- Some bialgebroids constructed by Kadison and Connes-Moscovici are isomorphic.
- Representation theory of Hopf Galois extensions
- Bialgebroid actions on depth two extensions and duality.
- Bialgebroids, \(\times_A\)-bialgebras and duality
- Para-Hopf algebroids and their cyclic cohomology
- Hopf algebroids with bijective antipodes: axioms, integrals, and duals.
- Hopf algebroids and Galois extensions.
- Integral theory for Hopf algebroids.
- Some remarks on exact sequences of quantum groups
- Frobenius Extensions of Corings
- CENTRALIZERS AND INDUCTION
- Hopf algebroids and H-separable extensions
- HOPF ALGEBROIDS AND QUANTUM GROUPOIDS
- Depth Two, Normality, and a Trace Ideal Condition for Frobenius Extensions
- Quantum groupoids
- Hopf algebra actions on strongly separable extensions of depth two
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